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grade=params.get(\"grade\");return grade===\"2\"||grade===\"3\"?grade:\"1\";}function getDevice(){const width=window.innerWidth;if(width<=MOBILE_MAX)return\"Mob\";if(width<=TABLET_MAX)return\"Tab\";return\"PC\";}const variantNames={\"1\":{PC:\"중1 수학 \\xb7 PC\",Tab:\"중1 수학 \\xb7 Tab\",Mob:\"중1 수학 \\xb7 Mob\"},\"2\":{PC:\"중2 수학 \\xb7 PC\",Tab:\"중2 수학 \\xb7 Tab\",Mob:\"중2 수학 \\xb7 Mob\"},\"3\":{PC:\"중3 수학 \\xb7 PC\",Tab:\"중3 수학 \\xb7 Tab\",Mob:\"중3 수학 \\xb7 Mob\"}};// Keep each page's school level and subject while switching grades.\nconst gradeVariantIds={\"중 수학\":{\"1\":{\"PC\":\"wig7p9bHk\",\"Tab\":\"UOAxW3S1J\",\"Mob\":\"ci6H9pWlU\"},\"2\":{\"PC\":\"h85XLhsGY\",\"Tab\":\"dlckKyzF9\",\"Mob\":\"v69pGYjXl\"},\"3\":{\"PC\":\"MtpkExRDx\",\"Tab\":\"j7sUpRg02\",\"Mob\":\"K7vDMocCe\"}},\"고 수학\":{\"1\":{\"PC\":\"Y14qlC1sn\",\"Tab\":\"wBScuccV2\",\"Mob\":\"bkWNQYo4n\"},\"2\":{\"PC\":\"KMhEVfZ5u\",\"Tab\":\"ZPPEkKqaI\",\"Mob\":\"OMsrxgRaz\"},\"3\":{\"PC\":\"DfcLXMZ7r\",\"Tab\":\"etD7Z8Rh3\",\"Mob\":\"aqbhWRXki\"}},\"중 영어\":{\"1\":{\"PC\":\"t0phR_FjL\",\"Tab\":\"zGwautnUe\",\"Mob\":\"PDxoQnjFt\"},\"2\":{\"PC\":\"odx749cjP\",\"Tab\":\"Lx8L6UGo2\",\"Mob\":\"ZGBlTbbzk\"},\"3\":{\"PC\":\"fJAEXxp_7\",\"Tab\":\"LQU35MoSH\",\"Mob\":\"rEvIaROq6\"}},\"고 영어\":{\"1\":{\"PC\":\"RTJsFK3pY\",\"Tab\":\"qUADwpHGb\",\"Mob\":\"eqvmOSUGd\"},\"2\":{\"PC\":\"FTy_9YPkS\",\"Tab\":\"gmDZp4zFE\",\"Mob\":\"gZ_k1dKsG\"},\"3\":{\"PC\":\"tyewALLsX\",\"Tab\":\"XwsICrb_1\",\"Mob\":\"LeecVVVS_\"}},\"중 국어\":{\"1\":{\"PC\":\"fBHnV5rkO\",\"Tab\":\"APSvi1VKA\",\"Mob\":\"pBthBVWg1\"},\"2\":{\"PC\":\"V6yEWHdLU\",\"Tab\":\"r3nb8s0yS\",\"Mob\":\"iRgTmZwkj\"},\"3\":{\"PC\":\"pYbRdG9Av\",\"Tab\":\"lnDBoSSXJ\",\"Mob\":\"XtZlbpWlK\"}},\"고 국어\":{\"1\":{\"PC\":\"M5LjkP5ma\",\"Tab\":\"EbHgbPkyx\",\"Mob\":\"Nb18YrbG6\"},\"2\":{\"PC\":\"zvfvvnpJn\",\"Tab\":\"ydg3_bnnN\",\"Mob\":\"JxUIeNdcd\"},\"3\":{\"PC\":\"Ni4V9yrY7\",\"Tab\":\"hoHzF9Fzi\",\"Mob\":\"RI0duR2T3\"}},\"중 과학\":{\"1\":{\"PC\":\"oW6L5TdHL\",\"Tab\":\"N4zHuEEan\",\"Mob\":\"MuJfpaNcM\"},\"2\":{\"PC\":\"Cd4d17_Ba\",\"Tab\":\"PduhvCiZi\",\"Mob\":\"O2CdG0Xo1\"},\"3\":{\"PC\":\"MK5rs8S6m\",\"Tab\":\"Lwm8Evp1d\",\"Mob\":\"UUOd2Iv3G\"}},\"고 과학\":{\"1\":{\"PC\":\"QweSIw4q2\",\"Tab\":\"kvkbCm7jG\",\"Mob\":\"Br1Yqabxs\"},\"2\":{\"PC\":\"g3T5MPQHV\",\"Tab\":\"C9skVusNM\",\"Mob\":\"iTYiBygy7\"},\"3\":{\"PC\":\"LyIdnBSmv\",\"Tab\":\"QHUgSdmPv\",\"Mob\":\"bJCoaIwcj\"}}};const gradeVariantContexts={\"wig7p9bHk\":\"중 수학\",\"UOAxW3S1J\":\"중 수학\",\"ci6H9pWlU\":\"중 수학\",\"h85XLhsGY\":\"중 수학\",\"dlckKyzF9\":\"중 수학\",\"v69pGYjXl\":\"중 수학\",\"MtpkExRDx\":\"중 수학\",\"j7sUpRg02\":\"중 수학\",\"K7vDMocCe\":\"중 수학\",\"Y14qlC1sn\":\"고 수학\",\"wBScuccV2\":\"고 수학\",\"bkWNQYo4n\":\"고 수학\",\"KMhEVfZ5u\":\"고 수학\",\"ZPPEkKqaI\":\"고 수학\",\"OMsrxgRaz\":\"고 수학\",\"DfcLXMZ7r\":\"고 수학\",\"etD7Z8Rh3\":\"고 수학\",\"aqbhWRXki\":\"고 수학\",\"t0phR_FjL\":\"중 영어\",\"zGwautnUe\":\"중 영어\",\"PDxoQnjFt\":\"중 영어\",\"odx749cjP\":\"중 영어\",\"Lx8L6UGo2\":\"중 영어\",\"ZGBlTbbzk\":\"중 영어\",\"fJAEXxp_7\":\"중 영어\",\"LQU35MoSH\":\"중 영어\",\"rEvIaROq6\":\"중 영어\",\"RTJsFK3pY\":\"고 영어\",\"qUADwpHGb\":\"고 영어\",\"eqvmOSUGd\":\"고 영어\",\"FTy_9YPkS\":\"고 영어\",\"gmDZp4zFE\":\"고 영어\",\"gZ_k1dKsG\":\"고 영어\",\"tyewALLsX\":\"고 영어\",\"XwsICrb_1\":\"고 영어\",\"LeecVVVS_\":\"고 영어\",\"fBHnV5rkO\":\"중 국어\",\"APSvi1VKA\":\"중 국어\",\"pBthBVWg1\":\"중 국어\",\"V6yEWHdLU\":\"중 국어\",\"r3nb8s0yS\":\"중 국어\",\"iRgTmZwkj\":\"중 국어\",\"pYbRdG9Av\":\"중 국어\",\"lnDBoSSXJ\":\"중 국어\",\"XtZlbpWlK\":\"중 국어\",\"M5LjkP5ma\":\"고 국어\",\"EbHgbPkyx\":\"고 국어\",\"Nb18YrbG6\":\"고 국어\",\"zvfvvnpJn\":\"고 국어\",\"ydg3_bnnN\":\"고 국어\",\"JxUIeNdcd\":\"고 국어\",\"Ni4V9yrY7\":\"고 국어\",\"hoHzF9Fzi\":\"고 국어\",\"RI0duR2T3\":\"고 국어\",\"oW6L5TdHL\":\"중 과학\",\"N4zHuEEan\":\"중 과학\",\"MuJfpaNcM\":\"중 과학\",\"Cd4d17_Ba\":\"중 과학\",\"PduhvCiZi\":\"중 과학\",\"O2CdG0Xo1\":\"중 과학\",\"MK5rs8S6m\":\"중 과학\",\"Lwm8Evp1d\":\"중 과학\",\"UUOd2Iv3G\":\"중 과학\",\"QweSIw4q2\":\"고 과학\",\"kvkbCm7jG\":\"고 과학\",\"Br1Yqabxs\":\"고 과학\",\"g3T5MPQHV\":\"고 과학\",\"C9skVusNM\":\"고 과학\",\"iTYiBygy7\":\"고 과학\",\"LyIdnBSmv\":\"고 과학\",\"QHUgSdmPv\":\"고 과학\",\"bJCoaIwcj\":\"고 과학\"};function getGradeVariant(baseVariant,grade,device){const subjects={math:\"수학\",english:\"영어\",korean:\"국어\",science:\"과학\"};const path=typeof window===\"undefined\"?\"\":window.location.pathname;const route=/(?:^|\\/)(middle|high)-(math|english|korean|science)\\/?$/.exec(path);const base=String(baseVariant??\"\");const named=/^([중고])[123]\\\\s*(수학|영어|국어|과학)/.exec(base);const context=route?(route[1]===\"high\"?\"고\":\"중\")+\" \"+subjects[route[2]]:gradeVariantContexts[base]??(named?named[1]+\" \"+named[2]:\"중 수학\");// Preserve the already-tested middle-math mapping.\nreturn context===\"중 수학\"?variantNames[grade][device]:gradeVariantIds[context][grade][device];}// 학년별 내용 컴포넌트에 적용\nexport function withGradeContent(Component){return /*#__PURE__*/forwardRef((props,ref)=>{const regionRef=useGradeRegion(ref);const[grade,setGrade]=useState(\"1\");const[device,setDevice]=useState(\"PC\");useEffect(()=>{const sync=()=>{setGrade(getGrade());setDevice(getDevice());};sync();window.addEventListener(\"resize\",sync);window.addEventListener(\"popstate\",sync);return()=>{window.removeEventListener(\"resize\",sync);window.removeEventListener(\"popstate\",sync);};},[]);const variant=getGradeVariant(props.variant,grade,device);return /*#__PURE__*/_jsx(Component,{...props,ref:regionRef,variant:variant});});}// Update the grade once even when Framer fires both tap and click.\nfunction selectGrade(grade){const url=new URL(window.location.href);if(url.searchParams.get(\"grade\")===grade)return;url.searchParams.set(\"grade\",grade);window.history.pushState({},\"\",url.toString());window.dispatchEvent(new Event(\"popstate\"));}function withGradeButton(Component,grade){return /*#__PURE__*/forwardRef((props,ref)=>/*#__PURE__*/_jsx(Component,{...props,ref:ref,onTap:(event,info)=>{selectGrade(grade);props.onTap?.(event,info);},onClick:event=>{selectGrade(grade);props.onClick?.(event);}}));}export function withGrade1(Component){return withGradeButton(Component,\"1\");}export function withGrade2(Component){return withGradeButton(Component,\"2\");}export function withGrade3(Component){return withGradeButton(Component,\"3\");}const gradeRegions=new Map;const focusListeners=new Set;const emptyRegion={focused:false,tabsReady:false,naviHeight:0,tabHeight:70};let regionState=emptyRegion;function publishGradeFocus(){const regions=Array.from(gradeRegions.values());const next={tabHeight:getDevice()===\"Mob\"?50:70,focused:regions.some(region=>region.focused),tabsReady:regions.some(region=>region.tabsReady),naviHeight:Math.max(0,...regions.filter(region=>region.focused).map(region=>region.naviHeight))};if(next.focused===regionState.focused&&next.tabsReady===regionState.tabsReady&&next.naviHeight===regionState.naviHeight&&next.tabHeight===regionState.tabHeight)return;regionState=next;focusListeners.forEach(listener=>listener());}function subscribeGradeFocus(listener){focusListeners.add(listener);return()=>{focusListeners.delete(listener);};}function useGradeFocus(){return useSyncExternalStore(subscribeGradeFocus,()=>regionState,()=>emptyRegion);}function useGradeRegion(forwardedRef){const element=useRef(null);const token=useRef({});const setRef=useCallback(node=>{element.current=node;if(typeof forwardedRef===\"function\")forwardedRef(node);else if(forwardedRef)forwardedRef.current=node;},[forwardedRef]);useEffect(()=>{let frame=0;const key=token.current;const observer=new ResizeObserver(()=>schedule());const observed=new Set;const observe=node=>{if(!node||observed.has(node))return;observed.add(node);observer.observe(node);};const measure=()=>{frame=0;const node=element.current;const rect=node?.getBoundingClientRect();const visible=!!node&&node.getClientRects().length>0&&!!rect&&rect.width>0;const headerBottom=getHeaderHeight();const navi=findGradeNavi(node);// 반 선택은 Navi 바로 앞의 일반 흐름 요소입니다.\n// sticky Navi 자체 대신 이 요소의 끝을 기준으로 전환합니다.\nconst selection=navi?.previousElementSibling??node?.firstElementChild??null;const selectionBottom=selection?.getBoundingClientRect().bottom;const focused=!!(visible&&rect&&selectionBottom!==undefined&&selectionBottom<=headerBottom&&rect.bottom>headerBottom);// Framer's generated positioning can take precedence over override props.\n// 학년별 내용에서는 섹션 탭을 숨기므로 Navi는 헤더 바로 아래에 고정합니다.\nif(navi){navi.style.setProperty(\"position\",\"sticky\",\"important\");navi.style.setProperty(\"top\",getHeaderHeight()+\"px\",\"important\");navi.style.setProperty(\"z-index\",\"10\",\"important\");navi.style.setProperty(\"pointer-events\",\"auto\",\"important\");}observe(node);observe(selection??null);observe(navi??null);const naviHeight=focused?navi?.getBoundingClientRect().height??0:0;const tabsTop=getHeaderHeight();gradeRegions.set(key,{focused,tabHeight:getDevice()===\"Mob\"?50:70,// 내부 반 선택의 중간 지점이 헤더 아래를 지난 뒤부터 탭을 표시합니다.\ntabsReady:!!(visible&&selection&&(()=>{const bounds=selection.getBoundingClientRect();return bounds.height>0&&bounds.top+bounds.height*.5<=tabsTop;})()),naviHeight});publishGradeFocus();};const schedule=()=>{if(!frame)frame=requestAnimationFrame(measure);};// Handle the visible grade buttons inside this region even when\n// a variant's nested instance does not forward its onTap override.\nconst onGradeClick=event=>{const region=element.current;const target=event.target;if(!region||!(target instanceof Element))return;const navi=findGradeNavi(region);if(!navi||!navi.contains(target))return;let button=target;while(button&&button!==navi){const label=(button.textContent??\"\").replace(/\\s+/g,\"\");const match=/^(?:중|고)([123])$/.exec(label);if(match){selectGrade(match[1]);return;}button=button.parentElement;}};document.addEventListener(\"click\",onGradeClick,true);const mutations=new MutationObserver(schedule);// Variant replacement, images, and responsive layout can move the boundary.\nmutations.observe(document.body,{childList:true,subtree:true});observe(document.body);window.addEventListener(\"scroll\",schedule,{passive:true});window.addEventListener(\"resize\",schedule);window.addEventListener(\"popstate\",schedule);window.addEventListener(\"load\",schedule);window.addEventListener(\"section-header-resize\",schedule);measure();return()=>{cancelAnimationFrame(frame);observer.disconnect();mutations.disconnect();document.removeEventListener(\"click\",onGradeClick,true);window.removeEventListener(\"scroll\",schedule);window.removeEventListener(\"resize\",schedule);window.removeEventListener(\"popstate\",schedule);window.removeEventListener(\"load\",schedule);window.removeEventListener(\"section-header-resize\",schedule);gradeRegions.delete(key);publishGradeFocus();};},[]);return setRef;}// Identify the section-tab instance without matching text on large ancestor frames.\nconst sectionTabVariants=[\"iwgNv0GzH\",\"F_wB4CVDe\",\"gdVb3b9Dz\",\"n02cnNmff\",\"kvZU3wDJO\",\"GiUc28tKq\"];export function withHideDuringGrade(Component){return /*#__PURE__*/forwardRef((props,ref)=>{const region=useGradeFocus();const knownVariant=sectionTabVariants.includes(String(props.variant));const[detectedTab,setDetectedTab]=useState(false);const isSectionTab=knownVariant||detectedTab;const setRef=useCallback(node=>{if(node){const compactTab=node.getBoundingClientRect().height<=120&&!!node.querySelector('[data-framer-name=\"Section Navigation\"], [data-framer-name=\"SectionNavigation\"]');setDetectedTab(compactTab||node.dataset.framerName===\"섹션 탭\");// Framer keeps a separate instance wrapper at its original top (96px).\n// Its transparent box must not intercept the sticky grade buttons.\nif(knownVariant||compactTab||node.dataset.framerName===\"섹션 탭\"){const wrapper=node.parentElement;if(wrapper&&Array.from(wrapper.classList).some(name=>name.endsWith(\"-container\"))){wrapper.style.setProperty(\"pointer-events\",\"none\",\"important\");}}node.setAttribute(compactTab||knownVariant?\"data-section-tabs\":\"data-section-header\",\"\");// Clear the imperative positioning added by the previous version.\nfor(const property of[\"position\",\"top\",\"bottom\",\"z-index\"]){if(node.style.getPropertyPriority(property)===\"important\"){node.style.removeProperty(property);}}}if(typeof ref===\"function\")ref(node);else if(ref)ref.current=node;},[ref,knownVariant]);const hidden=isSectionTab&&!region.tabsReady;return /*#__PURE__*/_jsx(Component,{...props,ref:setRef,\"aria-hidden\":hidden?true:props[\"aria-hidden\"],inert:hidden?\"\":props.inert,style:{...props.style,...isSectionTab?{position:\"fixed\",top:getHeaderHeight(),bottom:\"auto\",height:region.tabHeight,minHeight:region.tabHeight,maxHeight:region.tabHeight,flexGrow:0,flexShrink:0,overflow:\"hidden\",pointerEvents:\"none\",zIndex:11}:{},...hidden?{visibility:\"hidden\",pointerEvents:\"none\"}:{visibility:\"visible\"}}});});}// 학년별 내용 안에서는 섹션 탭 대신 학년 Navi를 표시합니다.\nexport function withGradeNavi(Component){return /*#__PURE__*/forwardRef((props,ref)=>{const region=useGradeFocus();return /*#__PURE__*/_jsx(Component,{...props,ref:ref,style:{...props.style,position:\"relative\",top:0,pointerEvents:\"auto\",zIndex:10}});});}\nexport const __FramerMetadata__ = {\"exports\":{\"withGradeContent\":{\"type\":\"reactHoc\",\"name\":\"withGradeContent\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"withHideDuringGrade\":{\"type\":\"reactHoc\",\"name\":\"withHideDuringGrade\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"withGrade3\":{\"type\":\"reactHoc\",\"name\":\"withGrade3\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"withGrade2\":{\"type\":\"reactHoc\",\"name\":\"withGrade2\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"withGrade1\":{\"type\":\"reactHoc\",\"name\":\"withGrade1\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"withGradeNavi\":{\"type\":\"reactHoc\",\"name\":\"withGradeNavi\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# sourceMappingURL=./GradeSwitcher.map","// Generated by Framer (0918601)\nimport{jsx as _jsx,jsxs as _jsxs}from\"react/jsx-runtime\";import{addFonts,addPropertyControls,ComponentViewportProvider,ControlType,cx,forwardLoader,getFonts,getFontsFromSharedStyle,RichText,runTasksWithYield,SmartComponentScopedContainer,SVG,useComponentViewport,useLocaleInfo,useVariantState,withCodeBoundaryForOverrides,withCSS,withMappedReactProps}from\"framer\";import{LayoutGroup,motion,MotionConfigContext}from\"framer-motion\";import*as React from\"react\";import{useRef}from\"react\";import{withScrollVariant,withScrollWrapper}from\"https://framerusercontent.com/modules/R8g4KVHAx1mTKI5oYo9Y/dVR3EuSMbGo2ECadvVdH/ScrollVariantSteps.js\";import*as sharedStyle from\"https://framerusercontent.com/modules/S92353JCsj30ftv7wW7o/DtaJ0XenGy3wJKTpgeXB/bgJyqQOs9.js\";import*as sharedStyle1 from\"https://framerusercontent.com/modules/yqEniVrxb4tod9sSyCKg/ukAi9JWlK2g8rgdl4InD/rA7Ui3r8S.js\";import UserComponent,*as UserComponentInfo from\"https://framerusercontent.com/modules/JnMDeRw0GTn0DmkhFHCr/Y7QT0MMucwxQO4nxUCyc/egffBd1KM.js\";const UserComponentFonts=getFonts(UserComponent);const UserComponentWithScrollVariant1bg7tff=withCodeBoundaryForOverrides(UserComponent,{nodeId:\"epx7mtso7\",override:withScrollVariant,scopeId:\"pBf87jvXW\"});const UserComponentWithScrollVariant1bg7tffWithMappedReactProps1rcjdbi=withMappedReactProps(UserComponentWithScrollVariant1bg7tff,UserComponentInfo);const MotionDivWithScrollWrapper139r8p=withCodeBoundaryForOverrides(motion.div,{nodeId:\"VzzSkCxy9\",override:withScrollWrapper,scopeId:\"pBf87jvXW\"});const 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걱정되나요?\"})]})},ERZOw1PE1:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(25, 31, 40))\"},children:\"과학 과목은 둘, 셋으로 늘었는데\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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막혔나요?\"})]})},fPKRUbpXU:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"48px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(25, 31, 40))\"},children:\"문법은 늘 뒤로 미루고\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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늘었는데\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"52px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(25, 31, 40))\"},children:\"점수는 제자리인가요?\"})]})},GFBvw7xnz:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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걱정되나요?\"})]})},gJIjXtgDW:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"48px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(25, 31, 40))\"},children:\"중학교 영어는 늘 A였는데\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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문제인데\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(25, 31, 40))\"},children:\"시험장에선 시간이 모자라나요?\"})]})},h7V1IpVZg:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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오락가락하나요?\"})]})},hc3kDFTkR:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"48px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(25, 31, 40))\"},children:\"지난 모의고사는 2등급,\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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다르다고요?\"})]})},IAzWV66vI:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"48px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(25, 31, 40))\"},children:\"중학 국어는 괜찮았는데\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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놀랐나요?\"})]})},pFwHZx_Mw:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"52px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(25, 31, 40))\"},children:\"문법은 늘 뒤로 미루고\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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모자라나요?\"})]})},qobzmCBAK:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"52px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(25, 31, 40))\"},children:\"모의고사마다 시간이 모자라고\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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어려워졌나요?\"})]})},rxV4siX25:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"52px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(25, 31, 40))\"},children:\"중학교 땐 국어 걱정이 없었는데\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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걱정되나요?\"})]})},SjIBlvV31:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.52px\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(25, 31, 40))\"},children:\"문법은 늘 뒤로 미루고\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", 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그래요\"})})},FX3dEHbaF:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고2 과학은 문제 수보다 개념을 잇고 설명하는 공부라 그래요\"})})},GFBvw7xnz:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", 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그래요\"})})},H06qoXLi3:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"아는 것과 시험장에서 점수로 바꾸는 건\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(215, 31, 31))\"},children:\"따로 연습해야 해서 그래요\"})]})},h7V1IpVZg:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"수능 국어는 푸는 양보다\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(215, 31, 31))\"},children:\"푸는 방식이 중요해서 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그래요\"})})},MMXzcDELD:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"외운 개념을 예문에 적용하고, 근거를 들어 써야 해서 그래요\"})})},mtl0CVWc9:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", 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\"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(215, 31, 31))\"},children:\"공부하는 방식이 달라서 그래요\"})]})},nGltF5ARc:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고등 국어는 중학교와 읽는 방식이 달라서 그래요\"})})},nL7NfBh30:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"중학 국어는 초등과 읽는 글과 시험 방식이 달라서 그래요\"})})},nXhnhhbYx:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고등 영어는 읽어야 할 글의 수준이 한 번에 올라가서 그래요\"})})},OYgytt66d:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고등 과학은 외운 걸 쓰는 게 아니라\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(215, 31, 31))\"},children:\"이해한 걸 꺼내 쓰는 과목이라 그래요\"})]})},ozNvXKKyb:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고등 국어는 중학교와 읽는 양과 방식이 달라서 그래요\"})})},pfd7XaHqz:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"중학 국어는 초등과 읽는 글과 시험 방식이 달라서 그래요\"})})},pFwHZx_Mw:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", 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때문이에요\"})})},Po2ewhF6d:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고등 수학은 중학교와 공부하는 방식이 달라서 그래요\"})})},PXA49zEC0:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", 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그래요\"})})},Q9m3yFXYe:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고등 영어는 읽어야 할 글의 수준이\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(215, 31, 31))\"},children:\"한 번에 올라가서 그래요\"})]})},qG6bgleEg:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"중3 과학은 고등 과학으로\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(215, 31, 31))\"},children:\"넘어가는 다리라서 그래요\"})]})},Qi3eU_rPB:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"아는 것과 시험장에서 점수로 바꾸는 건 따로 연습해야 해서 그래요\"})})},qobzmCBAK:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", 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그래요\"})})},rxV4siX25:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고등 국어는 중학교와 읽는 방식이 달라서 그래요\"})})},sDo4QsUlo:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", 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그래요\"})})},SjIBlvV31:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고2는 외우던 국어가\"}),/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(215, 31, 31))\"},children:\"더는 안 통하는 때라서 그래요\"})]})},t7_BEF8NV:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"외운 개념을 예문에 적용하고, 근거를 들어 써야 해서 그래요\"})})},TACNwYtXg:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", 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\"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(215, 31, 31))\"},children:\"새 문법이 쌓여서 그래요\"})]})},u5xbyhvwF:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"중학교 과학은 초등과 공부하는 방식이 달라서 그래요\"})})},UHQ2cXbRN:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(215, 31, 31))\"},children:\"고등 수학은 중학교와 공부하는 방식이 달라서 그래요\"})})},VMOBQAuSY:{children:/*#__PURE__*/_jsxs(React.Fragment,{children:[/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", 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시간이 빠듯해요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/hCBEMJNbl2xVIJdVq01LI1w0co.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/hCBEMJNbl2xVIJdVq01LI1w0co.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/hCBEMJNbl2xVIJdVq01LI1w0co.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"시험 난이도 따라 등급이 출렁여요\",k2EdGvQLc:\"70분에 45문항, \\n독해 시간이 빠듯해요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/XsqwIjSE530MkxAuasq6pRzHM.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/XsqwIjSE530MkxAuasq6pRzHM.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/XsqwIjSE530MkxAuasq6pRzHM.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"시험 난이도 따라 등급이 출렁여요\",kmVYcbmXX:\"절대평가라도 시험이 어려우면 90점을\\n넘는 학생이 크게 줄어요. 어려운 유형\\n몇 개가 약하면 시험마다 등급이 흔들려요.\",l9GNfjS2y:\"연계 교재를 외워도 수능 지문은 달라요\",MdK0vIv4S:\"시험 난이도 따라 등급이 출렁여요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"70분에 45문항, \\n독해 시간이 빠듯해요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/CmxBurwtPcuPHpOHuk0Xel3IYSI.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/CmxBurwtPcuPHpOHuk0Xel3IYSI.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/CmxBurwtPcuPHpOHuk0Xel3IYSI.png?width=690&height=534 690w\"},\"\")},awRikSCky:{apnqlIVvQ:\"이차함수는 중2 일차함수 위에 쌓이고, 지금 교과서는 \\n최댓값\\xb7최솟값까지 중3에서 배워요. \\n앞 단원이 비면 고등 함수까지 이어서 흔들려요.\",BdABVgR1B:\"중학교 시험은 배운 단원 안에서 나와요.\\n고1 첫 모의고사는 중학 전 범위가 섞여 나와서, \\n어느 방법을 쓸지부터 골라야 해요.\",bGMLC1dSj:\"중1\\xb72 함수가 비면 이차함수가 안 돼요\",CrZvANriq:\"중1\\xb72 함수가 비면 이차함수가 안 돼요\",enLUbgC3z:\"중학 시험 A가 고1 점수로 \\n이어지진 않아요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/NHnYbFZJl0vlvprl3g5Bem588.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/NHnYbFZJl0vlvprl3g5Bem588.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/NHnYbFZJl0vlvprl3g5Bem588.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/NHnYbFZJl0vlvprl3g5Bem588.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"선행은 했는데 이해가 비어 있어요\",k2EdGvQLc:\"중학 시험 A가 고1 점수로  이어지진 않아요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/SPgPghwpjARVOcMKwO1HOPi8Qds.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/SPgPghwpjARVOcMKwO1HOPi8Qds.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/SPgPghwpjARVOcMKwO1HOPi8Qds.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/SPgPghwpjARVOcMKwO1HOPi8Qds.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"선행은 했는데 이해가 비어 있어요\",kmVYcbmXX:\"진도는 앞서 나갔는데 개념을 설명하지 못하면 고등에서 \\n다시 막혀요. 빠른 진도보다 이해했는지가 먼저예요.\",l9GNfjS2y:\"중1\\xb72 함수가 비면 이차함수가 안 돼요\",MdK0vIv4S:\"선행은 했는데 이해가 비어 있어요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"중학 시험 A가 고1 점수로  이어지진 않아요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/CmQn6RGV8sUl9kGWKnwn8UUcEI.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/CmQn6RGV8sUl9kGWKnwn8UUcEI.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/CmQn6RGV8sUl9kGWKnwn8UUcEI.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/CmQn6RGV8sUl9kGWKnwn8UUcEI.png?width=1480&height=872 1480w\"},\"\")},BvMT6bOVb:{apnqlIVvQ:\"수능에선 모든 학생이 같은 통합과학을 보고\\n상대평가로 등급이 나와요. 배점이 큰 문제\\n한두 개 차이로 등급이 갈릴 수 있어요.\",BdABVgR1B:\"고3 내신은 선택과목인데, 2028 수능 과학은 고1 통합과학이에요. 내신을 챙기는 사이 2년 전 배운 내용이 흐려져요.\",bGMLC1dSj:\"한두 문제가 등급을 갈라요\",CrZvANriq:\"한두 문제가 등급을 갈라요\",enLUbgC3z:\"내신 과목과 수능 과목이 달라요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/IDy91PxbEQOt0ZCN9NmluEq7N4.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/IDy91PxbEQOt0ZCN9NmluEq7N4.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/IDy91PxbEQOt0ZCN9NmluEq7N4.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/IDy91PxbEQOt0ZCN9NmluEq7N4.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"40분에 25문항, 시간이 빠듯해요\",k2EdGvQLc:\"내신 과목과 수능 과목이 달라요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/xPZs7CZl4WMXm1AZsdcPjEe3pY.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/xPZs7CZl4WMXm1AZsdcPjEe3pY.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/xPZs7CZl4WMXm1AZsdcPjEe3pY.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/xPZs7CZl4WMXm1AZsdcPjEe3pY.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"40분에 25문항, 시간이 빠듯해요\",kmVYcbmXX:\"통합과학은 25문항을 40분에 풀어요.\\n한 문제에 평균 1분 36초인데, 그래프\\xb7실험\\n자료를 읽다 보면 뒤 문제를 놓쳐요.\",l9GNfjS2y:\"한두 문제가 등급을 갈라요\",MdK0vIv4S:\"40분에 25문항, 시간이 빠듯해요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"내신 과목과 수능 과목이 달라요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/FDWbgiUfvPK4T2mz2O3pzC668.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/FDWbgiUfvPK4T2mz2O3pzC668.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/FDWbgiUfvPK4T2mz2O3pzC668.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/FDWbgiUfvPK4T2mz2O3pzC668.png?width=1480&height=872 1480w\"},\"\")},cd9GM7of9:{apnqlIVvQ:\"철자, 시제, 주어와 동사 맞추기 같은 작은 실수가 서술형에선 \\n바로 감점이에요. 답만 맞춰 보고 넘어가면 같은 실수가 반복돼요.\",BdABVgR1B:\"to부정사\\xb7동명사\\xb7수동태 같은 중2 문법은 중1 문장 구조 위에 \\n올라가요. 앞이 비어 있으면 새 단원이 들어오지 않아요.\",bGMLC1dSj:\"서술형에서 작은 실수로 깎여요\",CrZvANriq:\"서술형에서 작은 실수로 깎여요\",enLUbgC3z:\"중1 문법이 비면 새 문법이 \\n안 들어와요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/cc4Bd6vqQIsIaeNqa43VUiZFwo.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/cc4Bd6vqQIsIaeNqa43VUiZFwo.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/cc4Bd6vqQIsIaeNqa43VUiZFwo.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/cc4Bd6vqQIsIaeNqa43VUiZFwo.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"문장이 길어지면 해석이 엉켜요\",k2EdGvQLc:\"중1 문법이 비면 새 문법이 \\n안 들어와요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/brRGM1bE6gyvjenxSylnWBEUs.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/brRGM1bE6gyvjenxSylnWBEUs.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/brRGM1bE6gyvjenxSylnWBEUs.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/brRGM1bE6gyvjenxSylnWBEUs.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"문장이 길어지면 해석이 엉켜요\",kmVYcbmXX:\"문장에 꾸며 주는 말과 절이 붙으면서 길어져요. \\n단어 뜻만 이어 붙이면 누가 무엇을 했는지 놓쳐요.\",l9GNfjS2y:\"서술형에서 작은 실수로 깎여요\",MdK0vIv4S:\"문장이 길어지면 해석이 엉켜요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"중1 문법이 비면 새 문법이 \\n안 들어와요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/zwXul81N8xCZRN87apAlD5xSw.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/zwXul81N8xCZRN87apAlD5xSw.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/zwXul81N8xCZRN87apAlD5xSw.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/zwXul81N8xCZRN87apAlD5xSw.png?width=1480&height=872 1480w\"},\"\")},CFtqs9M95:{apnqlIVvQ:\"5등급제 내신은 1등급이 상위 10%라,\\n서술형 감점 하나도 커요. \\n쓸 때 시제\\xb7수 일치가 흔들리면\\n아는 내용도 점수가 깎여요.\",BdABVgR1B:\"고2부터 철학\\xb7경제\\xb7과학처럼 추상적인\\n글이 많아져요. 해석은 해도 아는 게 없는\\n주제는 내용이 머리에 남지 않아요.\",bGMLC1dSj:\"서술형 한 문항에 등급이 흔들려요\",CrZvANriq:\"서술형 한 문항에 등급이 흔들려요\",enLUbgC3z:\"낯선 주제는 읽어도 안 남아요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/Yo8M81jKO9pZA7TucsVDAZL7qMo.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/Yo8M81jKO9pZA7TucsVDAZL7qMo.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/Yo8M81jKO9pZA7TucsVDAZL7qMo.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"한 문장씩 읽다 글 흐름을 놓쳐요\",k2EdGvQLc:\"낯선 주제는 읽어도 안 남아요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/8foQuiVVIQ5KxAAXcm3RFE63T1g.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/8foQuiVVIQ5KxAAXcm3RFE63T1g.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/8foQuiVVIQ5KxAAXcm3RFE63T1g.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"한 문장씩 읽다 글 흐름을 놓쳐요\",kmVYcbmXX:\"빈칸\\xb7순서\\xb7삽입 문제는 문장끼리 어떻게\\n이어지는지를 물어요. 문장마다 해석만 하면 \\n글 전체의 흐름이 보이지 않아요.\",l9GNfjS2y:\"서술형 한 문항에 등급이 흔들려요\",MdK0vIv4S:\"한 문장씩 읽다 글 흐름을 놓쳐요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"낯선 주제는 읽어도 안 남아요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/Coz1F7feOALuuel5gCXZ077YnE.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/Coz1F7feOALuuel5gCXZ077YnE.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/Coz1F7feOALuuel5gCXZ077YnE.png?width=690&height=534 690w\"},\"\")},cm_VyHxMo:{apnqlIVvQ:\"2025년부터 자유학기는 한 학기로 바뀌어 \\n대부분 중1 2학기에 첫 지필을 봐요. \\n준비 없이 본 첫 시험에서 수학 성적이 크게 갈려요.\",BdABVgR1B:\"정수\\xb7유리수 계산과 방정식은 초등 분수\\xb7소수 계산 위에 쌓여요. \\n초등 때 넘어간 빈칸이 있으면 중1 첫 단원부터 막혀요.\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/wS8cEjy9uG5xDh1u5VnoSiWoZ8.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/wS8cEjy9uG5xDh1u5VnoSiWoZ8.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/wS8cEjy9uG5xDh1u5VnoSiWoZ8.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/wS8cEjy9uG5xDh1u5VnoSiWoZ8.png?width=1480&height=872 1480w\"},\"\"),kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/3YvLj4Jug9qPOoY0zBcJd0xPlFg.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/3YvLj4Jug9qPOoY0zBcJd0xPlFg.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/3YvLj4Jug9qPOoY0zBcJd0xPlFg.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/3YvLj4Jug9qPOoY0zBcJd0xPlFg.png?width=1480&height=872 1480w\"},\"\"),kmVYcbmXX:\"중1부터 ‘x’를 쓰고, 문장을 식으로 바꿔요.\\n계산만 하던 방식으론 식을 세우는 데서 손이 멈춰요.\",variant:matchVariant(\"tgQXjUiJ3\"),yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/SFpQ7J9WZjkI4k8agvS0IjhWM4w.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/SFpQ7J9WZjkI4k8agvS0IjhWM4w.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/SFpQ7J9WZjkI4k8agvS0IjhWM4w.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/SFpQ7J9WZjkI4k8agvS0IjhWM4w.png?width=1480&height=872 1480w\"},\"\")},CRw0Jmy34:{apnqlIVvQ:\"중1 한 학기는 자유학기라 중간\\xb7기말고사가\\n없어요. 시험 감각 없이 첫 정기시험을 보고,\\n서술형도 이때 처음 만나요.\",BdABVgR1B:\"초등 영어가 듣고 말하는 영어였다면,\\n중학교는 읽고 쓰는 영어예요. 3년 동안\\n익힐 단어가 초등 전체보다 훨씬 많아요.\",bGMLC1dSj:\"첫 정기시험을 준비 없이 만나요\",CrZvANriq:\"첫 정기시험을 준비 없이 만나요\",enLUbgC3z:\"익힐 단어가 확 늘어요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/F3OHbxqdys7H1jOl0UkenKT5s.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/F3OHbxqdys7H1jOl0UkenKT5s.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/F3OHbxqdys7H1jOl0UkenKT5s.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"문법 규칙은 외워도 문장을 못 써요\",k2EdGvQLc:\"익힐 단어가 확 늘어요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/s4TMELJMhWntmMMOYvg5vJCAuU.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/s4TMELJMhWntmMMOYvg5vJCAuU.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/s4TMELJMhWntmMMOYvg5vJCAuU.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"문법 규칙은 외워도 문장을 못 써요\",kmVYcbmXX:\"중학교부터 문법을 규칙으로 배워요.\\n규칙만 외우면 빈칸 문제는 맞혀도,\\n서술형에서 직접 문장을 쓰긴 어려워요.\",l9GNfjS2y:\"첫 정기시험을 준비 없이 만나요\",MdK0vIv4S:\"문법 규칙은 외워도 문장을 못 써요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"익힐 단어가 확 늘어요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/TIV0FkgU04v6ynMNVglv7C1Ac.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/TIV0FkgU04v6ynMNVglv7C1Ac.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/TIV0FkgU04v6ynMNVglv7C1Ac.png?width=690&height=534 690w\"},\"\")},cWl7VRxzF:{apnqlIVvQ:\"철자, 시제, 주어와 동사 맞추기 같은 작은\\n실수가 서술형에선 바로 감점이에요. \\n답만 맞춰 보고 넘어가면 같은 실수가 반복돼요.\",BdABVgR1B:\"to부정사\\xb7동명사\\xb7수동태 같은 중2 문법은\\n중1 문장 구조 위에 올라가요. 앞이 비어 있으면 \\n새 단원이 들어오지 않아요.\",bGMLC1dSj:\"서술형에서 작은 실수로 깎여요\",CrZvANriq:\"서술형에서 작은 실수로 깎여요\",enLUbgC3z:\"중1 문법이 비면 새 문법이 \\n안 들어와요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/RPIspK5beDHSObcdU2BW6Sg74.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/RPIspK5beDHSObcdU2BW6Sg74.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/RPIspK5beDHSObcdU2BW6Sg74.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/RPIspK5beDHSObcdU2BW6Sg74.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"문장이 길어지면 해석이 엉켜요\",k2EdGvQLc:\"중1 문법이 비면 새 문법이 \\n안 들어와요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/36UVGOlsekk2R5CfvZihFY2Wcls.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/36UVGOlsekk2R5CfvZihFY2Wcls.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/36UVGOlsekk2R5CfvZihFY2Wcls.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/36UVGOlsekk2R5CfvZihFY2Wcls.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"문장이 길어지면 해석이 엉켜요\",kmVYcbmXX:\"문장에 꾸며 주는 말과 절이 붙으면서 길어져요. \\n단어 뜻만 이어 붙이면 누가 무엇을 했는지 놓쳐요.\",l9GNfjS2y:\"서술형에서 작은 실수로 깎여요\",MdK0vIv4S:\"문장이 길어지면 해석이 엉켜요\",yOGHuG5mw:\"중1 문법이 비면 새 문법이 \\n안 들어와요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/GQC9qO3CGQZM6Y9IXu8pnnETmI.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/GQC9qO3CGQZM6Y9IXu8pnnETmI.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/GQC9qO3CGQZM6Y9IXu8pnnETmI.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/GQC9qO3CGQZM6Y9IXu8pnnETmI.png?width=1212&height=1008 1212w\"},\"\")},CyQjB8saf:{apnqlIVvQ:\"중1 한 학기는 지필 시험 없는 자유학기로\\n운영돼요. 형식에 익숙해질 틈 없이 첫\\n지필 시험과 서술형을 만나게 돼요.\",BdABVgR1B:\"중학 교과서엔 '함축', '갈등', '관점' 같은\\n한자어\\xb7개념어가 한꺼번에 나와요. \\n낱말 하나를 모르면 문장 전체를 놓치게 돼요.\",bGMLC1dSj:\"첫 지필\\xb7서술형 시험이 낯설어요\",CrZvANriq:\"첫 지필\\xb7서술형 시험이 낯설어요\",enLUbgC3z:\"교과서 낱말이 확 어려워져요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/lrGJ57fCPIKwmdBcNmy72Pz0QM.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/lrGJ57fCPIKwmdBcNmy72Pz0QM.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/lrGJ57fCPIKwmdBcNmy72Pz0QM.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"읽고 나서 핵심을 못 잡아요\",k2EdGvQLc:\"교과서 낱말이 확 어려워져요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/jbB1j16S175QgB6eyx4cGthoMCg.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/jbB1j16S175QgB6eyx4cGthoMCg.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/jbB1j16S175QgB6eyx4cGthoMCg.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"읽고 나서 핵심을 못 잡아요\",kmVYcbmXX:'글이 길어지면서 문단마다 중심 내용을\\n찾는 게 중요해져요. 다 읽고도 \"무슨\\n내용이었지?\" 하게 되는 이유예요.',l9GNfjS2y:\"첫 지필\\xb7서술형 시험이 낯설어요\",MdK0vIv4S:\"읽고 나서 핵심을 못 잡아요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"교과서 낱말이 확 어려워져요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/qjGu4xNqYtCO1maOCLoQWhSpFrk.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/qjGu4xNqYtCO1maOCLoQWhSpFrk.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/qjGu4xNqYtCO1maOCLoQWhSpFrk.png?width=690&height=534 690w\"},\"\")},dv6MCAYd2:{apnqlIVvQ:\"중학교 땐 교과서 작품 해설을 외우면\\n시험이 풀렸어요. 고등 내신은 같은 작품도\\n묻는 방식을 바꾸고, 처음 보는 지문도 나와요.\",BdABVgR1B:\"고등 국어는 한 지문에 정보가 많고\\n문단끼리 촘촘히 이어져요. 한 번 쭉 읽고\\n푸는 중학교 방식으론 핵심을 놓치기 쉬워요.\",bGMLC1dSj:\"외운 해설로는 변형 문제가 안 풀려요\",CrZvANriq:\"외운 해설로는 변형 문제가 안 풀려요\",enLUbgC3z:\"지문이 길고 빽빽해져요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/lDWyJEsrzW21Yx6diK1tQo6pT8A.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/lDWyJEsrzW21Yx6diK1tQo6pT8A.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/lDWyJEsrzW21Yx6diK1tQo6pT8A.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"모르는 낱말에서 문장이 끊겨요\",k2EdGvQLc:\"지문이 길고 빽빽해져요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/hXXI4Wl1uBESsLLfVGZZ0Hnq8k.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/hXXI4Wl1uBESsLLfVGZZ0Hnq8k.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/hXXI4Wl1uBESsLLfVGZZ0Hnq8k.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"모르는 낱말에서 문장이 끊겨요\",kmVYcbmXX:\"고등 지문엔 한자어\\xb7개념어가 많이 나와요.\\n낱말 하나를 모르면 문장 전체 뜻을 놓치고,\\n문제까지 흔들려요.\",l9GNfjS2y:\"외운 해설로는 변형 문제가 안 풀려요\",MdK0vIv4S:\"모르는 낱말에서 문장이 끊겨요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"지문이 길고 빽빽해져요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/kwbvORxgQkkmhP1sdcmC6Kd0Y.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/kwbvORxgQkkmhP1sdcmC6Kd0Y.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/kwbvORxgQkkmhP1sdcmC6Kd0Y.png?width=690&height=534 690w\"},\"\")},E5PFT3oJM:{apnqlIVvQ:\"틀린 문제를 답만 맞춰보고 넘어가면, 개념 실수인지 \\n계산 실수인지 몰라 같은 데서 또 틀려요.\",BdABVgR1B:\"고2 단원은 고1 개념 위에 쌓여요. \\n앞에서 빈 곳이 있으면 \\n새 단원 설명이 들어오지 않아요.\",bGMLC1dSj:\"풀이 습관에서 생기는 실수를 \\n모르고 반복해요\",CrZvANriq:\"풀이 습관에서 생기는 실수를 \\n모르고 반복해요\",enLUbgC3z:\"고1 개념이 비어 \\n새 단원이 안 들어와요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/6r7onxFio6LIhR5SBOAWGyCCQOg.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/6r7onxFio6LIhR5SBOAWGyCCQOg.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/6r7onxFio6LIhR5SBOAWGyCCQOg.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"풀던 유형만 풀 수 있어요\",k2EdGvQLc:\"고1 개념이 비어 새 단원이 안 들어와요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/vz86oEhaJcYrS7MFjH0USGqTOqc.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/vz86oEhaJcYrS7MFjH0USGqTOqc.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/vz86oEhaJcYrS7MFjH0USGqTOqc.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"풀던 유형만 풀 수 있어요\",kmVYcbmXX:\"단원별로 같은 유형만 반복하면, \\n단원이 섞인 시험에서 어떤 방법을 써야 할지 고르지 못해요.\",l9GNfjS2y:\"풀이 습관에서 생기는 실수를 \\n모르고 반복해요\",MdK0vIv4S:\"풀던 유형만 풀 수 있어요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"고1 개념이 비어 새 단원이 안 들어와요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/t60De6rBxGTODQeEtEZsVkO7Bo.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/t60De6rBxGTODQeEtEZsVkO7Bo.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/t60De6rBxGTODQeEtEZsVkO7Bo.png?width=690&height=534 690w\"},\"\")},e7uASuYn1:{apnqlIVvQ:\"5등급제 내신은 1등급이 상위 10%라, 서술형 감점 하나도 커요. \\n쓸 때 시제\\xb7수 일치가 흔들리면 아는 내용도 점수가 깎여요.\",BdABVgR1B:\"고2부터 철학\\xb7경제\\xb7과학처럼 추상적인 글이 많아져요. \\n해석은 해도 아는 게 없는 주제는 내용이 머리에 남지 않아요.\",bGMLC1dSj:\"서술형 한 문항에 등급이 흔들려요\",CrZvANriq:\"서술형 한 문항에 등급이 흔들려요\",enLUbgC3z:\"낯선 주제는 읽어도 안 남아요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/PoUXmBs1UGcgEFas175kEBSFEc.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/PoUXmBs1UGcgEFas175kEBSFEc.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/PoUXmBs1UGcgEFas175kEBSFEc.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/PoUXmBs1UGcgEFas175kEBSFEc.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"한 문장씩 읽다 글 흐름을 놓쳐요\",k2EdGvQLc:\"낯선 주제는 읽어도 안 남아요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/oJ7W6yVdTrohRe2lEIqB6spAuvc.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/oJ7W6yVdTrohRe2lEIqB6spAuvc.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/oJ7W6yVdTrohRe2lEIqB6spAuvc.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/oJ7W6yVdTrohRe2lEIqB6spAuvc.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"한 문장씩 읽다 글 흐름을 놓쳐요\",kmVYcbmXX:\"빈칸\\xb7순서\\xb7삽입 문제는 문장끼리 어떻게 이어지는지를 물어요. \\n문장마다 해석만 하면 글 전체의 흐름이 보이지 않아요.\",l9GNfjS2y:\"서술형 한 문항에 등급이 흔들려요\",MdK0vIv4S:\"한 문장씩 읽다 글 흐름을 놓쳐요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"낯선 주제는 읽어도 안 남아요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/MTcQbimJhx1vmRuTjgVEgT92w.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/MTcQbimJhx1vmRuTjgVEgT92w.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/MTcQbimJhx1vmRuTjgVEgT92w.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/MTcQbimJhx1vmRuTjgVEgT92w.png?width=1480&height=872 1480w\"},\"\")},eJPseUI_p:{apnqlIVvQ:\"논설문과 뉴스\\xb7광고 같은 매체 자료를 읽고\\n주장과 근거를 따지는 단원이 나와요. 그럴듯한\\n말과 믿을 만한 근거를 구분하는 연습이 필요해요.\",BdABVgR1B:\"품사\\xb7문장 성분처럼 이름이 비슷한 개념이\\n한꺼번에 나와요. 정의만 외우면 예문 앞에서\\n무엇인지 구분이 안 돼요.\",bGMLC1dSj:\"사실과 의견을 못 가려요\",CrZvANriq:\"사실과 의견을 못 가려요\",enLUbgC3z:\"비슷한 문법 개념이 헷갈려요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/hGdA0xIhksA0K9qmWwjPG9ulKw.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/hGdA0xIhksA0K9qmWwjPG9ulKw.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/hGdA0xIhksA0K9qmWwjPG9ulKw.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"문학을 '느낌'으로만 읽어요\",k2EdGvQLc:\"비슷한 문법 개념이 헷갈려요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/aGTHH9HWF1W9MAKFTJ5Y0V8FWU.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/aGTHH9HWF1W9MAKFTJ5Y0V8FWU.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/aGTHH9HWF1W9MAKFTJ5Y0V8FWU.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"문학을 '느낌'으로만 읽어요\",kmVYcbmXX:'시\\xb7소설에서 표현과 효과를 묻는 서술형이\\n늘어요. \"슬픈 느낌\"까지는 써도 어떤 표현\\n때문인지 근거를 못 대면 점수가 깎여요.',l9GNfjS2y:\"사실과 의견을 못 가려요\",MdK0vIv4S:\"문학을 '느낌'으로만 읽어요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"비슷한 문법 개념이 헷갈려요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/yrW3DIOQP5bgKLEKGmtKfHL7UM.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/yrW3DIOQP5bgKLEKGmtKfHL7UM.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/yrW3DIOQP5bgKLEKGmtKfHL7UM.png?width=690&height=534 690w\"},\"\")},eKdGI81M0:{apnqlIVvQ:\"고등 지문은 한 문장 안에 절과 꾸미는\\n말이 겹겹이 붙어요. 단어 뜻을 이어\\n붙이는 해석으론 주어와 동사부터 헷갈려요.\",BdABVgR1B:\"고1 첫 모의고사부터 중3 교과서보다\\n몇 학년 위 수준의 글이 나와요. \\n교과서 본문만 반복하던 방식으론 \\n처음 보는 긴 글이 버거워요.\",bGMLC1dSj:\"문장이 길어져 구조가 안 보여요\",CrZvANriq:\"문장이 길어져 구조가 안 보여요\",enLUbgC3z:\"지문 수준이 한 번에 뛰어요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/RBn7MkRnzICq0QLlIMka8GUN6Q.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/RBn7MkRnzICq0QLlIMka8GUN6Q.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/RBn7MkRnzICq0QLlIMka8GUN6Q.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/RBn7MkRnzICq0QLlIMka8GUN6Q.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"알아야 할 단어가 계속 늘어요\",k2EdGvQLc:\"지문 수준이 한 번에 뛰어요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/BNkMA8CJkUYCnkdqQ0wgysDuWWE.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/BNkMA8CJkUYCnkdqQ0wgysDuWWE.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/BNkMA8CJkUYCnkdqQ0wgysDuWWE.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/BNkMA8CJkUYCnkdqQ0wgysDuWWE.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"알아야 할 단어가 계속 늘어요\",kmVYcbmXX:\"고등 영어는 과목이 올라갈수록 기준\\n어휘 수가 늘어나요. 시험 전에 몰아\\n외운 단어는 다음 지문에서 다시\\n떠오르지 않아요. \",l9GNfjS2y:\"문장이 길어져 구조가 안 보여요\",MdK0vIv4S:\"알아야 할 단어가 계속 늘어요\",yOGHuG5mw:\"지문 수준이 한 번에 뛰어요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/oWhejbpmWL6VBMezyiB29QyrXG8.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/oWhejbpmWL6VBMezyiB29QyrXG8.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/oWhejbpmWL6VBMezyiB29QyrXG8.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/oWhejbpmWL6VBMezyiB29QyrXG8.png?width=1212&height=1008 1212w\"},\"\")},ERM8It4Kn:{apnqlIVvQ:\"중학교 때 배운 품사\\xb7문장\\xb7음운이 고등 '화법과\\n언어'와 수능 국어로 이어져요. 시험 끝나고\\n잊으면 고등에서 처음부터 다시 해야 해요.\",BdABVgR1B:\"고등 국어는 한 지문에 정보가 많고 문단끼리\\n관계가 복잡해요. 처음부터 끝까지 읽기만 하면\\n다 읽고도 흐름을 놓쳐요.\",bGMLC1dSj:\"중학 문법이 고등에서 다시 나와요\",CrZvANriq:\"중학 문법이 고등에서 다시 나와요\",enLUbgC3z:\"고등 국어 지문은 길고 빽빽해요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/FHZzNsB9jyLtlwOANHqODhgrHs.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/FHZzNsB9jyLtlwOANHqODhgrHs.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/FHZzNsB9jyLtlwOANHqODhgrHs.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"읽기 기초에 빈칸이 쌓여 있어요\",k2EdGvQLc:\"고등 국어 지문은 길고 빽빽해요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/OCFhvfcJ3VneFEf6os15LhQ8nI.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/OCFhvfcJ3VneFEf6os15LhQ8nI.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/OCFhvfcJ3VneFEf6os15LhQ8nI.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"읽기 기초에 빈칸이 쌓여 있어요\",kmVYcbmXX:\"중학 때 넘어간 읽기 빈칸은 고등에서 더 커져요. \\n어디서 막혔는지 모르면 문제만 많이\\n풀어도 그대로예요.\",l9GNfjS2y:\"중학 문법이 고등에서 다시 나와요\",MdK0vIv4S:\"읽기 기초에 빈칸이 쌓여 있어요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"고등 국어 지문은 길고 빽빽해요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/yUp7d8VrsRufTV2JLAkLiN2LM.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/yUp7d8VrsRufTV2JLAkLiN2LM.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/yUp7d8VrsRufTV2JLAkLiN2LM.png?width=690&height=534 690w\"},\"\")},ERZOw1PE1:{apnqlIVvQ:\"고등 내신은 논\\xb7서술형 평가가 늘고 있어요.\\n객관식으로는 맞히던 개념도 이유를 문장으로\\n쓰라면 빈칸이 돼요.\",BdABVgR1B:\"선택과목은 한 단원 개념이 다음 단원의\\n바탕이 돼요. 용어를 따로따로 외우면\\n두 개념을 함께 묻는 문제에서 막혀요.\",bGMLC1dSj:\"서술형에서 ‘왜’를 못 써요\",CrZvANriq:\"서술형에서 ‘왜’를 못 써요\",enLUbgC3z:\"외운 개념이 서로 안 이어져요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/m27piv81Ws6qd8pbO6jeZHCmfM.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/m27piv81Ws6qd8pbO6jeZHCmfM.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/m27piv81Ws6qd8pbO6jeZHCmfM.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"문제를 많이 풀어도 개념은 그대로예요\",k2EdGvQLc:\"외운 개념이 서로 안 이어져요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/pFaAGHG4IlC4R87aGdSpxJq9lec.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/pFaAGHG4IlC4R87aGdSpxJq9lec.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/pFaAGHG4IlC4R87aGdSpxJq9lec.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"문제를 많이 풀어도 개념은 그대로예요\",kmVYcbmXX:\"계산 문제를 반복하면 공식에 숫자 넣는 손은\\n빨라져요. 하지만 개념을 묻는 문제의 오답은\\n잘 줄지 않아요.\",l9GNfjS2y:\"서술형에서 ‘왜’를 못 써요\",MdK0vIv4S:\"문제를 많이 풀어도 개념은 그대로예요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"외운 개념이 서로 안 이어져요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/Coz1F7feOALuuel5gCXZ077YnE.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/Coz1F7feOALuuel5gCXZ077YnE.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/Coz1F7feOALuuel5gCXZ077YnE.png?width=690&height=534 690w\"},\"\")},fhKWj3pKy:{apnqlIVvQ:\"모르는 채 넘어간 문제가 쌓이면 다음 단원도 어렵게 느껴져요. \\n수학을 놓고 싶다는 아이는 중학교 3년 사이 두 배 가까이 늘어요.\",BdABVgR1B:\"일차함수는 같은 관계를 식\\xb7표\\xb7그래프로 바꿔 가며 봐야 해요. \\n따로 외우면 그래프 문제가 나오는 순간 막혀요.\",bGMLC1dSj:\"틀리는 경험이 쌓이면 수학을 놓아요\",CrZvANriq:\"틀리는 경험이 쌓이면 수학을 놓아요\",enLUbgC3z:\"함수에서 식과 그래프가 따로 놀아요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/5eQiMa2w3yPWft2WdBj5I9i4.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/5eQiMa2w3yPWft2WdBj5I9i4.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/5eQiMa2w3yPWft2WdBj5I9i4.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/5eQiMa2w3yPWft2WdBj5I9i4.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"도형은 답이 아니라 이유를 써야 해요\",k2EdGvQLc:\"함수에서 식과 그래프가 따로 놀아요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/bQ3h2RGpdsmRzWYdvHSDMzqUi6M.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/bQ3h2RGpdsmRzWYdvHSDMzqUi6M.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/bQ3h2RGpdsmRzWYdvHSDMzqUi6M.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/bQ3h2RGpdsmRzWYdvHSDMzqUi6M.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"도형은 답이 아니라 이유를 써야 해요\",kmVYcbmXX:\"중2 2학기 삼각형\\xb7사각형 성질은 ‘왜 그런지’를 순서대로 밝히는 \\n증명이 나와요. 답만 맞히던 방식으론 서술형에서 점수가 빠져요.\",l9GNfjS2y:\"틀리는 경험이 쌓이면 수학을 놓아요\",MdK0vIv4S:\"도형은 답이 아니라 이유를 써야 해요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"함수에서 식과 그래프가 따로 놀아요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/ubbSAmkDaacxzbgmMyev536yGg.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/ubbSAmkDaacxzbgmMyev536yGg.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/ubbSAmkDaacxzbgmMyev536yGg.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/ubbSAmkDaacxzbgmMyev536yGg.png?width=1480&height=872 1480w\"},\"\")},flsjYaW2r:{apnqlIVvQ:\"모르는 채 넘어간 문제가 쌓이면 다음 단원도 어렵게 느껴져요. \\n수학을 놓고 싶다는 아이는 중학교 3년 사이 두 배 가까이 늘어요.\",BdABVgR1B:\"일차함수는 같은 관계를 식\\xb7표\\xb7그래프로 바꿔 가며 봐야 해요. \\n따로 외우면 그래프 문제가 나오는 순간 막혀요.\",bGMLC1dSj:\"틀리는 경험이 쌓이면 수학을 놓아요\",CrZvANriq:\"틀리는 경험이 쌓이면 수학을 놓아요\",enLUbgC3z:\"함수에서 식과 그래프가 \\n따로 놀아요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/0HAfheDVoULOo6cTLhR89k1GlAI.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/0HAfheDVoULOo6cTLhR89k1GlAI.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/0HAfheDVoULOo6cTLhR89k1GlAI.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"도형은 답이 아니라 이유를 써야 해요\",k2EdGvQLc:\"함수에서 식과 그래프가 따로 놀아요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/OK7XO8rZuyBHrnsEAPlPMzdPbdI.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/OK7XO8rZuyBHrnsEAPlPMzdPbdI.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/OK7XO8rZuyBHrnsEAPlPMzdPbdI.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"도형은 답이 아니라 이유를 써야 해요\",kmVYcbmXX:\"중2 2학기 삼각형\\xb7사각형 성질은 ‘왜 그런지’를 순서대로 밝히는 \\n증명이 나와요. 답만 맞히던 방식으론 서술형에서 점수가 빠져요.\",l9GNfjS2y:\"틀리는 경험이 쌓이면 수학을 놓아요\",MdK0vIv4S:\"도형은 답이 아니라 이유를 써야 해요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"함수에서 식과 그래프가 따로 놀아요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/I3oi7LZuKYT6EeZymKJxoWYUEao.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/I3oi7LZuKYT6EeZymKJxoWYUEao.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/I3oi7LZuKYT6EeZymKJxoWYUEao.png?width=690&height=534 690w\"},\"\")},fPKRUbpXU:{apnqlIVvQ:\"수능은 EBS 작품도 그대로 내지 않고 다른 부분\\xb7다른 작품으로 \\n연결해요. 해설을 외운 작품 밖으로 나가면 손을 못 대요.\",BdABVgR1B:\"문법은 음운\\xb7단어\\xb7문장 개념이 차례로 쌓이는 영역이에요. \\n2028 수능부터는 '화법과 언어'를 모두 봐서 \\n더는 피해 갈 수 없어요.\",bGMLC1dSj:\"문학을 해설로만 외우고 있어요\",CrZvANriq:\"문학을 해설로만 외우고 있어요\",enLUbgC3z:\"문법 개념이 쌓이지 않았어요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/ToyxfaM09ZGRUEdUfmWmPNQdIs.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/ToyxfaM09ZGRUEdUfmWmPNQdIs.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/ToyxfaM09ZGRUEdUfmWmPNQdIs.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/ToyxfaM09ZGRUEdUfmWmPNQdIs.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"긴 글을 끝까지 버티는 힘이 부족해요\",k2EdGvQLc:\"문법 개념이 쌓이지 않았어요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/EhcXVAwGtCNrocAEA7ayW1NSpM.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/EhcXVAwGtCNrocAEA7ayW1NSpM.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/EhcXVAwGtCNrocAEA7ayW1NSpM.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/EhcXVAwGtCNrocAEA7ayW1NSpM.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"긴 글을 끝까지 버티는 힘이 부족해요\",kmVYcbmXX:\"학년이 올라갈수록 책 읽는 양이 확 줄어요.\\n긴 글을 읽은 경험이 적으면, 지문 중간에 흐름을 놓치게 돼요.\",l9GNfjS2y:\"문학을 해설로만 외우고 있어요\",MdK0vIv4S:\"긴 글을 끝까지 버티는 힘이 부족해요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"문법 개념이 쌓이지 않았어요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/IE0HQdjIymMMk5FvaXC2R3SIM.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/IE0HQdjIymMMk5FvaXC2R3SIM.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/IE0HQdjIymMMk5FvaXC2R3SIM.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/IE0HQdjIymMMk5FvaXC2R3SIM.png?width=1480&height=872 1480w\"},\"\")},FX3dEHbaF:{apnqlIVvQ:\"고등 내신은 논\\xb7서술형 평가가 늘고 있어요.\\n객관식으로는 맞히던 개념도 이유를 문장으로\\n쓰라면 빈칸이 돼요.\",BdABVgR1B:\"선택과목은 한 단원 개념이 다음 단원의\\n바탕이 돼요. 용어를 따로따로 외우면\\n두 개념을 함께 묻는 문제에서 막혀요.\",bGMLC1dSj:\"서술형에서 ‘왜’를 못 써요\",CrZvANriq:\"서술형에서 ‘왜’를 못 써요\",enLUbgC3z:\"외운 개념이 서로 안 이어져요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/e7mTZ2PUxxJxzHHcOt9V5Iann7w.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/e7mTZ2PUxxJxzHHcOt9V5Iann7w.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/e7mTZ2PUxxJxzHHcOt9V5Iann7w.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/e7mTZ2PUxxJxzHHcOt9V5Iann7w.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"문제를 많이 풀어도 개념은 그대로예요\",k2EdGvQLc:\"외운 개념이 서로 안 이어져요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/SW4lWARL06UxPfAxneRbbVuB8.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/SW4lWARL06UxPfAxneRbbVuB8.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/SW4lWARL06UxPfAxneRbbVuB8.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/SW4lWARL06UxPfAxneRbbVuB8.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"문제를 많이 풀어도 개념은 그대로예요\",kmVYcbmXX:\"계산 문제를 반복하면 공식에 숫자 넣는 손은\\n빨라져요. 하지만 개념을 묻는 문제의 오답은\\n잘 줄지 않아요.\",l9GNfjS2y:\"서술형에서 ‘왜’를 못 써요\",MdK0vIv4S:\"문제를 많이 풀어도 개념은 그대로예요\",yOGHuG5mw:\"외운 개념이 서로 안 이어져요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/lL3NppWPlGIs7Oei09Grq1MAC1o.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/lL3NppWPlGIs7Oei09Grq1MAC1o.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/lL3NppWPlGIs7Oei09Grq1MAC1o.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/lL3NppWPlGIs7Oei09Grq1MAC1o.png?width=1212&height=1008 1212w\"},\"\")},GFBvw7xnz:{apnqlIVvQ:\"이차함수는 중2 일차함수 위에 쌓이고, 지금 교과서는 최댓값\\xb7최솟값까지 중3에서 배워요. \\n앞 단원이 비면 고등 함수까지 이어서 흔들려요.\",BdABVgR1B:\"중학교 시험은 배운 단원 안에서 나와요.\\n고1 첫 모의고사는 중학 전 범위가 섞여\\n나와서, 어느 방법을 쓸지부터 골라야 해요.\",bGMLC1dSj:\"중1\\xb72 함수가 비면 \\n이차함수가 안 돼요\",CrZvANriq:\"중1\\xb72 함수가 비면 \\n이차함수가 안 돼요\",enLUbgC3z:\"중학 시험 A가 고1 점수로 \\n이어지진 않아요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/qBvCIZzwQxjWtoEwqZ2yaHVmggc.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/qBvCIZzwQxjWtoEwqZ2yaHVmggc.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/qBvCIZzwQxjWtoEwqZ2yaHVmggc.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/qBvCIZzwQxjWtoEwqZ2yaHVmggc.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"선행은 했는데 이해가 비어 있어요\",k2EdGvQLc:\"중학 시험 A가 고1 점수로 \\n이어지진 않아요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/y9AQz85OTk7QzTLG1ux8GE2bO6Y.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/y9AQz85OTk7QzTLG1ux8GE2bO6Y.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/y9AQz85OTk7QzTLG1ux8GE2bO6Y.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/y9AQz85OTk7QzTLG1ux8GE2bO6Y.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"선행은 했는데 이해가 비어 있어요\",kmVYcbmXX:\"진도는 앞서 나갔는데 개념을 설명하지\\n못하면 고등에서 다시 막혀요. 빠른 진도보다\\n이해했는지가 먼저예요.\",l9GNfjS2y:\"중1\\xb72 함수가 비면 \\n이차함수가 안 돼요\",MdK0vIv4S:\"선행은 했는데 이해가 비어 있어요\",yOGHuG5mw:\"중학 시험 A가 고1 점수로 \\n이어지진 않아요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/V2yLRwmTqdRcLf84kQrIcF3OQAE.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/V2yLRwmTqdRcLf84kQrIcF3OQAE.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/V2yLRwmTqdRcLf84kQrIcF3OQAE.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/V2yLRwmTqdRcLf84kQrIcF3OQAE.png?width=1212&height=1008 1212w\"},\"\")},gJIjXtgDW:{apnqlIVvQ:\"모의고사 영어는 45문항을 70분에 풀어요.\\n듣기를 마친 뒤 남은 시간에 독해 28문항을\\n풀어야 해서, 한 문항에 2분도 안 돼요.\",BdABVgR1B:\"중학교 시험은 배운 교과서 본문에서 나와요.\\n모의고사\\xb7수능은 처음 보는 글로 보고,\\n고등 내신에도 바깥 지문이 섞여요.\",bGMLC1dSj:\"70분 안에 45문항을 못 끝내요\",CrZvANriq:\"70분 안에 45문항을 못 끝내요\",enLUbgC3z:\"외운 본문으론 처음 보는 글이 \\n안 읽혀요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/4Ml8iy5yYiM6k1nau5WF6ui0vg.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/4Ml8iy5yYiM6k1nau5WF6ui0vg.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/4Ml8iy5yYiM6k1nau5WF6ui0vg.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/4Ml8iy5yYiM6k1nau5WF6ui0vg.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"모르는 단어 몇 개에 글이 막혀요\",k2EdGvQLc:\"외운 본문으론 처음 보는 글이 \\n안 읽혀요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/ea7ElgDvFwZ4uX0yXwdhuptqGKc.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/ea7ElgDvFwZ4uX0yXwdhuptqGKc.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/ea7ElgDvFwZ4uX0yXwdhuptqGKc.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/ea7ElgDvFwZ4uX0yXwdhuptqGKc.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"모르는 단어 몇 개에 글이 막혀요\",kmVYcbmXX:\"글 속 단어를 98%쯤 알아야 혼자 읽을 수 있어요. \\n중학교 1,500단어에서 고1 공통영어는\\n1,800단어 수준으로 올라가요.\",l9GNfjS2y:\"70분 안에 45문항을 못 끝내요\",MdK0vIv4S:\"모르는 단어 몇 개에 글이 막혀요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"외운 본문으론 처음 보는 글이 \\n안 읽혀요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/7GOOInN0x3ArCuII9UwTmRMw.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/7GOOInN0x3ArCuII9UwTmRMw.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/7GOOInN0x3ArCuII9UwTmRMw.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/7GOOInN0x3ArCuII9UwTmRMw.png?width=1480&height=872 1480w\"},\"\")},H06qoXLi3:{apnqlIVvQ:\"한 번 맞히고 넘어간 유형은\\n몇 주 뒤 모의고사에서 다시 틀리기 쉬워요.\",BdABVgR1B:\"100분에 30문항이에요. 앞에서 시간을 쓰면\\n배점이 큰 뒤쪽 문제를 볼 시간이 없어요.\",bGMLC1dSj:\"풀었던 유형도 또 틀려요\",CrZvANriq:\"풀었던 유형도 또 틀려요\",enLUbgC3z:\"시간 안에 다 못 풀어요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/nEXGowCUw3ytB5hXyeuT5gFLTw.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/nEXGowCUw3ytB5hXyeuT5gFLTw.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/nEXGowCUw3ytB5hXyeuT5gFLTw.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"등급을 가르는 몇 문제에서 막혀요\",k2EdGvQLc:\"시간 안에 다 못 풀어요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/mYbwbZk6K4iYJ1EHoabIwQ7aw.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/mYbwbZk6K4iYJ1EHoabIwQ7aw.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/mYbwbZk6K4iYJ1EHoabIwQ7aw.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"등급을 가르는 몇 문제에서 막혀요\",kmVYcbmXX:\"1등급은 상위 4%예요. 비슷한 점수대에서는\\n어려운 몇 문제가 등급을 갈라요.\",l9GNfjS2y:\"풀었던 유형도 또 틀려요\",MdK0vIv4S:\"등급을 가르는 몇 문제에서 막혀요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"시간 안에 다 못 풀어요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/A3uc8vyROZBWgI0iF0F7wTwZ1KU.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/A3uc8vyROZBWgI0iF0F7wTwZ1KU.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/A3uc8vyROZBWgI0iF0F7wTwZ1KU.png?width=690&height=534 690w\"},\"\")},h7V1IpVZg:{apnqlIVvQ:\"지문에서 근거를 찾지 않고 느낌으로 고르면,\\n같은 함정에 계속 걸려요. 해설만 읽고\\n넘어가면 다음 시험에서 또 반복돼요.\",BdABVgR1B:\"수능 국어는 80분에 45문항, 문항당 2분이\\n채 안 돼요. 어려운 독서 지문 하나에 시간을\\n쓰면 뒤 문제는 서두르게 돼요.\",bGMLC1dSj:\"선지를 감으로 골라 또 틀려요\",CrZvANriq:\"선지를 감으로 골라 또 틀려요\",enLUbgC3z:\"80분 안에 45문항이 빠듯해요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/5n7HIgJBag8jnDs0c3HGNKjDVs.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/5n7HIgJBag8jnDs0c3HGNKjDVs.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/5n7HIgJBag8jnDs0c3HGNKjDVs.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"등급은 어려운 독서 지문에서 갈려요\",k2EdGvQLc:\"80분 안에 45문항이 빠듯해요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/ZRzB5uu6Lo7fse8L1yzTtXlyg.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/ZRzB5uu6Lo7fse8L1yzTtXlyg.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/ZRzB5uu6Lo7fse8L1yzTtXlyg.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"등급은 어려운 독서 지문에서 갈려요\",kmVYcbmXX:\"수능 국어 1등급은 5% 안팎이에요. 문학\\xb7화법\\n문제는 많이들 맞혀서, 결국 어려운 독서\\n지문에서 등급이 갈려요.\",l9GNfjS2y:\"선지를 감으로 골라 또 틀려요\",MdK0vIv4S:\"등급은 어려운 독서 지문에서 갈려요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"80분 안에 45문항이 빠듯해요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/aS8nmSCzm8VRu7lMpvlLlGAQuZA.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/aS8nmSCzm8VRu7lMpvlLlGAQuZA.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/aS8nmSCzm8VRu7lMpvlLlGAQuZA.png?width=690&height=534 690w\"},\"\")},hc3kDFTkR:{apnqlIVvQ:\"수능 영어는 EBS 교재 지문을 그대로 내지 않고, \\n비슷한 소재의 다른 글로 출제해요. 해석을 외운 지문은 \\n처음 보는 글 앞에서 힘이 되지 않아요.\",BdABVgR1B:\"듣기 17문항이 끝나면 남은 시간에 독해 28문항을 풀어야 해요. \\n앞에서 시간을 쓰면 뒤쪽 어려운 지문은 읽지도 못해요.\",bGMLC1dSj:\"수능 영어는 EBS 교재 지문을 그대로 내지 않고, \\n비슷한 소재의 다른 글로 출제해요. 해석을 외운 지문은 \\n처음 보는 글 앞에서 힘이 되지 않아요.\",CrZvANriq:\"연계 교재를 외워도 수능 지문은 달라요\",enLUbgC3z:\"70분에 45문항, \\n독해 시간이 빠듯해요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/NUbi8WDMRNp4YkRE2xZWABTPoS8.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/NUbi8WDMRNp4YkRE2xZWABTPoS8.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/NUbi8WDMRNp4YkRE2xZWABTPoS8.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/NUbi8WDMRNp4YkRE2xZWABTPoS8.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"시험 난이도 따라 등급이 출렁여요\",k2EdGvQLc:\"70분에 45문항, \\n독해 시간이 빠듯해요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/ONEb3Eu03Kxt8h4USTfMBvy97DA.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/ONEb3Eu03Kxt8h4USTfMBvy97DA.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/ONEb3Eu03Kxt8h4USTfMBvy97DA.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/ONEb3Eu03Kxt8h4USTfMBvy97DA.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"시험 난이도 따라 등급이 출렁여요\",kmVYcbmXX:\"절대평가라도 시험이 어려우면 90점을 넘는 학생이 크게 줄어요. 어려운 유형 몇 개가 약하면 시험마다 등급이 흔들려요.\",l9GNfjS2y:\"연계 교재를 외워도 수능 지문은 달라요\",MdK0vIv4S:\"시험 난이도 따라 등급이 출렁여요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"70분에 45문항, \\n독해 시간이 빠듯해요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/JkGef4FnIvnwW7qFW8LsaY92SL0.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/JkGef4FnIvnwW7qFW8LsaY92SL0.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/JkGef4FnIvnwW7qFW8LsaY92SL0.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/JkGef4FnIvnwW7qFW8LsaY92SL0.png?width=1480&height=872 1480w\"},\"\")},HPogPc037:{apnqlIVvQ:\"수능에선 모든 학생이 같은 통합과학을 보고\\n상대평가로 등급이 나와요. 배점이 큰 문제\\n한두 개 차이로 등급이 갈릴 수 있어요.\",BdABVgR1B:\"고3 내신은 선택과목인데, 2028 수능 과학은\\n고1 통합과학이에요. 내신을 챙기는 사이\\n2년 전 배운 내용이 흐려져요.\",bGMLC1dSj:\"한두 문제가 등급을 갈라요\",CrZvANriq:\"한두 문제가 등급을 갈라요\",enLUbgC3z:\"내신 과목과 수능 과목이 달라요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/Yu1k1zCDeMSG1u8JESTBKpn9Kg.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/Yu1k1zCDeMSG1u8JESTBKpn9Kg.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/Yu1k1zCDeMSG1u8JESTBKpn9Kg.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"40분에 25문항, 시간이 빠듯해요\",k2EdGvQLc:\"내신 과목과 수능 과목이 달라요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/hO5cBEBDiaXaDVnvDCdAQXGiNg.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/hO5cBEBDiaXaDVnvDCdAQXGiNg.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/hO5cBEBDiaXaDVnvDCdAQXGiNg.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"40분에 25문항, 시간이 빠듯해요\",kmVYcbmXX:\"통합과학은 25문항을 40분에 풀어요.\\n한 문제에 평균 1분 36초인데, 그래프\\xb7실험\\n자료를 읽다 보면 뒤 문제를 놓쳐요.\",l9GNfjS2y:\"한두 문제가 등급을 갈라요\",MdK0vIv4S:\"40분에 25문항, 시간이 빠듯해요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"내신 과목과 수능 과목이 달라요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/SBjx8fjZ6U8L7ZW8tKIfxdgxBp0.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/SBjx8fjZ6U8L7ZW8tKIfxdgxBp0.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/SBjx8fjZ6U8L7ZW8tKIfxdgxBp0.png?width=690&height=534 690w\"},\"\")},hzju2bCJc:{apnqlIVvQ:\"중1 한 학기는 자유학기라 중간\\xb7기말고사가 없어요. 시험 감각 없이 첫 정기시험을 보고,\\n서술형도 이때 처음 만나요.\",BdABVgR1B:\"초등 영어가 듣고 말하는 영어였다면,\\n중학교는 읽고 쓰는 영어예요. 3년 동안\\n익힐 단어가 초등 전체보다 훨씬 많아요.\",bGMLC1dSj:\"첫 정기시험을 준비 없이 만나요\",CrZvANriq:\"첫 정기시험을 준비 없이 만나요\",enLUbgC3z:\"익힐 단어가 확 늘어요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/pAlWGauFTGCKxLDdpz83hill7lA.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/pAlWGauFTGCKxLDdpz83hill7lA.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/pAlWGauFTGCKxLDdpz83hill7lA.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/pAlWGauFTGCKxLDdpz83hill7lA.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"문법 규칙은 외워도 문장을 못 써요\",k2EdGvQLc:\"익힐 단어가 확 늘어요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/or0oJnKWmrfG4GFnsPX6TtSI.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/or0oJnKWmrfG4GFnsPX6TtSI.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/or0oJnKWmrfG4GFnsPX6TtSI.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/or0oJnKWmrfG4GFnsPX6TtSI.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"문법 규칙은 외워도 문장을 못 써요\",kmVYcbmXX:\"중학교부터 문법을 규칙으로 배워요.\\n규칙만 외우면 빈칸 문제는 맞혀도,\\n서술형에서 직접 문장을 쓰긴 어려워요.\",l9GNfjS2y:\"첫 정기시험을 준비 없이 만나요\",MdK0vIv4S:\"문법 규칙은 외워도 문장을 못 써요\",yOGHuG5mw:\"익힐 단어가 확 늘어요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/0LWH48DIc7zlxRU3Ir4yviOBVd4.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/0LWH48DIc7zlxRU3Ir4yviOBVd4.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/0LWH48DIc7zlxRU3Ir4yviOBVd4.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/0LWH48DIc7zlxRU3Ir4yviOBVd4.png?width=1212&height=1008 1212w\"},\"\")},IAzWV66vI:{apnqlIVvQ:\"중학교 때 배운 품사\\xb7문장\\xb7음운이 고등 '화법과 언어'와 \\n수능 국어로 이어져요. 시험 끝나고 잊으면 고등에서 \\n처음부터 다시 해야 해요.\",BdABVgR1B:\"고등 국어는 한 지문에 정보가 많고 문단끼리 관계가 복잡해요. \\n처음부터 끝까지 읽기만 하면 다 읽고도 흐름을 놓쳐요.\",bGMLC1dSj:\"중학 문법이 고등에서 다시 나와요\",CrZvANriq:\"중학 문법이 고등에서 다시 나와요\",enLUbgC3z:\"고등 국어 지문은 길고 빽빽해요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/XW8puTTLkg4IVXMWM8EwRB37Mo0.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/XW8puTTLkg4IVXMWM8EwRB37Mo0.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/XW8puTTLkg4IVXMWM8EwRB37Mo0.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/XW8puTTLkg4IVXMWM8EwRB37Mo0.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"읽기 기초에 빈칸이 쌓여 있어요\",k2EdGvQLc:\"고등 국어 지문은 길고 빽빽해요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/Gikbcue6cLkzbVy64DKCQeCLtQ.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/Gikbcue6cLkzbVy64DKCQeCLtQ.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/Gikbcue6cLkzbVy64DKCQeCLtQ.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/Gikbcue6cLkzbVy64DKCQeCLtQ.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"읽기 기초에 빈칸이 쌓여 있어요\",kmVYcbmXX:\"중학 때 넘어간 읽기 빈칸은 고등에서 더 커져요. \\n어디서 막혔는지 모르면 문제만 많이 풀어도 그대로예요.\",l9GNfjS2y:\"중학 문법이 고등에서 다시 나와요\",MdK0vIv4S:\"읽기 기초에 빈칸이 쌓여 있어요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"고등 국어 지문은 길고 빽빽해요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/h1zE4seJzZQQPznkMQkQE6juAzQ.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/h1zE4seJzZQQPznkMQkQE6juAzQ.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/h1zE4seJzZQQPznkMQkQE6juAzQ.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/h1zE4seJzZQQPznkMQkQE6juAzQ.png?width=1480&height=872 1480w\"},\"\")},IE73Omj9N:{apnqlIVvQ:\"중학교부터는 실험 결과보다 그 이유를\\n쓰는 서술형\\xb7보고서 평가가 늘어요.\\n결과만 적으면 점수가 깎여요.\",BdABVgR1B:\"중1이 되면 처음 보는 용어가\\n한꺼번에 나와요. 뜻을 모른 채 외우면\\n시험 문장부터 읽히지 않아요.\",bGMLC1dSj:\"실험은 했는데 '왜'를 못 써요\",CrZvANriq:\"실험은 했는데 '왜'를 못 써요\",enLUbgC3z:\"배울 과학 용어가 확 늘어요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/8PlJFkKBxVcusFNtUyzv1TexH4.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/8PlJFkKBxVcusFNtUyzv1TexH4.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/8PlJFkKBxVcusFNtUyzv1TexH4.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/8PlJFkKBxVcusFNtUyzv1TexH4.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"눈에 안 보이는 입자로 설명해야 해요\",k2EdGvQLc:\"배울 과학 용어가 확 늘어요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/aVmxLbfKWBDFcCdcB5l2sg5pUYI.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/aVmxLbfKWBDFcCdcB5l2sg5pUYI.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/aVmxLbfKWBDFcCdcB5l2sg5pUYI.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/aVmxLbfKWBDFcCdcB5l2sg5pUYI.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"눈에 안 보이는 입자로 설명해야 해요\",kmVYcbmXX:\"물이 끓고 얼음이 녹는 걸 이제 입자로\\n설명해요. 보이는 대로만 상상하면\\n상태는 말해도 입자로는 못 그려요.\",l9GNfjS2y:\"실험은 했는데 '왜'를 못 써요\",MdK0vIv4S:\"눈에 안 보이는 입자로 설명해야 해요\",yOGHuG5mw:\"배울 과학 용어가 확 늘어요 중1에서 드러나요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/9EwZDG2MG51VcmGJflfq4lM0p5E.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/9EwZDG2MG51VcmGJflfq4lM0p5E.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/9EwZDG2MG51VcmGJflfq4lM0p5E.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/9EwZDG2MG51VcmGJflfq4lM0p5E.png?width=1212&height=1008 1212w\"},\"\")},IoHO8adMm:{apnqlIVvQ:\"화학, 지구, 물리, 생명 단원이 번갈아 나와요. \\n단원마다 따로 외우면 서로 이어지지 않아요.\",BdABVgR1B:\"원소 기호, 주기율표, 이온식처럼 과학을 기호로 쓰기 시작해요.\\n기호가 흔들리면 뒤 단원이 다 막혀요.\",bGMLC1dSj:\"단원 8개가 네 영역을 오가요\",CrZvANriq:\"단원 8개가 네 영역을 오가요\",enLUbgC3z:\"기호와 식, 새 언어가 시작돼요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/0fnPg2SOqHjltcRHGSYs1BidvZA.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/0fnPg2SOqHjltcRHGSYs1BidvZA.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/0fnPg2SOqHjltcRHGSYs1BidvZA.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/0fnPg2SOqHjltcRHGSYs1BidvZA.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"전기는 직관대로 생각하면 틀려요\",k2EdGvQLc:\"기호와 식, 새 언어가 시작돼요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/BCuSIc59UMXRVZadCzDsD0p75ZI.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/BCuSIc59UMXRVZadCzDsD0p75ZI.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/BCuSIc59UMXRVZadCzDsD0p75ZI.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/BCuSIc59UMXRVZadCzDsD0p75ZI.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"전기는 직관대로 생각하면 틀려요\",kmVYcbmXX:\"전기\\xb7자기는 눈에 보이지 않아 생활 속 직관으로 이해하기 쉬워요. 배우고 나서도 그 생각이 그대로 남아요.\",l9GNfjS2y:\"단원 8개가 네 영역을 오가요\",MdK0vIv4S:\"전기는 직관대로 생각하면 틀려요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"기호와 식, 새 언어가 시작돼요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/JjL1GIUGHe7RfVlMJp77TGCWXuE.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/JjL1GIUGHe7RfVlMJp77TGCWXuE.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/JjL1GIUGHe7RfVlMJp77TGCWXuE.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/JjL1GIUGHe7RfVlMJp77TGCWXuE.png?width=1480&height=872 1480w\"},\"\")},jaqmzNYFl:{apnqlIVvQ:\"시험은 교과서 실험 그대로가 아니라 조건을 바꿔서 물어요. \\n결과만 외웠다면 무엇이 바뀌었는지 찾기 어려워요.\",BdABVgR1B:\"직접 보고 겪어서 굳은 생각은 수업을\\n들어도 잘 안 바뀌어요. 답은 외웠는데 문제를\\n조금만 바꾸면 원래 생각대로 풀게 돼요.\",bGMLC1dSj:\"처음 보는 실험 상황에서 막혀요\",CrZvANriq:\"처음 보는 실험 상황에서 막혀요\",enLUbgC3z:\"상식으로 알던 과학이 \\n틀릴 때가 많아요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/Yza4ckGli48UyrBUVbXkfCac0o0.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/Yza4ckGli48UyrBUVbXkfCac0o0.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/Yza4ckGli48UyrBUVbXkfCac0o0.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/Yza4ckGli48UyrBUVbXkfCac0o0.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"그래프를 그림처럼 읽어요\",k2EdGvQLc:\"상식으로 알던 과학이 \\n틀릴 때가 많아요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/4y1euMNXMDhPaDPkAPLoN3mBs.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/4y1euMNXMDhPaDPkAPLoN3mBs.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/4y1euMNXMDhPaDPkAPLoN3mBs.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/4y1euMNXMDhPaDPkAPLoN3mBs.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"그래프를 그림처럼 읽어요\",kmVYcbmXX:\"통합과학은 운동\\xb7지구\\xb7생태계를 그래프와 표로 물어요. \\n그래프 모양을 실제 모습으로 읽으면 기울기와 넓이가 \\n뜻하는 걸 놓쳐요.\",l9GNfjS2y:\"처음 보는 실험 상황에서 막혀요\",MdK0vIv4S:\"그래프를 그림처럼 읽어요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"상식으로 알던 과학이 \\n틀릴 때가 많아요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/ylHoZD2xpZ0jhK4COF2cumz6pWQ.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/ylHoZD2xpZ0jhK4COF2cumz6pWQ.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/ylHoZD2xpZ0jhK4COF2cumz6pWQ.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/ylHoZD2xpZ0jhK4COF2cumz6pWQ.png?width=1480&height=872 1480w\"},\"\")},KieR3gv5R:{apnqlIVvQ:\"시험은 교과서 실험 그대로가 아니라 조건을\\n바꿔서 물어요. 결과만 외웠다면 무엇이\\n바뀌었는지 찾기 어려워요.\",BdABVgR1B:\"직접 보고 겪어서 굳은 생각은 수업을\\n들어도 잘 안 바뀌어요. 답은 외웠는데 문제를\\n조금만 바꾸면 원래 생각대로 풀게 돼요.\",bGMLC1dSj:\"처음 보는 실험 상황에서 막혀요\",CrZvANriq:\"처음 보는 실험 상황에서 막혀요\",enLUbgC3z:\"상식으로 알던 과학이 \\n틀릴 때가 많아요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/bUWsCualfC7J1CpBYU0GMSMHlTI.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/bUWsCualfC7J1CpBYU0GMSMHlTI.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/bUWsCualfC7J1CpBYU0GMSMHlTI.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/bUWsCualfC7J1CpBYU0GMSMHlTI.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"그래프를 그림처럼 읽어요\",k2EdGvQLc:\"상식으로 알던 과학이 \\n틀릴 때가 많아요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/mMxJuTnMTqfYMb0f0vlu1HnxVE.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/mMxJuTnMTqfYMb0f0vlu1HnxVE.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/mMxJuTnMTqfYMb0f0vlu1HnxVE.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/mMxJuTnMTqfYMb0f0vlu1HnxVE.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"그래프를 그림처럼 읽어요\",kmVYcbmXX:\"통합과학은 운동\\xb7지구\\xb7생태계를 그래프와\\n표로 물어요. 그래프 모양을 실제 모습으로\\n읽으면 기울기와 넓이가 뜻하는 걸 놓쳐요.\",l9GNfjS2y:\"처음 보는 실험 상황에서 막혀요\",MdK0vIv4S:\"그래프를 그림처럼 읽어요\",yOGHuG5mw:\"상식으로 알던 과학이 \\n틀릴 때가 많아요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/QWICWUsaQrrzk99BQVlM9dcUXvo.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/QWICWUsaQrrzk99BQVlM9dcUXvo.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/QWICWUsaQrrzk99BQVlM9dcUXvo.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/QWICWUsaQrrzk99BQVlM9dcUXvo.png?width=1212&height=1008 1212w\"},\"\")},kIqdyJn0G:{apnqlIVvQ:\"화학, 지구, 물리, 생명 단원이 번갈아 나와요. \\n단원마다 따로 외우면 서로 이어지지 않아요.\",BdABVgR1B:\"원소 기호, 주기율표, 이온식처럼\\n과학을 기호로 쓰기 시작해요.\\n기호가 흔들리면 뒤 단원이 다 막혀요.\",bGMLC1dSj:\"단원 8개가 네 영역을 오가요\",CrZvANriq:\"단원 8개가 네 영역을 오가요\",enLUbgC3z:\"기호와 식, 새 언어가 시작돼요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/rZ9xQ6sj1qQkryY7208QfXXOi6s.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/rZ9xQ6sj1qQkryY7208QfXXOi6s.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/rZ9xQ6sj1qQkryY7208QfXXOi6s.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/rZ9xQ6sj1qQkryY7208QfXXOi6s.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"전기는 직관대로 생각하면 틀려요\",k2EdGvQLc:\"기호와 식, 새 언어가 시작돼요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/8qVS9Wi3gaBPZjDT60twi9buQ.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/8qVS9Wi3gaBPZjDT60twi9buQ.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/8qVS9Wi3gaBPZjDT60twi9buQ.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/8qVS9Wi3gaBPZjDT60twi9buQ.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"전기는 직관대로 생각하면 틀려요\",kmVYcbmXX:\"전기\\xb7자기는 눈에 보이지 않아 생활 속\\n직관으로 이해하기 쉬워요. 배우고\\n나서도 그 생각이 그대로 남아요.\",l9GNfjS2y:\"단원 8개가 네 영역을 오가요\",MdK0vIv4S:\"전기는 직관대로 생각하면 틀려요\",yOGHuG5mw:\"기호와 식, 새 언어가 시작돼요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/bWg3kX6ESq6j9e3UVU3EVRCxdA.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/bWg3kX6ESq6j9e3UVU3EVRCxdA.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/bWg3kX6ESq6j9e3UVU3EVRCxdA.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/bWg3kX6ESq6j9e3UVU3EVRCxdA.png?width=1212&height=1008 1212w\"},\"\")},MMXzcDELD:{apnqlIVvQ:\"논설문과 뉴스\\xb7광고 같은 매체 자료를 읽고\\n주장과 근거를 따지는 단원이 나와요. 그럴듯한\\n말과 믿을 만한 근거를 구분하는 연습이 필요해요.\",BdABVgR1B:\"품사\\xb7문장 성분처럼 이름이 비슷한 개념이\\n한꺼번에 나와요. 정의만 외우면 예문 앞에서\\n무엇인지 구분이 안 돼요.\",bGMLC1dSj:\"사실과 의견을 못 가려요\",CrZvANriq:\"사실과 의견을 못 가려요\",enLUbgC3z:\"비슷한 문법 개념이 헷갈려요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/SvRqib75ZYAAz9Q6erOkVol27JM.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/SvRqib75ZYAAz9Q6erOkVol27JM.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/SvRqib75ZYAAz9Q6erOkVol27JM.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/SvRqib75ZYAAz9Q6erOkVol27JM.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"문학을 '느낌'으로만 읽어요\",k2EdGvQLc:\"비슷한 문법 개념이 헷갈려요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/d5XAVzasVg6Z9KFHI7gjhXqv43s.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/d5XAVzasVg6Z9KFHI7gjhXqv43s.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/d5XAVzasVg6Z9KFHI7gjhXqv43s.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/d5XAVzasVg6Z9KFHI7gjhXqv43s.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"문학을 '느낌'으로만 읽어요\",kmVYcbmXX:'시\\xb7소설에서 표현과 효과를 묻는 서술형이\\n늘어요. \"슬픈 느낌\"까지는 써도 어떤 표현\\n때문인지 근거를 못 대면 점수가 깎여요.',l9GNfjS2y:\"사실과 의견을 못 가려요\",MdK0vIv4S:\"문학을 '느낌'으로만 읽어요\",yOGHuG5mw:\"비슷한 문법 개념이 헷갈려요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/egdi8iJ94dGVGfG6XW0bxnYGR4E.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/egdi8iJ94dGVGfG6XW0bxnYGR4E.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/egdi8iJ94dGVGfG6XW0bxnYGR4E.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/egdi8iJ94dGVGfG6XW0bxnYGR4E.png?width=1212&height=1008 1212w\"},\"\")},mtl0CVWc9:{apnqlIVvQ:\"모르는 채 넘어간 문제가 쌓이면 다음 단원도\\n어렵게 느껴져요. 수학을 놓고 싶다는 아이는\\n중학교 3년 사이 두 배 가까이 늘어요.\",BdABVgR1B:\"일차함수는 같은 관계를 식\\xb7표\\xb7그래프로\\n바꿔 가며 봐야 해요. 따로 외우면 그래프\\n문제가 나오는 순간 막혀요.\",bGMLC1dSj:\"틀리는 경험이 쌓이면 수학을 놓아요\",CrZvANriq:\"틀리는 경험이 쌓이면 수학을 놓아요\",enLUbgC3z:\"함수에서 식과 그래프가 따로 놀아요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/01oBznidTCdVwUELhbQKPC7LVLc.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/01oBznidTCdVwUELhbQKPC7LVLc.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/01oBznidTCdVwUELhbQKPC7LVLc.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/01oBznidTCdVwUELhbQKPC7LVLc.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"도형은 답이 아니라 이유를 써야 해요\",k2EdGvQLc:\"함수에서 식과 그래프가 따로 놀아요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/GLOsp3D2Ajf8U7dLEzPF45ADKZo.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/GLOsp3D2Ajf8U7dLEzPF45ADKZo.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/GLOsp3D2Ajf8U7dLEzPF45ADKZo.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/GLOsp3D2Ajf8U7dLEzPF45ADKZo.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"도형은 답이 아니라 이유를 써야 해요\",kmVYcbmXX:\"중2 2학기 삼각형\\xb7사각형 성질은 ‘왜 그런지’를\\n순서대로 밝히는 증명이 나와요. 답만 맞히던\\n방식으론 서술형에서 점수가 빠져요.\",l9GNfjS2y:\"틀리는 경험이 쌓이면 수학을 놓아요\",MdK0vIv4S:\"도형은 답이 아니라 이유를 써야 해요\",yOGHuG5mw:\"함수에서 식과 그래프가 따로 놀아요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/MKrAqGwudK9SZBeNxML9LTQ.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/MKrAqGwudK9SZBeNxML9LTQ.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/MKrAqGwudK9SZBeNxML9LTQ.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/MKrAqGwudK9SZBeNxML9LTQ.png?width=1212&height=1008 1212w\"},\"\")},ncZhaV1x2:{apnqlIVvQ:\"중학교부터는 실험 결과보다 그 이유를\\n쓰는 서술형\\xb7보고서 평가가 늘어요.\\n결과만 적으면 점수가 깎여요.\",BdABVgR1B:\"중1이 되면 처음 보는 용어가\\n한꺼번에 나와요. 뜻을 모른 채 외우면\\n시험 문장부터 읽히지 않아요.\",bGMLC1dSj:\"실험은 했는데 '왜'를 못 써요\",CrZvANriq:\"실험은 했는데 '왜'를 못 써요\",enLUbgC3z:\"배울 과학 용어가 확 늘어요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/Mxn7kknUWwyVOiwV0dnu2C6aX8.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/Mxn7kknUWwyVOiwV0dnu2C6aX8.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/Mxn7kknUWwyVOiwV0dnu2C6aX8.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"눈에 안 보이는 입자로 설명해야 해요\",k2EdGvQLc:\"배울 과학 용어가 확 늘어요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/PgfVIu9uQw3peWYWGGI5hXi33XM.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/PgfVIu9uQw3peWYWGGI5hXi33XM.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/PgfVIu9uQw3peWYWGGI5hXi33XM.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"눈에 안 보이는 입자로 설명해야 해요\",kmVYcbmXX:\"물이 끓고 얼음이 녹는 걸 이제 입자로\\n설명해요. 보이는 대로만 상상하면\\n상태는 말해도 입자로는 못 그려요.\",l9GNfjS2y:\"실험은 했는데 '왜'를 못 써요\",MdK0vIv4S:\"눈에 안 보이는 입자로 설명해야 해요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"배울 과학 용어가 확 늘어요 중1에서 드러나요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/H7DukqQDgVAPFf0cSn6rptfvEg.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/H7DukqQDgVAPFf0cSn6rptfvEg.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/H7DukqQDgVAPFf0cSn6rptfvEg.png?width=690&height=534 690w\"},\"\")},nGltF5ARc:{apnqlIVvQ:\"중학교 땐 교과서 작품 해설을 외우면\\n시험이 풀렸어요. 고등 내신은 같은 작품도\\n묻는 방식을 바꾸고, 처음 보는 지문도 나와요.\",BdABVgR1B:\"고등 국어는 한 지문에 정보가 많고\\n문단끼리 촘촘히 이어져요. 한 번 쭉 읽고\\n푸는 중학교 방식으론 핵심을 놓치기 쉬워요.\",bGMLC1dSj:\"외운 해설로는 변형 문제가 안 풀려요\",CrZvANriq:\"외운 해설로는 변형 문제가 안 풀려요\",enLUbgC3z:\"지문이 길고 빽빽해져요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/YfZoDFGa9XQfo0VY9Nn6899x8Cg.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/YfZoDFGa9XQfo0VY9Nn6899x8Cg.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/YfZoDFGa9XQfo0VY9Nn6899x8Cg.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/YfZoDFGa9XQfo0VY9Nn6899x8Cg.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"모르는 낱말에서 문장이 끊겨요\",k2EdGvQLc:\"지문이 길고 빽빽해져요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/l29nXTM2a0dG6XnuV5fMD5LHTY.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/l29nXTM2a0dG6XnuV5fMD5LHTY.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/l29nXTM2a0dG6XnuV5fMD5LHTY.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/l29nXTM2a0dG6XnuV5fMD5LHTY.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"모르는 낱말에서 문장이 끊겨요\",kmVYcbmXX:\"고등 지문엔 한자어\\xb7개념어가 많이 나와요.\\n낱말 하나를 모르면 문장 전체 뜻을 놓치고,\\n문제까지 흔들려요.\",l9GNfjS2y:\"외운 해설로는 변형 문제가 안 풀려요\",MdK0vIv4S:\"모르는 낱말에서 문장이 끊겨요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"지문이 길고 빽빽해져요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/uTDuILNFSyoqI8rlLRMUhgF0fWg.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/uTDuILNFSyoqI8rlLRMUhgF0fWg.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/uTDuILNFSyoqI8rlLRMUhgF0fWg.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/uTDuILNFSyoqI8rlLRMUhgF0fWg.png?width=1480&height=872 1480w\"},\"\")},nL7NfBh30:{apnqlIVvQ:\"중1 한 학기는 지필 시험 없는 자유학기로\\n운영돼요. 형식에 익숙해질 틈 없이 첫\\n지필 시험과 서술형을 만나게 돼요.\",BdABVgR1B:\"중학 교과서엔 '함축', '갈등', '관점' 같은\\n한자어\\xb7개념어가 한꺼번에 나와요. \\n낱말 하나를 모르면 문장 전체를 놓치게 돼요.\",bGMLC1dSj:\"첫 지필\\xb7서술형 시험이 낯설어요\",CrZvANriq:\"첫 지필\\xb7서술형 시험이 낯설어요\",enLUbgC3z:\"교과서 낱말이 확 어려워져요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/4d3ZKYDB6m7v0WiTArclKZvZUEY.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/4d3ZKYDB6m7v0WiTArclKZvZUEY.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/4d3ZKYDB6m7v0WiTArclKZvZUEY.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/4d3ZKYDB6m7v0WiTArclKZvZUEY.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"읽고 나서 핵심을 못 잡아요\",k2EdGvQLc:\"교과서 낱말이 확 어려워져요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/9TXWdoYIlQuLPivRKEQ6GUWJY.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/9TXWdoYIlQuLPivRKEQ6GUWJY.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/9TXWdoYIlQuLPivRKEQ6GUWJY.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/9TXWdoYIlQuLPivRKEQ6GUWJY.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"읽고 나서 핵심을 못 잡아요\",kmVYcbmXX:'글이 길어지면서 문단마다 중심 내용을\\n찾는 게 중요해져요. 다 읽고도 \"무슨\\n내용이었지?\" 하게 되는 이유예요.',l9GNfjS2y:\"첫 지필\\xb7서술형 시험이 낯설어요\",MdK0vIv4S:\"읽고 나서 핵심을 못 잡아요\",yOGHuG5mw:\"교과서 낱말이 확 어려워져요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/lsOrNn14KuZdGvafrXboADsEGI.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/lsOrNn14KuZdGvafrXboADsEGI.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/lsOrNn14KuZdGvafrXboADsEGI.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/lsOrNn14KuZdGvafrXboADsEGI.png?width=1212&height=1008 1212w\"},\"\")},nXhnhhbYx:{apnqlIVvQ:\"고등 지문은 한 문장 안에 절과 꾸미는 말이 겹겹이 붙어요. \\n단어 뜻을 이어 붙이는 해석으론 주어와 동사부터 헷갈려요.\",BdABVgR1B:\"고1 첫 모의고사부터 중3 교과서보다  몇 학년 위 \\n수준의 글이 나와요.  교과서 본문만 반복하던 \\n방식으론 처음 보는 긴 글이 버거워요.\",bGMLC1dSj:\"문장이 길어져 구조가 안 보여요\",CrZvANriq:\"문장이 길어져 구조가 안 보여요\",enLUbgC3z:\"지문 수준이 한 번에 뛰어요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/HEWB6DpbaRVV0VafmccHPm0Ooc.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/HEWB6DpbaRVV0VafmccHPm0Ooc.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/HEWB6DpbaRVV0VafmccHPm0Ooc.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/HEWB6DpbaRVV0VafmccHPm0Ooc.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"알아야 할 단어가 계속 늘어요\",k2EdGvQLc:\"지문 수준이 한 번에 뛰어요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/9fvjCyTa5Gon35IsqXdUG4efs.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/9fvjCyTa5Gon35IsqXdUG4efs.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/9fvjCyTa5Gon35IsqXdUG4efs.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/9fvjCyTa5Gon35IsqXdUG4efs.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"알아야 할 단어가 계속 늘어요\",kmVYcbmXX:\"고등 영어는 과목이 올라갈수록 기준 어휘 수가 늘어나요. \\n시험 전에 몰아 외운 단어는 다음 지문에서 \\n다시 떠오르지 않아요.\",l9GNfjS2y:\"문장이 길어져 구조가 안 보여요\",MdK0vIv4S:\"알아야 할 단어가 계속 늘어요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"지문 수준이 한 번에 뛰어요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/CfA1naEeXunKhfMo2OYNrCHzt1k.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/CfA1naEeXunKhfMo2OYNrCHzt1k.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/CfA1naEeXunKhfMo2OYNrCHzt1k.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/CfA1naEeXunKhfMo2OYNrCHzt1k.png?width=1480&height=872 1480w\"},\"\")},OYgytt66d:{apnqlIVvQ:\"시험은 교과서 실험 그대로가 아니라 조건을\\n바꿔서 물어요. 결과만 외웠다면 무엇이\\n바뀌었는지 찾기 어려워요.\",BdABVgR1B:\"직접 보고 겪어서 굳은 생각은 수업을\\n들어도 잘 안 바뀌어요. 답은 외웠는데 문제를\\n조금만 바꾸면 원래 생각대로 풀게 돼요.\",bGMLC1dSj:\"처음 보는 실험 상황에서 막혀요\",CrZvANriq:\"처음 보는 실험 상황에서 막혀요\",enLUbgC3z:\"상식으로 알던 과학이 \\n틀릴 때가 많아요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/eOJOdgAcefB3bwUDCPBnV3s1gMw.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/eOJOdgAcefB3bwUDCPBnV3s1gMw.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/eOJOdgAcefB3bwUDCPBnV3s1gMw.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"그래프를 그림처럼 읽어요\",k2EdGvQLc:\"상식으로 알던 과학이 \\n틀릴 때가 많아요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/BJHAMvAlXLNTJNSsIXNfc8CSevA.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/BJHAMvAlXLNTJNSsIXNfc8CSevA.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/BJHAMvAlXLNTJNSsIXNfc8CSevA.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"그래프를 그림처럼 읽어요\",kmVYcbmXX:\"통합과학은 운동\\xb7지구\\xb7생태계를 그래프와\\n표로 물어요. 그래프 모양을 실제 모습으로\\n읽으면 기울기와 넓이가 뜻하는 걸 놓쳐요.\",l9GNfjS2y:\"처음 보는 실험 상황에서 막혀요\",MdK0vIv4S:\"그래프를 그림처럼 읽어요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"상식으로 알던 과학이 \\n틀릴 때가 많아요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/EGd4gRagPnOcM2iHW0rqcjeauo.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/EGd4gRagPnOcM2iHW0rqcjeauo.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/EGd4gRagPnOcM2iHW0rqcjeauo.png?width=690&height=534 690w\"},\"\")},ozNvXKKyb:{apnqlIVvQ:\"중학교 때 배운 품사\\xb7문장\\xb7음운이 고등 '화법과\\n언어'와 수능 국어로 이어져요. 시험 끝나고\\n잊으면 고등에서 처음부터 다시 해야 해요.\",BdABVgR1B:\"고등 국어는 한 지문에 정보가 많고 문단끼리\\n관계가 복잡해요. 처음부터 끝까지 읽기만 하면\\n다 읽고도 흐름을 놓쳐요.\",bGMLC1dSj:\"중학 문법이 고등에서 다시 나와요\",CrZvANriq:\"중학 문법이 고등에서 다시 나와요\",enLUbgC3z:\"고등 국어 지문은 길고 빽빽해요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/fabyqoSQrQQtuhkgD3hR21MW1Ik.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/fabyqoSQrQQtuhkgD3hR21MW1Ik.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/fabyqoSQrQQtuhkgD3hR21MW1Ik.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/fabyqoSQrQQtuhkgD3hR21MW1Ik.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"읽기 기초에 빈칸이 쌓여 있어요\",k2EdGvQLc:\"고등 국어 지문은 길고 빽빽해요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/C0EGOxRp2Z5gUpqvfO4vXw6QN1w.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/C0EGOxRp2Z5gUpqvfO4vXw6QN1w.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/C0EGOxRp2Z5gUpqvfO4vXw6QN1w.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/C0EGOxRp2Z5gUpqvfO4vXw6QN1w.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"읽기 기초에 빈칸이 쌓여 있어요\",kmVYcbmXX:\"중학 때 넘어간 읽기 빈칸은 고등에서 더 커져요. \\n어디서 막혔는지 모르면 문제만 많이\\n풀어도 그대로예요.\",l9GNfjS2y:\"중학 문법이 고등에서 다시 나와요\",MdK0vIv4S:\"읽기 기초에 빈칸이 쌓여 있어요\",yOGHuG5mw:\"고등 국어 지문은 길고 빽빽해요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/8MqVPsJIplzm4ck5B2bLqUf46w.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/8MqVPsJIplzm4ck5B2bLqUf46w.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/8MqVPsJIplzm4ck5B2bLqUf46w.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/8MqVPsJIplzm4ck5B2bLqUf46w.png?width=1212&height=1008 1212w\"},\"\")},pfd7XaHqz:{apnqlIVvQ:\"중1 한 학기는 지필 시험 없는 자유학기로 운영돼요. \\n시험 형식에 익숙해질 틈 없이 첫 지필 시험과 서술형을 \\n만나게 돼요.\",BdABVgR1B:\"중학 교과서엔 '함축', '갈등', '관점' 같은 한자어\\xb7개념어가 \\n한꺼번에 나와요. 낱말 하나를 모르면 문장 전체를 놓치게 돼요.\",bGMLC1dSj:\"첫 지필\\xb7서술형 시험이 낯설어요\",CrZvANriq:\"첫 지필\\xb7서술형 시험이 낯설어요\",enLUbgC3z:\"교과서 낱말이 확 어려워져요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/LZEgKCKhB5RYyPitludJknTh0uU.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/LZEgKCKhB5RYyPitludJknTh0uU.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/LZEgKCKhB5RYyPitludJknTh0uU.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/LZEgKCKhB5RYyPitludJknTh0uU.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"읽고 나서 핵심을 못 잡아요\",k2EdGvQLc:\"교과서 낱말이 확 어려워져요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/ONaT5J2JNWCvnoRzqOzRGDBqe0.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/ONaT5J2JNWCvnoRzqOzRGDBqe0.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/ONaT5J2JNWCvnoRzqOzRGDBqe0.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/ONaT5J2JNWCvnoRzqOzRGDBqe0.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"읽고 나서 핵심을 못 잡아요\",kmVYcbmXX:'글이 길어지면서 문단마다 중심 내용을 찾는 게 중요해져요. \\n다 읽고도 \"무슨 내용이었지?\" 하게 되는 이유예요.',l9GNfjS2y:\"첫 지필\\xb7서술형 시험이 낯설어요\",MdK0vIv4S:\"읽고 나서 핵심을 못 잡아요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"교과서 낱말이 확 어려워져요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/vNLc47iEZoethPiGUu0ZPp7QIDw.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/vNLc47iEZoethPiGUu0ZPp7QIDw.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/vNLc47iEZoethPiGUu0ZPp7QIDw.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/vNLc47iEZoethPiGUu0ZPp7QIDw.png?width=1480&height=872 1480w\"},\"\")},pFwHZx_Mw:{apnqlIVvQ:\"수능은 EBS 작품도 그대로 내지 않고 다른\\n부분\\xb7다른 작품으로 연결해요. 해설을 외운\\n작품 밖으로 나가면 손을 못 대요.\",BdABVgR1B:\"문법은 음운\\xb7단어\\xb7문장 개념이 차례로 쌓이는\\n영역이에요. 2028 수능부터는 '화법과 언어'를\\n모두 봐서 더는 피해 갈 수 없어요.\",bGMLC1dSj:\"문학을 해설로만 외우고 있어요\",CrZvANriq:\"문학을 해설로만 외우고 있어요\",enLUbgC3z:\"문법 개념이 쌓이지 않았어요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/ZyPsldSp41Q9UwGIL4GhtPs7Czc.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/ZyPsldSp41Q9UwGIL4GhtPs7Czc.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/ZyPsldSp41Q9UwGIL4GhtPs7Czc.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/ZyPsldSp41Q9UwGIL4GhtPs7Czc.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"긴 글을 끝까지 버티는 힘이 부족해요\",k2EdGvQLc:\"문법 개념이 쌓이지 않았어요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/UaQZZ5vrM8cLlTBNg13FCugeqJA.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/UaQZZ5vrM8cLlTBNg13FCugeqJA.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/UaQZZ5vrM8cLlTBNg13FCugeqJA.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/UaQZZ5vrM8cLlTBNg13FCugeqJA.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"긴 글을 끝까지 버티는 힘이 부족해요\",kmVYcbmXX:\"학년이 올라갈수록 책 읽는 양이 확 줄어요.\\n긴 글을 읽은 경험이 적으면, 지문 중간에\\n흐름을 놓치게 돼요.\",l9GNfjS2y:\"문학을 해설로만 외우고 있어요\",MdK0vIv4S:\"긴 글을 끝까지 버티는 힘이 부족해요\",yOGHuG5mw:\"문법 개념이 쌓이지 않았어요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/b8JehjwD23kXEyei0hz1I18tLAI.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/b8JehjwD23kXEyei0hz1I18tLAI.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/b8JehjwD23kXEyei0hz1I18tLAI.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/b8JehjwD23kXEyei0hz1I18tLAI.png?width=1212&height=1008 1212w\"},\"\")},pJOMJep23:{apnqlIVvQ:\"5등급제 내신은 1등급이 상위 10%라,\\n서술형 감점 하나도 커요. \\n쓸 때 시제\\xb7수 일치가 흔들리면\\n아는 내용도 점수가 깎여요.\",BdABVgR1B:\"고2부터 철학\\xb7경제\\xb7과학처럼 추상적인\\n글이 많아져요. 해석은 해도 아는 게 없는\\n주제는 내용이 머리에 남지 않아요.\",bGMLC1dSj:\"서술형 한 문항에 등급이 흔들려요\",CrZvANriq:\"서술형 한 문항에 등급이 흔들려요\",enLUbgC3z:\"낯선 주제는 읽어도 안 남아요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/6v1zCvlUUrswAnJhN6rlz24Y3A.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/6v1zCvlUUrswAnJhN6rlz24Y3A.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/6v1zCvlUUrswAnJhN6rlz24Y3A.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/6v1zCvlUUrswAnJhN6rlz24Y3A.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"한 문장씩 읽다 글 흐름을 놓쳐요\",k2EdGvQLc:\"낯선 주제는 읽어도 안 남아요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/7BCpanHed8ph5BDtTRObVPdA.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/7BCpanHed8ph5BDtTRObVPdA.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/7BCpanHed8ph5BDtTRObVPdA.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/7BCpanHed8ph5BDtTRObVPdA.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"한 문장씩 읽다 글 흐름을 놓쳐요\",kmVYcbmXX:\"빈칸\\xb7순서\\xb7삽입 문제는 문장끼리 어떻게\\n이어지는지를 물어요. 문장마다 해석만 하면 \\n글 전체의 흐름이 보이지 않아요.\",l9GNfjS2y:\"서술형 한 문항에 등급이 흔들려요\",MdK0vIv4S:\"한 문장씩 읽다 글 흐름을 놓쳐요\",yOGHuG5mw:\"낯선 주제는 읽어도 안 남아요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/MgFHpWZ4KL0H25o4ddIvFoTH52A.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/MgFHpWZ4KL0H25o4ddIvFoTH52A.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/MgFHpWZ4KL0H25o4ddIvFoTH52A.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/MgFHpWZ4KL0H25o4ddIvFoTH52A.png?width=1212&height=1008 1212w\"},\"\")},Po2ewhF6d:{apnqlIVvQ:\"범위가 넓어지고 문제가 꼬이면서, 아는 단원도\\n시험에선 끝까지 못 풀고 찍는 문제가 늘어요.\",BdABVgR1B:\"공통수학은 개념이 많고 서로 이어져\\n있어요. 시험 전에 몰아서 하던\\n중학교 방식으론 따라가기 어려워요.\",bGMLC1dSj:\"시험에서 끝까지 못 풀고 찍게 돼요\",CrZvANriq:\"시험에서 끝까지 못 풀고 찍게 돼요\",enLUbgC3z:\"배울 양이 확 늘어요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/cCNvUSDMKDgoaYixSGFYFVEVN0.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/cCNvUSDMKDgoaYixSGFYFVEVN0.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/cCNvUSDMKDgoaYixSGFYFVEVN0.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/cCNvUSDMKDgoaYixSGFYFVEVN0.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"외운 공식으로는 응용이 안 돼요\",k2EdGvQLc:\"배울 양이 확 늘어요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/APbPDe2vsdlWQlZf6cJcUHCvPOM.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/APbPDe2vsdlWQlZf6cJcUHCvPOM.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/APbPDe2vsdlWQlZf6cJcUHCvPOM.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/APbPDe2vsdlWQlZf6cJcUHCvPOM.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"외운 공식으로는 응용이 안 돼요\",kmVYcbmXX:\"공식은 외웠는데 조건이 하나 바뀌면\\n어디서부터 풀어야 할지 몰라요.\",l9GNfjS2y:\"시험에서 끝까지 못 풀고 찍게 돼요\",MdK0vIv4S:\"외운 공식으로는 응용이 안 돼요\",yOGHuG5mw:\"배울 양이 확 늘어요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/nhI45Wf0sXykcOqgryYfrZMqwO8.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/nhI45Wf0sXykcOqgryYfrZMqwO8.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/nhI45Wf0sXykcOqgryYfrZMqwO8.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/nhI45Wf0sXykcOqgryYfrZMqwO8.png?width=1212&height=1008 1212w\"},\"\")},PXA49zEC0:{apnqlIVvQ:\"고등 통합과학과 바뀐 수능은 물리\\xb7화학\\xb7생명\\xb7지구를 \\n한 문제에 엮어 물어요. 단원별로만 풀던 방식으론 낯설어요.\",BdABVgR1B:\"화학 반응의 규칙성, 운동과 에너지에서\\n비율과 식을 세워 푸는 문제가 늘어요.\\n개념을 알아도 식에서 막혀요.\",bGMLC1dSj:\"영역을 엮은 융합 문제가 나와요\",CrZvANriq:\"영역을 엮은 융합 문제가 나와요\",enLUbgC3z:\"식을 세우는 계산 문제가 나와요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/henUxlKR4zBQLtwwqt4BoUT0.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/henUxlKR4zBQLtwwqt4BoUT0.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/henUxlKR4zBQLtwwqt4BoUT0.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/henUxlKR4zBQLtwwqt4BoUT0.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"중1\\xb72 빈칸이 고1에서 드러나요\",k2EdGvQLc:\"식을 세우는 계산 문제가 나와요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/p07EtrDD3c6vke1YkbPQ1wXWneY.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/p07EtrDD3c6vke1YkbPQ1wXWneY.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/p07EtrDD3c6vke1YkbPQ1wXWneY.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/p07EtrDD3c6vke1YkbPQ1wXWneY.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"중1\\xb72 빈칸이 고1에서 드러나요\",kmVYcbmXX:\"고1 통합과학은 중학교 네 영역을 모두 딛고 시작해요. \\n중1\\xb72에서 빈 개념이 있으면 첫 단원부터 흔들려요.\",l9GNfjS2y:\"영역을 엮은 융합 문제가 나와요\",MdK0vIv4S:\"중1\\xb72 빈칸이 고1에서 드러나요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"식을 세우는 계산 문제가 나와요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/idyfkrLVRe6I0UWWrDQdoePWRk.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/idyfkrLVRe6I0UWWrDQdoePWRk.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/idyfkrLVRe6I0UWWrDQdoePWRk.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/idyfkrLVRe6I0UWWrDQdoePWRk.png?width=1480&height=872 1480w\"},\"\")},Q6CSrosMz:{apnqlIVvQ:\"수능에선 모든 학생이 같은 통합과학을 보고\\n상대평가로 등급이 나와요. 배점이 큰 문제\\n한두 개 차이로 등급이 갈릴 수 있어요.\",BdABVgR1B:\"고3 내신은 선택과목인데, 2028 수능 과학은\\n고1 통합과학이에요. 내신을 챙기는 사이\\n2년 전 배운 내용이 흐려져요.\",bGMLC1dSj:\"한두 문제가 등급을 갈라요\",CrZvANriq:\"한두 문제가 등급을 갈라요\",enLUbgC3z:\"내신 과목과 수능 과목이 달라요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/G78jrSfCTIqqZwdJ53R1uEa1I.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/G78jrSfCTIqqZwdJ53R1uEa1I.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/G78jrSfCTIqqZwdJ53R1uEa1I.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/G78jrSfCTIqqZwdJ53R1uEa1I.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"40분에 25문항, 시간이 빠듯해요\",k2EdGvQLc:\"내신 과목과 수능 과목이 달라요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/1BMiUVH2OUZAmctMFeTJ5zaaE.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/1BMiUVH2OUZAmctMFeTJ5zaaE.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/1BMiUVH2OUZAmctMFeTJ5zaaE.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/1BMiUVH2OUZAmctMFeTJ5zaaE.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"40분에 25문항, 시간이 빠듯해요\",kmVYcbmXX:\"통합과학은 25문항을 40분에 풀어요.\\n한 문제에 평균 1분 36초인데, 그래프\\xb7실험\\n자료를 읽다 보면 뒤 문제를 놓쳐요.\",l9GNfjS2y:\"한두 문제가 등급을 갈라요\",MdK0vIv4S:\"40분에 25문항, 시간이 빠듯해요\",yOGHuG5mw:\"내신 과목과 수능 과목이 달라요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/mmeTKYkh0M1aLLgH6rPBWPfA94.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/mmeTKYkh0M1aLLgH6rPBWPfA94.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/mmeTKYkh0M1aLLgH6rPBWPfA94.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/mmeTKYkh0M1aLLgH6rPBWPfA94.png?width=1212&height=1008 1212w\"},\"\")},Q9m3yFXYe:{apnqlIVvQ:\"고등 지문은 한 문장 안에 절과 꾸미는\\n말이 겹겹이 붙어요. 단어 뜻을 이어\\n붙이는 해석으론 주어와 동사부터 헷갈려요.\",BdABVgR1B:\"고1 첫 모의고사부터 중3 교과서보다\\n몇 학년 위 수준의 글이 나와요. \\n교과서 본문만 반복하던 방식으론 \\n처음 보는 긴 글이 버거워요.\",bGMLC1dSj:\"문장이 길어져 구조가 안 보여요\",CrZvANriq:\"문장이 길어져 구조가 안 보여요\",enLUbgC3z:\"지문 수준이 한 번에 뛰어요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/y3E5E5EicA6mO8tfP39M7rZBic.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/y3E5E5EicA6mO8tfP39M7rZBic.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/y3E5E5EicA6mO8tfP39M7rZBic.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"알아야 할 단어가 계속 늘어요\",k2EdGvQLc:\"지문 수준이 한 번에 뛰어요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/LkYZQIQu6f9Vgg4pH3ai8B5zxuo.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/LkYZQIQu6f9Vgg4pH3ai8B5zxuo.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/LkYZQIQu6f9Vgg4pH3ai8B5zxuo.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"알아야 할 단어가 계속 늘어요\",kmVYcbmXX:\"고등 영어는 과목이 올라갈수록 기준\\n어휘 수가 늘어나요. 시험 전에 몰아\\n외운 단어는 다음 지문에서 다시\\n떠오르지 않아요. \",l9GNfjS2y:\"문장이 길어져 구조가 안 보여요\",MdK0vIv4S:\"알아야 할 단어가 계속 늘어요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"지문 수준이 한 번에 뛰어요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/krJgmJSnh1Yyu3SRwmMCC5scDFE.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/krJgmJSnh1Yyu3SRwmMCC5scDFE.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/krJgmJSnh1Yyu3SRwmMCC5scDFE.png?width=690&height=534 690w\"},\"\")},qG6bgleEg:{apnqlIVvQ:\"고등 통합과학과 바뀐 수능은 물리\\xb7화학\\xb7\\n생명\\xb7지구를 한 문제에 엮어 물어요.\\n단원별로만 풀던 방식으론 낯설어요.\",BdABVgR1B:\"화학 반응의 규칙성, 운동과 에너지에서\\n비율과 식을 세워 푸는 문제가 늘어요.\\n개념을 알아도 식에서 막혀요.\",bGMLC1dSj:\"영역을 엮은 융합 문제가 나와요\",CrZvANriq:\"영역을 엮은 융합 문제가 나와요\",enLUbgC3z:\"식을 세우는 계산 문제가 나와요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/iF9hZj9bZq2Uz3gauwQkquVMuwA.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/iF9hZj9bZq2Uz3gauwQkquVMuwA.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/iF9hZj9bZq2Uz3gauwQkquVMuwA.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"중1\\xb72 빈칸이 고1에서 드러나요\",k2EdGvQLc:\"식을 세우는 계산 문제가 나와요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/EmdIrd9nkA1DDcKiPa9PjUbOM.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/EmdIrd9nkA1DDcKiPa9PjUbOM.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/EmdIrd9nkA1DDcKiPa9PjUbOM.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"중1\\xb72 빈칸이 고1에서 드러나요\",kmVYcbmXX:\"고1 통합과학은 중학교 네 영역을\\n모두 딛고 시작해요. 중1\\xb72에서 빈 개념이\\n있으면 첫 단원부터 흔들려요.\",l9GNfjS2y:\"영역을 엮은 융합 문제가 나와요\",MdK0vIv4S:\"중1\\xb72 빈칸이 고1에서 드러나요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"식을 세우는 계산 문제가 나와요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/rHETO8ONUnPbDFsaThmzczfZlx4.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/rHETO8ONUnPbDFsaThmzczfZlx4.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/rHETO8ONUnPbDFsaThmzczfZlx4.png?width=690&height=534 690w\"},\"\")},Qi3eU_rPB:{apnqlIVvQ:\"한 번 맞히고 넘어간 유형은\\n몇 주 뒤 모의고사에서 다시 틀리기 쉬워요.\",BdABVgR1B:\"100분에 30문항이에요. 앞에서 시간을 쓰면\\n배점이 큰 뒤쪽 문제를 볼 시간이 없어요.\",bGMLC1dSj:\"풀었던 유형도 또 틀려요\",CrZvANriq:\"풀었던 유형도 또 틀려요\",enLUbgC3z:\"시간 안에 다 못 풀어요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/hpMN4C6sd9yNcWHBz4I9CdVZSQ.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/hpMN4C6sd9yNcWHBz4I9CdVZSQ.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/hpMN4C6sd9yNcWHBz4I9CdVZSQ.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/hpMN4C6sd9yNcWHBz4I9CdVZSQ.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"등급을 가르는 몇 문제에서 막혀요\",k2EdGvQLc:\"시간 안에 다 못 풀어요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/A2hG8Q8sAO210M7ZrZfJj0tXcLY.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/A2hG8Q8sAO210M7ZrZfJj0tXcLY.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/A2hG8Q8sAO210M7ZrZfJj0tXcLY.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/A2hG8Q8sAO210M7ZrZfJj0tXcLY.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"등급을 가르는 몇 문제에서 막혀요\",kmVYcbmXX:\"1등급은 상위 4%예요. 비슷한 점수대에서는\\n어려운 몇 문제가 등급을 갈라요.\",l9GNfjS2y:\"풀었던 유형도 또 틀려요\",MdK0vIv4S:\"등급을 가르는 몇 문제에서 막혀요\",yOGHuG5mw:\"시간 안에 다 못 풀어요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/s7YbIBrMw7f9F75SiKUHKtOutxg.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/s7YbIBrMw7f9F75SiKUHKtOutxg.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/s7YbIBrMw7f9F75SiKUHKtOutxg.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/s7YbIBrMw7f9F75SiKUHKtOutxg.png?width=1212&height=1008 1212w\"},\"\")},qobzmCBAK:{apnqlIVvQ:\"지문에서 근거를 찾지 않고 느낌으로 고르면,\\n같은 함정에 계속 걸려요. 해설만 읽고\\n넘어가면 다음 시험에서 또 반복돼요.\",BdABVgR1B:\"수능 국어는 80분에 45문항, 문항당 2분이\\n채 안 돼요. 어려운 독서 지문 하나에 시간을\\n쓰면 뒤 문제는 서두르게 돼요.\",bGMLC1dSj:\"선지를 감으로 골라 또 틀려요\",CrZvANriq:\"선지를 감으로 골라 또 틀려요\",enLUbgC3z:\"80분 안에 45문항이 빠듯해요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/qBvCIZzwQxjWtoEwqZ2yaHVmggc.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/qBvCIZzwQxjWtoEwqZ2yaHVmggc.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/qBvCIZzwQxjWtoEwqZ2yaHVmggc.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/qBvCIZzwQxjWtoEwqZ2yaHVmggc.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"등급은 어려운 독서 지문에서 갈려요\",k2EdGvQLc:\"80분 안에 45문항이 빠듯해요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/M1S4nDmAvzliq1Mzxt2npCBttRs.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/M1S4nDmAvzliq1Mzxt2npCBttRs.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/M1S4nDmAvzliq1Mzxt2npCBttRs.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/M1S4nDmAvzliq1Mzxt2npCBttRs.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"등급은 어려운 독서 지문에서 갈려요\",kmVYcbmXX:\"수능 국어 1등급은 5% 안팎이에요. 문학\\xb7화법\\n문제는 많이들 맞혀서, 결국 어려운 독서\\n지문에서 등급이 갈려요.\",l9GNfjS2y:\"선지를 감으로 골라 또 틀려요\",MdK0vIv4S:\"등급은 어려운 독서 지문에서 갈려요\",yOGHuG5mw:\"80분 안에 45문항이 빠듯해요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/a2qbVisXHTp1i4daCWmmA3b3sxU.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/a2qbVisXHTp1i4daCWmmA3b3sxU.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/a2qbVisXHTp1i4daCWmmA3b3sxU.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/a2qbVisXHTp1i4daCWmmA3b3sxU.png?width=1212&height=1008 1212w\"},\"\")},QSHsKO9Eo:{apnqlIVvQ:\"이차함수는 중2 일차함수 위에 쌓이고, 지금 교과서는 최댓값\\xb7최솟값까지 중3에서 배워요. \\n앞 단원이 비면 고등 함수까지 이어서 흔들려요.\",BdABVgR1B:\"중학교 시험은 배운 단원 안에서 나와요.\\n고1 첫 모의고사는 중학 전 범위가 섞여\\n나와서, 어느 방법을 쓸지부터 골라야 해요.\",bGMLC1dSj:\"중1\\xb72 함수가 비면 이차함수가 안 돼요\",CrZvANriq:\"중1\\xb72 함수가 비면 이차함수가 안 돼요\",enLUbgC3z:\"중학 시험 A가 고1 점수로 \\n이어지진 않아요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/z3pQPiEE8mvNYHy92EfxmsZaI.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/z3pQPiEE8mvNYHy92EfxmsZaI.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/z3pQPiEE8mvNYHy92EfxmsZaI.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"선행은 했는데 이해가 비어 있어요\",k2EdGvQLc:\"중학 시험 A가 고1 점수로  이어지진 않아요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/QfvUfd689I7GqD2F0Zm6CRh9Hcw.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/QfvUfd689I7GqD2F0Zm6CRh9Hcw.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/QfvUfd689I7GqD2F0Zm6CRh9Hcw.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"선행은 했는데 이해가 비어 있어요\",kmVYcbmXX:\"진도는 앞서 나갔는데 개념을 설명하지\\n못하면 고등에서 다시 막혀요. 빠른 진도보다\\n이해했는지가 먼저예요.\",l9GNfjS2y:\"중1\\xb72 함수가 비면 이차함수가 안 돼요\",MdK0vIv4S:\"선행은 했는데 이해가 비어 있어요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"중학 시험 A가 고1 점수로  이어지진 않아요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/6e7tOXfHsjtI4WuYRKi3OK7RlI.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/6e7tOXfHsjtI4WuYRKi3OK7RlI.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/6e7tOXfHsjtI4WuYRKi3OK7RlI.png?width=690&height=534 690w\"},\"\")},QXDKHaqpi:{apnqlIVvQ:\"틀린 문제를 답만 맞춰보고 넘어가면, \\n개념 실수인지 계산 실수인지 몰라 \\n같은 데서 또 틀려요.\",BdABVgR1B:\"고2 단원은 고1 개념 위에 쌓여요. 앞에서 빈\\n곳이 있으면 새 단원 설명이 들어오지 않아요.\",bGMLC1dSj:\"풀이 습관에서 생기는 실수를 \\n모르고 반복해요\",CrZvANriq:\"풀이 습관에서 생기는 실수를 \\n모르고 반복해요\",enLUbgC3z:\"고1 개념이 비어 \\n새 단원이 안 들어와요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/CYqFDgQwkkQTnJd8APQlVCYw0uY.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/CYqFDgQwkkQTnJd8APQlVCYw0uY.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/CYqFDgQwkkQTnJd8APQlVCYw0uY.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/CYqFDgQwkkQTnJd8APQlVCYw0uY.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"풀던 유형만 풀 수 있어요\",k2EdGvQLc:\"고1 개념이 비어 새 단원이 안 들어와요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/BFLOB0XkRVrVAkroQgcdvYlOWs.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/BFLOB0XkRVrVAkroQgcdvYlOWs.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/BFLOB0XkRVrVAkroQgcdvYlOWs.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/BFLOB0XkRVrVAkroQgcdvYlOWs.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"풀던 유형만 풀 수 있어요\",kmVYcbmXX:\"단원별로 같은 유형만 반복하면, 단원이 섞인\\n시험에서 어떤 방법을 써야 할지 고르지 못해요.\",l9GNfjS2y:\"풀이 습관에서 생기는 실수를 \\n모르고 반복해요\",MdK0vIv4S:\"풀던 유형만 풀 수 있어요\",yOGHuG5mw:\"고1 개념이 비어 새 단원이 안 들어와요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/Rm45gtWjugwMHNyh9kVAesmsnBo.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/Rm45gtWjugwMHNyh9kVAesmsnBo.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/Rm45gtWjugwMHNyh9kVAesmsnBo.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/Rm45gtWjugwMHNyh9kVAesmsnBo.png?width=1212&height=1008 1212w\"},\"\")},rxV4siX25:{apnqlIVvQ:\"중학교 땐 교과서 작품 해설을 외우면\\n시험이 풀렸어요. 고등 내신은 같은 작품도\\n묻는 방식을 바꾸고, 처음 보는 지문도 나와요.\",BdABVgR1B:\"고등 국어는 한 지문에 정보가 많고\\n문단끼리 촘촘히 이어져요. 한 번 쭉 읽고\\n푸는 중학교 방식으론 핵심을 놓치기 쉬워요.\",bGMLC1dSj:\"외운 해설로는 변형 문제가 안 풀려요\",CrZvANriq:\"외운 해설로는 변형 문제가 안 풀려요\",enLUbgC3z:\"지문이 길고 빽빽해져요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/1sBRv2uTM3lwH89srwEpECybYA.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/1sBRv2uTM3lwH89srwEpECybYA.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/1sBRv2uTM3lwH89srwEpECybYA.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/1sBRv2uTM3lwH89srwEpECybYA.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"모르는 낱말에서 문장이 끊겨요\",k2EdGvQLc:\"지문이 길고 빽빽해져요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/NOXW1677v7jw7DKZc09P9eu914.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/NOXW1677v7jw7DKZc09P9eu914.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/NOXW1677v7jw7DKZc09P9eu914.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/NOXW1677v7jw7DKZc09P9eu914.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"모르는 낱말에서 문장이 끊겨요\",kmVYcbmXX:\"고등 지문엔 한자어\\xb7개념어가 많이 나와요.\\n낱말 하나를 모르면 문장 전체 뜻을 놓치고,\\n문제까지 흔들려요.\",l9GNfjS2y:\"외운 해설로는 변형 문제가 안 풀려요\",MdK0vIv4S:\"모르는 낱말에서 문장이 끊겨요\",yOGHuG5mw:\"지문이 길고 빽빽해져요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/sxAz47jZVmADb6JX7talfRjdDA.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/sxAz47jZVmADb6JX7talfRjdDA.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/sxAz47jZVmADb6JX7talfRjdDA.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/sxAz47jZVmADb6JX7talfRjdDA.png?width=1212&height=1008 1212w\"},\"\")},sDo4QsUlo:{apnqlIVvQ:\"중1 한 학기는 자유학기라 중간\\xb7기말고사가 없어요. \\n시험 감각 없이 첫 정기시험을 보고, 서술형도 이때 처음 만나요.\",BdABVgR1B:\"초등 영어가 듣고 말하는 영어였다면, 중학교는 읽고 쓰는 \\n영어예요. 3년 동안 익힐 단어가 초등 전체보다 훨씬 많아요.\",bGMLC1dSj:\"첫 정기시험을 준비 없이 만나요\",CrZvANriq:\"첫 정기시험을 준비 없이 만나요\",enLUbgC3z:\"익힐 단어가 확 늘어요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/MUK9KBNeY4v8BZ3CZfXQiD2200.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/MUK9KBNeY4v8BZ3CZfXQiD2200.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/MUK9KBNeY4v8BZ3CZfXQiD2200.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/MUK9KBNeY4v8BZ3CZfXQiD2200.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"문법 규칙은 외워도 문장을 못 써요\",k2EdGvQLc:\"익힐 단어가 확 늘어요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/kERHVC8l2119tPw57pJYnhWTI.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/kERHVC8l2119tPw57pJYnhWTI.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/kERHVC8l2119tPw57pJYnhWTI.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/kERHVC8l2119tPw57pJYnhWTI.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"문법 규칙은 외워도 문장을 못 써요\",kmVYcbmXX:\"중학교부터 문법을 규칙으로 배워요.\\n규칙만 외우면 빈칸 문제는 맞혀도, \\n서술형에서 직접 문장을 쓰긴 어려워요.\",l9GNfjS2y:\"첫 정기시험을 준비 없이 만나요\",MdK0vIv4S:\"문법 규칙은 외워도 문장을 못 써요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"익힐 단어가 확 늘어요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/oYl8Ae1ACLDMpUMxyBVYIheAqs.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/oYl8Ae1ACLDMpUMxyBVYIheAqs.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/oYl8Ae1ACLDMpUMxyBVYIheAqs.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/oYl8Ae1ACLDMpUMxyBVYIheAqs.png?width=1480&height=872 1480w\"},\"\")},sdS085qX1:{apnqlIVvQ:\"고등 통합과학과 바뀐 수능은 물리\\xb7화학\\xb7\\n생명\\xb7지구를 한 문제에 엮어 물어요.\\n단원별로만 풀던 방식으론 낯설어요.\",BdABVgR1B:\"화학 반응의 규칙성, 운동과 에너지에서\\n비율과 식을 세워 푸는 문제가 늘어요.\\n개념을 알아도 식에서 막혀요.\",bGMLC1dSj:\"영역을 엮은 융합 문제가 나와요\",CrZvANriq:\"영역을 엮은 융합 문제가 나와요\",enLUbgC3z:\"식을 세우는 계산 문제가 나와요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/mrCol7Nscz1akkxGwsgNqIqm4s.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/mrCol7Nscz1akkxGwsgNqIqm4s.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/mrCol7Nscz1akkxGwsgNqIqm4s.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/mrCol7Nscz1akkxGwsgNqIqm4s.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"중1\\xb72 빈칸이 고1에서 드러나요\",k2EdGvQLc:\"식을 세우는 계산 문제가 나와요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/6ghllyuiXaqfzzYBQj1GuvIQzM.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/6ghllyuiXaqfzzYBQj1GuvIQzM.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/6ghllyuiXaqfzzYBQj1GuvIQzM.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/6ghllyuiXaqfzzYBQj1GuvIQzM.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"중1\\xb72 빈칸이 고1에서 드러나요\",kmVYcbmXX:\"고1 통합과학은 중학교 네 영역을\\n모두 딛고 시작해요. 중1\\xb72에서 빈 개념이\\n있으면 첫 단원부터 흔들려요.\",l9GNfjS2y:\"영역을 엮은 융합 문제가 나와요\",MdK0vIv4S:\"중1\\xb72 빈칸이 고1에서 드러나요\",yOGHuG5mw:\"식을 세우는 계산 문제가 나와요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/GRe0GGSAEtnDdnQzmkbTb0FJeYc.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/GRe0GGSAEtnDdnQzmkbTb0FJeYc.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/GRe0GGSAEtnDdnQzmkbTb0FJeYc.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/GRe0GGSAEtnDdnQzmkbTb0FJeYc.png?width=1212&height=1008 1212w\"},\"\")},SjIBlvV31:{apnqlIVvQ:\"수능은 EBS 작품도 그대로 내지 않고 다른\\n부분\\xb7다른 작품으로 연결해요. 해설을 외운\\n작품 밖으로 나가면 손을 못 대요.\",BdABVgR1B:\"문법은 음운\\xb7단어\\xb7문장 개념이 차례로 쌓이는\\n영역이에요. 2028 수능부터는 '화법과 언어'를\\n모두 봐서 더는 피해 갈 수 없어요.\",bGMLC1dSj:\"문학을 해설로만 외우고 있어요\",CrZvANriq:\"문학을 해설로만 외우고 있어요\",enLUbgC3z:\"문법 개념이 쌓이지 않았어요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/CPnWarGKh6J0IKuuvsmafiq2J8.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/CPnWarGKh6J0IKuuvsmafiq2J8.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/CPnWarGKh6J0IKuuvsmafiq2J8.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"긴 글을 끝까지 버티는 힘이 부족해요\",k2EdGvQLc:\"문법 개념이 쌓이지 않았어요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/EfoD0YTZTdNkah9UVoof0NK4pB8.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/EfoD0YTZTdNkah9UVoof0NK4pB8.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/EfoD0YTZTdNkah9UVoof0NK4pB8.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"긴 글을 끝까지 버티는 힘이 부족해요\",kmVYcbmXX:\"학년이 올라갈수록 책 읽는 양이 확 줄어요.\\n긴 글을 읽은 경험이 적으면, 지문 중간에\\n흐름을 놓치게 돼요.\",l9GNfjS2y:\"문학을 해설로만 외우고 있어요\",MdK0vIv4S:\"긴 글을 끝까지 버티는 힘이 부족해요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"문법 개념이 쌓이지 않았어요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/qU2QfIPw7E2pzm4NtZhKpK400.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/qU2QfIPw7E2pzm4NtZhKpK400.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/qU2QfIPw7E2pzm4NtZhKpK400.png?width=690&height=534 690w\"},\"\")},t7_BEF8NV:{apnqlIVvQ:\"논설문과 뉴스\\xb7광고 같은 매체 자료를 읽고\\n주장과 근거를 따지는 단원이 나와요. 그럴듯한\\n말과 믿을 만한 근거를 구분하는 연습이 필요해요.\",BdABVgR1B:\"품사\\xb7문장 성분처럼 이름이 비슷한 개념이 한꺼번에 나와요. \\n정의만 외우면 예문 앞에서 무엇인지 구분이 안 돼요.\",bGMLC1dSj:\"사실과 의견을 못 가려요\",CrZvANriq:\"사실과 의견을 못 가려요\",enLUbgC3z:\"비슷한 문법 개념이 헷갈려요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/RgfmxXVkHvEx0vDB5WVRFjbvDm8.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/RgfmxXVkHvEx0vDB5WVRFjbvDm8.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/RgfmxXVkHvEx0vDB5WVRFjbvDm8.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/RgfmxXVkHvEx0vDB5WVRFjbvDm8.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"문학을 '느낌'으로만 읽어요\",k2EdGvQLc:\"비슷한 문법 개념이 헷갈려요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/2tN3CkVWh9qFJTPEW3gjovzC8.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/2tN3CkVWh9qFJTPEW3gjovzC8.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/2tN3CkVWh9qFJTPEW3gjovzC8.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/2tN3CkVWh9qFJTPEW3gjovzC8.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"문학을 '느낌'으로만 읽어요\",kmVYcbmXX:'시\\xb7소설에서 표현과 효과를 묻는 서술형이 늘어요. \\n\"슬픈 느낌\"까지는 써도 어떤 표현 때문인지 \\n근거를 못 대면 점수가 깎여요.',l9GNfjS2y:\"사실과 의견을 못 가려요\",MdK0vIv4S:\"문학을 '느낌'으로만 읽어요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"비슷한 문법 개념이 헷갈려요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/YqjUtY8jjiUztJAvYnwchk4NBT8.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/YqjUtY8jjiUztJAvYnwchk4NBT8.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/YqjUtY8jjiUztJAvYnwchk4NBT8.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/YqjUtY8jjiUztJAvYnwchk4NBT8.png?width=1480&height=872 1480w\"},\"\")},TACNwYtXg:{apnqlIVvQ:\"지문에서 근거를 찾지 않고 느낌으로 고르면,\\n같은 함정에 계속 걸려요. 해설만 읽고\\n넘어가면 다음 시험에서 또 반복돼요.\",BdABVgR1B:\"수능 국어는 80분에 45문항, 문항당 2분이 채 안 돼요. \\n어려운 독서 지문 하나에 시간을 쓰면 뒤 문제는 서두르게 돼요.\",bGMLC1dSj:\"선지를 감으로 골라 또 틀려요\",CrZvANriq:\"선지를 감으로 골라 또 틀려요\",enLUbgC3z:\"80분 안에 45문항이 빠듯해요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/ojmSidBvyDnso9qKm9dvABi4OY.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/ojmSidBvyDnso9qKm9dvABi4OY.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/ojmSidBvyDnso9qKm9dvABi4OY.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/ojmSidBvyDnso9qKm9dvABi4OY.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"등급은 어려운 독서 지문에서 갈려요\",k2EdGvQLc:\"80분 안에 45문항이 빠듯해요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/5tyAu5y2vM10TnnBjxw6lBaEsnI.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/5tyAu5y2vM10TnnBjxw6lBaEsnI.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/5tyAu5y2vM10TnnBjxw6lBaEsnI.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/5tyAu5y2vM10TnnBjxw6lBaEsnI.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"등급은 어려운 독서 지문에서 갈려요\",kmVYcbmXX:\"수능 국어 1등급은 5% 안팎이에요. 문학\\xb7화법 문제는\\n많이들 맞혀서, 결국 어려운 독서 지문에서 등급이 갈려요.\",l9GNfjS2y:\"선지를 감으로 골라 또 틀려요\",MdK0vIv4S:\"등급은 어려운 독서 지문에서 갈려요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"80분 안에 45문항이 빠듯해요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/TcMGiJT4I8eZpE93bnC0tQ40pK4.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/TcMGiJT4I8eZpE93bnC0tQ40pK4.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/TcMGiJT4I8eZpE93bnC0tQ40pK4.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/TcMGiJT4I8eZpE93bnC0tQ40pK4.png?width=1480&height=872 1480w\"},\"\")},tIw0Dk53J:{apnqlIVvQ:\"철자, 시제, 주어와 동사 맞추기 같은 작은\\n실수가 서술형에선 바로 감점이에요. \\n답만 맞춰 보고 넘어가면 같은 실수가 반복돼요.\",BdABVgR1B:\"to부정사\\xb7동명사\\xb7수동태 같은 중2 문법은\\n중1 문장 구조 위에 올라가요. 앞이 비어 있으면 \\n새 단원이 들어오지 않아요.\",bGMLC1dSj:\"서술형에서 작은 실수로 깎여요\",CrZvANriq:\"서술형에서 작은 실수로 깎여요\",enLUbgC3z:\"중1 문법이 비면 새 문법이 \\n안 들어와요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/n5p3Mj86qNsiF3sw3RfMmEFvQ.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/n5p3Mj86qNsiF3sw3RfMmEFvQ.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/n5p3Mj86qNsiF3sw3RfMmEFvQ.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"문장이 길어지면 해석이 엉켜요\",k2EdGvQLc:\"중1 문법이 비면 새 문법이 \\n안 들어와요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/M6vbaobE4Inh1lCn4mlNzjGAVHA.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/M6vbaobE4Inh1lCn4mlNzjGAVHA.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/M6vbaobE4Inh1lCn4mlNzjGAVHA.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"문장이 길어지면 해석이 엉켜요\",kmVYcbmXX:\"문장에 꾸며 주는 말과 절이 붙으면서 길어져요. \\n단어 뜻만 이어 붙이면 누가 무엇을 했는지 놓쳐요.\",l9GNfjS2y:\"서술형에서 작은 실수로 깎여요\",MdK0vIv4S:\"문장이 길어지면 해석이 엉켜요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"중1 문법이 비면 새 문법이 \\n안 들어와요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/wnlDedgqDAvAfC0z4dWF8nguXY.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/wnlDedgqDAvAfC0z4dWF8nguXY.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/wnlDedgqDAvAfC0z4dWF8nguXY.png?width=690&height=534 690w\"},\"\")},u5xbyhvwF:{apnqlIVvQ:\"중학교부터는 실험 결과보다 그 이유를 쓰는 서술형\\xb7보고서 \\n평가가 늘어요. 결과만 적으면 점수가 깎여요.\",BdABVgR1B:\"중1이 되면 처음 보는 용어가 한꺼번에 나와요. \\n뜻을 모른 채 외우면 시험 문장부터 읽히지 않아요.\",bGMLC1dSj:\"실험은 했는데 '왜'를 못 써요\",CrZvANriq:\"실험은 했는데 '왜'를 못 써요\",enLUbgC3z:\"배울 과학 용어가 확 늘어요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/5Vh8jCzeTYjEr8btSp2odCdQwQ.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/5Vh8jCzeTYjEr8btSp2odCdQwQ.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/5Vh8jCzeTYjEr8btSp2odCdQwQ.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/5Vh8jCzeTYjEr8btSp2odCdQwQ.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"눈에 안 보이는 입자로 설명해야 해요\",k2EdGvQLc:\"배울 과학 용어가 확 늘어요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/Mi9sfBagTeyDeIC3uUU7XhPcMg.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/Mi9sfBagTeyDeIC3uUU7XhPcMg.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/Mi9sfBagTeyDeIC3uUU7XhPcMg.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/Mi9sfBagTeyDeIC3uUU7XhPcMg.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"눈에 안 보이는 입자로 설명해야 해요\",kmVYcbmXX:\"물이 끓고 얼음이 녹는 걸 이제 입자로 설명해요. \\n보이는 대로만 상상하면 상태는 말해도 입자로는 못 그려요.\",l9GNfjS2y:\"실험은 했는데 '왜'를 못 써요\",MdK0vIv4S:\"눈에 안 보이는 입자로 설명해야 해요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"배울 과학 용어가 확 늘어요 중1에서 드러나요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/6RIXut2DescokaLZzmNiMaRRI.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/6RIXut2DescokaLZzmNiMaRRI.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/6RIXut2DescokaLZzmNiMaRRI.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/6RIXut2DescokaLZzmNiMaRRI.png?width=1480&height=872 1480w\"},\"\")},UHQ2cXbRN:{apnqlIVvQ:\"범위가 넓어지고 문제가 꼬이면서, 아는 단원도\\n시험에선 끝까지 못 풀고 찍는 문제가 늘어요.\",BdABVgR1B:\"공통수학은 개념이 많고 서로 이어져 있어요. \\n시험 전에 몰아서 하던 중학교 방식으론 따라가기 어려워요.\",bGMLC1dSj:\"시험에서 끝까지 못 풀고 찍게 돼요\",CrZvANriq:\"시험에서 끝까지 못 풀고 찍게 돼요\",enLUbgC3z:\"배울 양이 확 늘어요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/IHaV6nFuB1fiHNjDi3tMn992M1c.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/IHaV6nFuB1fiHNjDi3tMn992M1c.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/IHaV6nFuB1fiHNjDi3tMn992M1c.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/IHaV6nFuB1fiHNjDi3tMn992M1c.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"외운 공식으로는 응용이 안 돼요\",k2EdGvQLc:\"배울 양이 확 늘어요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/mczFrby9UwGp7PrJ2iTMRG91PaI.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/mczFrby9UwGp7PrJ2iTMRG91PaI.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/mczFrby9UwGp7PrJ2iTMRG91PaI.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/mczFrby9UwGp7PrJ2iTMRG91PaI.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"외운 공식으로는 응용이 안 돼요\",kmVYcbmXX:\"공식은 외웠는데 조건이 하나 바뀌면\\n어디서부터 풀어야 할지 몰라요.\",l9GNfjS2y:\"시험에서 끝까지 못 풀고 찍게 돼요\",MdK0vIv4S:\"외운 공식으로는 응용이 안 돼요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"배울 양이 확 늘어요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/P9Mmtt2WDs1cVjQuREmFBbpZ8k.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/P9Mmtt2WDs1cVjQuREmFBbpZ8k.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/P9Mmtt2WDs1cVjQuREmFBbpZ8k.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/P9Mmtt2WDs1cVjQuREmFBbpZ8k.png?width=1480&height=872 1480w\"},\"\")},VMOBQAuSY:{apnqlIVvQ:\"화학, 지구, 물리, 생명 단원이 번갈아 나와요. \\n단원마다 따로 외우면 서로 이어지지 않아요.\",BdABVgR1B:\"원소 기호, 주기율표, 이온식처럼\\n과학을 기호로 쓰기 시작해요.\\n기호가 흔들리면 뒤 단원이 다 막혀요.\",bGMLC1dSj:\"단원 8개가 네 영역을 오가요\",CrZvANriq:\"단원 8개가 네 영역을 오가요\",enLUbgC3z:\"기호와 식, 새 언어가 시작돼요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/pvtf481LHvOWQigPr29hsdHOrJA.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/pvtf481LHvOWQigPr29hsdHOrJA.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/pvtf481LHvOWQigPr29hsdHOrJA.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"전기는 직관대로 생각하면 틀려요\",k2EdGvQLc:\"기호와 식, 새 언어가 시작돼요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/SZqChNAwbVyDgTI7FWmCTIY9NGQ.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/SZqChNAwbVyDgTI7FWmCTIY9NGQ.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/SZqChNAwbVyDgTI7FWmCTIY9NGQ.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"전기는 직관대로 생각하면 틀려요\",kmVYcbmXX:\"전기\\xb7자기는 눈에 보이지 않아 생활 속\\n직관으로 이해하기 쉬워요. 배우고\\n나서도 그 생각이 그대로 남아요.\",l9GNfjS2y:\"단원 8개가 네 영역을 오가요\",MdK0vIv4S:\"전기는 직관대로 생각하면 틀려요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"기호와 식, 새 언어가 시작돼요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/KxDW0RMLdHzyXfM483gLAT28v3g.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/KxDW0RMLdHzyXfM483gLAT28v3g.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/KxDW0RMLdHzyXfM483gLAT28v3g.png?width=690&height=534 690w\"},\"\")},w12waED8J:{apnqlIVvQ:\"고등 내신은 논\\xb7서술형 평가가 늘고 있어요.\\n객관식으로는 맞히던 개념도 이유를 문장으로 쓰라면 빈칸이 돼요.\",BdABVgR1B:\"선택과목은 한 단원 개념이 다음 단원의 바탕이 돼요. \\n용어를 따로따로 외우면 두 개념을 함께 묻는 문제에서 막혀요.\",bGMLC1dSj:\"서술형에서 ‘왜’를 못 써요\",CrZvANriq:\"서술형에서 ‘왜’를 못 써요\",enLUbgC3z:\"외운 개념이 서로 안 이어져요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/mpxsq6vPNFt4HSB0wcZXcmhJU.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/mpxsq6vPNFt4HSB0wcZXcmhJU.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/mpxsq6vPNFt4HSB0wcZXcmhJU.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/mpxsq6vPNFt4HSB0wcZXcmhJU.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"문제를 많이 풀어도 개념은 그대로예요\",k2EdGvQLc:\"외운 개념이 서로 안 이어져요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/SgfAuiWEXCw4GJvYQejLVDHCnKI.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/SgfAuiWEXCw4GJvYQejLVDHCnKI.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/SgfAuiWEXCw4GJvYQejLVDHCnKI.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/SgfAuiWEXCw4GJvYQejLVDHCnKI.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"문제를 많이 풀어도 개념은 그대로예요\",kmVYcbmXX:\"계산 문제를 반복하면 공식에 숫자 넣는 손은 빨라져요. \\n하지만 개념을 묻는 문제의 오답은 잘 줄지 않아요.\",l9GNfjS2y:\"서술형에서 ‘왜’를 못 써요\",MdK0vIv4S:\"문제를 많이 풀어도 개념은 그대로예요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"외운 개념이 서로 안 이어져요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/1OxxspnlC7RXzJ0gLeZMBqfFk4.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/1OxxspnlC7RXzJ0gLeZMBqfFk4.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/1OxxspnlC7RXzJ0gLeZMBqfFk4.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/1OxxspnlC7RXzJ0gLeZMBqfFk4.png?width=1480&height=872 1480w\"},\"\")},X2cqXKh0w:{apnqlIVvQ:\"범위가 넓어지고 문제가 꼬이면서, 아는 단원도\\n시험에선 끝까지 못 풀고 찍는 문제가 늘어요.\",BdABVgR1B:\"공통수학은 개념이 많고 서로 이어져 있어요. \\n시험 전에 몰아서 하던 중학교 방식으론 \\n따라가기 어려워요.\",bGMLC1dSj:\"시험에서 끝까지 못 풀고 찍게 돼요\",CrZvANriq:\"시험에서 끝까지 못 풀고 찍게 돼요\",enLUbgC3z:\"배울 양이 확 늘어요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/nwgN0TIbCzI7vF6Wnxir0AlXu8.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/nwgN0TIbCzI7vF6Wnxir0AlXu8.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/nwgN0TIbCzI7vF6Wnxir0AlXu8.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"외운 공식으로는 응용이 안 돼요\",k2EdGvQLc:\"배울 양이 확 늘어요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/YuJpuWurbvGiOCe8Yq3nidwgVc.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/YuJpuWurbvGiOCe8Yq3nidwgVc.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/YuJpuWurbvGiOCe8Yq3nidwgVc.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"외운 공식으로는 응용이 안 돼요\",kmVYcbmXX:\"공식은 외웠는데 조건이 하나 바뀌면\\n어디서부터 풀어야 할지 몰라요.\",l9GNfjS2y:\"시험에서 끝까지 못 풀고 찍게 돼요\",MdK0vIv4S:\"외운 공식으로는 응용이 안 돼요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"배울 양이 확 늘어요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/VqlTWCD27HGNkHP8n3TM4NJTk.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/VqlTWCD27HGNkHP8n3TM4NJTk.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/VqlTWCD27HGNkHP8n3TM4NJTk.png?width=690&height=534 690w\"},\"\")},Xc_uWg8ao:{apnqlIVvQ:\"모의고사 영어는 45문항을 70분에 풀어요.\\n듣기를 마친 뒤 남은 시간에 독해 28문항을\\n풀어야 해서, 한 문항에 2분도 안 돼요.\",BdABVgR1B:\"중학교 시험은 배운 교과서 본문에서 나와요.\\n모의고사\\xb7수능은 처음 보는 글로 보고,\\n고등 내신에도 바깥 지문이 섞여요.\",bGMLC1dSj:\"70분 안에 45문항을 못 끝내요\",CrZvANriq:\"70분 안에 45문항을 못 끝내요\",enLUbgC3z:\"외운 본문으론 처음 보는 글이 \\n안 읽혀요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/uDx7h1QuIWA9m839nICauxcF4.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/uDx7h1QuIWA9m839nICauxcF4.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/uDx7h1QuIWA9m839nICauxcF4.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/uDx7h1QuIWA9m839nICauxcF4.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"모르는 단어 몇 개에 글이 막혀요\",k2EdGvQLc:\"외운 본문으론 처음 보는 글이 \\n안 읽혀요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/3FLqwtFFV4uXNORSJJbnSobBoyA.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/3FLqwtFFV4uXNORSJJbnSobBoyA.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/3FLqwtFFV4uXNORSJJbnSobBoyA.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/3FLqwtFFV4uXNORSJJbnSobBoyA.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"모르는 단어 몇 개에 글이 막혀요\",kmVYcbmXX:\"글 속 단어를 98%쯤 알아야 혼자 읽을 수 있어요. \\n중학교 1,500단어에서 고1 공통영어는\\n1,800단어 수준으로 올라가요.\",l9GNfjS2y:\"70분 안에 45문항을 못 끝내요\",MdK0vIv4S:\"모르는 단어 몇 개에 글이 막혀요\",yOGHuG5mw:\"외운 본문으론 처음 보는 글이 \\n안 읽혀요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/q01345g3ZZEr3tsMMOxhcxlJSNs.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/q01345g3ZZEr3tsMMOxhcxlJSNs.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/q01345g3ZZEr3tsMMOxhcxlJSNs.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/q01345g3ZZEr3tsMMOxhcxlJSNs.png?width=1212&height=1008 1212w\"},\"\")},YayfXhtT_:{apnqlIVvQ:\"모의고사 영어는 45문항을 70분에 풀어요.\\n듣기를 마친 뒤 남은 시간에 독해 28문항을\\n풀어야 해서, 한 문항에 2분도 안 돼요.\",BdABVgR1B:\"중학교 시험은 배운 교과서 본문에서 나와요.\\n모의고사\\xb7수능은 처음 보는 글로 보고,\\n고등 내신에도 바깥 지문이 섞여요.\",bGMLC1dSj:\"70분 안에 45문항을 못 끝내요\",CrZvANriq:\"70분 안에 45문항을 못 끝내요\",enLUbgC3z:\"외운 본문으론 처음 보는 글이 \\n안 읽혀요\",Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/RsZ1quG1ODB7i23Dl3xIRXcRc.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/RsZ1quG1ODB7i23Dl3xIRXcRc.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/RsZ1quG1ODB7i23Dl3xIRXcRc.png?width=690&height=534 690w\"},\"\"),isj67yUMK:\"모르는 단어 몇 개에 글이 막혀요\",k2EdGvQLc:\"외운 본문으론 처음 보는 글이 \\n안 읽혀요\",kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/jP5EjpmRPefnCYAJAawePyyV2fw.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/jP5EjpmRPefnCYAJAawePyyV2fw.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/jP5EjpmRPefnCYAJAawePyyV2fw.png?width=690&height=534 690w\"},\"\"),KghXvMTHe:\"모르는 단어 몇 개에 글이 막혀요\",kmVYcbmXX:\"글 속 단어를 98%쯤 알아야 혼자 읽을 수 있어요. \\n중학교 1,500단어에서 고1 공통영어는\\n1,800단어 수준으로 올라가요.\",l9GNfjS2y:\"70분 안에 45문항을 못 끝내요\",MdK0vIv4S:\"모르는 단어 몇 개에 글이 막혀요\",variant:matchVariant(\"OLkQeNc5R\"),yOGHuG5mw:\"외운 본문으론 처음 보는 글이 \\n안 읽혀요\",yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/V7k6UOnsJFrvoqYYWIRMMMinhEU.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/V7k6UOnsJFrvoqYYWIRMMMinhEU.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/V7k6UOnsJFrvoqYYWIRMMMinhEU.png?width=690&height=534 690w\"},\"\")},ZjVDwKWLS:{apnqlIVvQ:\"틀린 문제를 답만 맞춰보고 넘어가면, 개념 실수인지 \\n계산 실수인지 몰라 같은 데서 또 틀려요.\",BdABVgR1B:\"고2 단원은 고1 개념 위에 쌓여요. \\n앞에서 빈 곳이 있으면 새 단원 설명이 들어오지 않아요.\",bGMLC1dSj:\"풀이 습관에서 생기는 실수를 \\n모르고 반복해요\",CrZvANriq:\"풀이 습관에서 생기는 실수를 \\n모르고 반복해요\",enLUbgC3z:\"고1 개념이 비어 \\n새 단원이 안 들어와요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/WtJzLFutlu39r7LQW0oP7pQfkP8.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/WtJzLFutlu39r7LQW0oP7pQfkP8.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/WtJzLFutlu39r7LQW0oP7pQfkP8.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/WtJzLFutlu39r7LQW0oP7pQfkP8.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"풀던 유형만 풀 수 있어요\",k2EdGvQLc:\"고1 개념이 비어 새 단원이 안 들어와요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/H5y3fqRoVd1zgCladwsHZXivvw.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/H5y3fqRoVd1zgCladwsHZXivvw.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/H5y3fqRoVd1zgCladwsHZXivvw.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/H5y3fqRoVd1zgCladwsHZXivvw.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"풀던 유형만 풀 수 있어요\",kmVYcbmXX:\"단원별로 같은 유형만 반복하면, \\n단원이 섞인 시험에서 어떤 방법을 써야 할지 고르지 못해요.\",l9GNfjS2y:\"풀이 습관에서 생기는 실수를 \\n모르고 반복해요\",MdK0vIv4S:\"풀던 유형만 풀 수 있어요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"고1 개념이 비어 새 단원이 안 들어와요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/mqIsM6jDYAklP6STDQTAKGdg4o.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/mqIsM6jDYAklP6STDQTAKGdg4o.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/mqIsM6jDYAklP6STDQTAKGdg4o.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/mqIsM6jDYAklP6STDQTAKGdg4o.png?width=1480&height=872 1480w\"},\"\")},zoor1fu3B:{apnqlIVvQ:\"수능 영어는 EBS 교재 지문을 그대로 내지 않고, \\n비슷한 소재의 다른 글로 출제해요. 해석을 외운 지문은 \\n처음 보는 글 앞에서 힘이 되지 않아요.\",BdABVgR1B:\"듣기 17문항이 끝나면 남은 시간에\\n독해 28문항을 풀어야 해요. \\n앞에서 시간을 쓰면 뒤쪽 어려운 지문은\\n읽지도 못해요.\",bGMLC1dSj:\"연계 교재를 외워도 수능 지문은 달라요\",CrZvANriq:\"연계 교재를 외워도 수능 지문은 달라요\",enLUbgC3z:\"70분에 45문항, \\n독해 시간이 빠듯해요\",Ggy9dtXBD:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/IQ5V8e7mTL5aMX7QaTz2N3AZDY.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/IQ5V8e7mTL5aMX7QaTz2N3AZDY.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/IQ5V8e7mTL5aMX7QaTz2N3AZDY.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/IQ5V8e7mTL5aMX7QaTz2N3AZDY.png?width=1212&height=1008 1212w\"},\"\"),isj67yUMK:\"시험 난이도 따라 등급이 출렁여요\",k2EdGvQLc:\"70분에 45문항, \\n독해 시간이 빠듯해요\",kEkA05ErC:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/zGUbiEF0MxX5GdX9whh2cs0EOk.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/zGUbiEF0MxX5GdX9whh2cs0EOk.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/zGUbiEF0MxX5GdX9whh2cs0EOk.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/zGUbiEF0MxX5GdX9whh2cs0EOk.png?width=1212&height=1008 1212w\"},\"\"),KghXvMTHe:\"시험 난이도 따라 등급이 출렁여요\",kmVYcbmXX:\"절대평가라도 시험이 어려우면 90점을\\n넘는 학생이 크게 줄어요. 어려운 유형\\n몇 개가 약하면 시험마다 등급이 흔들려요.\",l9GNfjS2y:\"연계 교재를 외워도 수능 지문은 달라요\",MdK0vIv4S:\"시험 난이도 따라 등급이 출렁여요\",yOGHuG5mw:\"70분에 45문항, \\n독해 시간이 빠듯해요\",yonKnAsML:addImageAlt({pixelHeight:1008,pixelWidth:1212,src:\"https://framerusercontent.com/images/5yyZGCvlfjuxhdWi1mpoLywBwE.png?width=1212&height=1008\",srcSet:\"https://framerusercontent.com/images/5yyZGCvlfjuxhdWi1mpoLywBwE.png?scale-down-to=512&width=1212&height=1008 512w,https://framerusercontent.com/images/5yyZGCvlfjuxhdWi1mpoLywBwE.png?scale-down-to=1024&width=1212&height=1008 1024w,https://framerusercontent.com/images/5yyZGCvlfjuxhdWi1mpoLywBwE.png?width=1212&height=1008 1212w\"},\"\")},ZQ3bsvemx:{Ggy9dtXBD:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/MgLl3s0sp1saUul8qdt98ngQ3c.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/MgLl3s0sp1saUul8qdt98ngQ3c.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/MgLl3s0sp1saUul8qdt98ngQ3c.png?width=690&height=534 690w\"},\"\"),kEkA05ErC:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/2feAO0mfTxPOWRGFnCcE26YyPI.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/2feAO0mfTxPOWRGFnCcE26YyPI.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/2feAO0mfTxPOWRGFnCcE26YyPI.png?width=690&height=534 690w\"},\"\"),variant:matchVariant(\"OLkQeNc5R\"),yonKnAsML:addImageAlt({pixelHeight:534,pixelWidth:690,src:\"https://framerusercontent.com/images/EZdYb3zJvQsrm9r4ZleWtforEQ.png?width=690&height=534\",srcSet:\"https://framerusercontent.com/images/EZdYb3zJvQsrm9r4ZleWtforEQ.png?scale-down-to=512&width=690&height=534 512w,https://framerusercontent.com/images/EZdYb3zJvQsrm9r4ZleWtforEQ.png?width=690&height=534 690w\"},\"\")},ZY51boFOo:{apnqlIVvQ:\"한 번 맞히고 넘어간 유형은\\n몇 주 뒤 모의고사에서 다시 틀리기 쉬워요.\",BdABVgR1B:\"100분에 30문항이에요. \\n앞에서 시간을 쓰면 배점이 큰 뒤쪽 문제를 볼 시간이 없어요.\",bGMLC1dSj:\"풀었던 유형도 또 틀려요\",CrZvANriq:\"풀었던 유형도 또 틀려요\",enLUbgC3z:\"시간 안에 다 못 풀어요\",Ggy9dtXBD:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/clVV2VGYBE4DvhXOtit4nwx6fFA.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/clVV2VGYBE4DvhXOtit4nwx6fFA.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/clVV2VGYBE4DvhXOtit4nwx6fFA.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/clVV2VGYBE4DvhXOtit4nwx6fFA.png?width=1480&height=872 1480w\"},\"\"),isj67yUMK:\"등급을 가르는 몇 문제에서 막혀요\",k2EdGvQLc:\"시간 안에 다 못 풀어요\",kEkA05ErC:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/90cDdDTBnEvcrBO7PF5lR8ECvh8.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/90cDdDTBnEvcrBO7PF5lR8ECvh8.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/90cDdDTBnEvcrBO7PF5lR8ECvh8.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/90cDdDTBnEvcrBO7PF5lR8ECvh8.png?width=1480&height=872 1480w\"},\"\"),KghXvMTHe:\"등급을 가르는 몇 문제에서 막혀요\",kmVYcbmXX:\"1등급은 상위 4%예요. \\n비슷한 점수대에서는 어려운 몇 문제가 등급을 갈라요.\",l9GNfjS2y:\"풀었던 유형도 또 틀려요\",MdK0vIv4S:\"등급을 가르는 몇 문제에서 막혀요\",variant:matchVariant(\"tgQXjUiJ3\"),yOGHuG5mw:\"시간 안에 다 못 풀어요\",yonKnAsML:addImageAlt({pixelHeight:872,pixelWidth:1480,src:\"https://framerusercontent.com/images/zaKnqlIDmmGw8EwM0GLK4DmhQY.png?width=1480&height=872\",srcSet:\"https://framerusercontent.com/images/zaKnqlIDmmGw8EwM0GLK4DmhQY.png?scale-down-to=512&width=1480&height=872 512w,https://framerusercontent.com/images/zaKnqlIDmmGw8EwM0GLK4DmhQY.png?scale-down-to=1024&width=1480&height=872 1024w,https://framerusercontent.com/images/zaKnqlIDmmGw8EwM0GLK4DmhQY.png?width=1480&height=872 1480w\"},\"\")}},baseVariant,gestureVariant)})})})})})]})]})})})});});const css=[\".framer-Ad9GE.framer-1s076w5, .framer-Ad9GE .framer-1s076w5 { display: block; 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.framer-Ad9GE.framer-v-1auq6lm .framer-wi0apf, .framer-Ad9GE.framer-v-12vy3rz .framer-wi0apf, .framer-Ad9GE.framer-v-e37x2v .framer-wi0apf { gap: 20px; padding: 0px; width: 100%; }\",\".framer-Ad9GE.framer-v-1yvyz60 .framer-778kgw, .framer-Ad9GE.framer-v-pjosy0 .framer-778kgw, .framer-Ad9GE.framer-v-1igwiyr .framer-778kgw, .framer-Ad9GE.framer-v-6ibudf .framer-778kgw, .framer-Ad9GE.framer-v-1y8d2ph .framer-778kgw, .framer-Ad9GE.framer-v-1fxt195 .framer-778kgw, .framer-Ad9GE.framer-v-1n1k12g .framer-778kgw, .framer-Ad9GE.framer-v-5rfvrz .framer-778kgw, .framer-Ad9GE.framer-v-1gy5xtv .framer-778kgw, .framer-Ad9GE.framer-v-1nbpain .framer-778kgw, .framer-Ad9GE.framer-v-yrtt4w .framer-778kgw, .framer-Ad9GE.framer-v-1faa4j3 .framer-778kgw, .framer-Ad9GE.framer-v-1lvbn54 .framer-778kgw, .framer-Ad9GE.framer-v-1auq6lm .framer-778kgw, .framer-Ad9GE.framer-v-12vy3rz .framer-778kgw, .framer-Ad9GE.framer-v-e37x2v .framer-778kgw { width: 100%; }\",\".framer-Ad9GE.framer-v-1yvyz60 .framer-1iz06z3, .framer-Ad9GE.framer-v-pjosy0 .framer-1iz06z3, .framer-Ad9GE.framer-v-1igwiyr .framer-1iz06z3, .framer-Ad9GE.framer-v-6ibudf .framer-1iz06z3, .framer-Ad9GE.framer-v-1y8d2ph .framer-1iz06z3, .framer-Ad9GE.framer-v-1fxt195 .framer-1iz06z3, .framer-Ad9GE.framer-v-1n1k12g .framer-1iz06z3, .framer-Ad9GE.framer-v-5rfvrz .framer-1iz06z3, .framer-Ad9GE.framer-v-1gy5xtv .framer-1iz06z3, .framer-Ad9GE.framer-v-1nbpain .framer-1iz06z3, .framer-Ad9GE.framer-v-yrtt4w .framer-1iz06z3, .framer-Ad9GE.framer-v-1faa4j3 .framer-1iz06z3, .framer-Ad9GE.framer-v-1lvbn54 .framer-1iz06z3, .framer-Ad9GE.framer-v-1auq6lm .framer-1iz06z3, .framer-Ad9GE.framer-v-12vy3rz .framer-1iz06z3, .framer-Ad9GE.framer-v-e37x2v .framer-1iz06z3 { align-self: unset; width: 100%; }\",\".framer-Ad9GE.framer-v-ioszjk .framer-1xmipl6, .framer-Ad9GE.framer-v-qqrwtm .framer-1xmipl6, .framer-Ad9GE.framer-v-ff700s .framer-1xmipl6, .framer-Ad9GE.framer-v-he1660 .framer-1xmipl6, .framer-Ad9GE.framer-v-ta95dw .framer-1xmipl6 { order: 0; }\",\".framer-Ad9GE.framer-v-ioszjk .framer-1x4vemy, .framer-Ad9GE.framer-v-qqrwtm .framer-1x4vemy, .framer-Ad9GE.framer-v-he1660 .framer-1x4vemy, .framer-Ad9GE.framer-v-89r0n2 .framer-1x4vemy { order: 1; }\",\".framer-Ad9GE.framer-v-6ibudf .framer-1xmipl6, .framer-Ad9GE.framer-v-5rfvrz .framer-1xmipl6, .framer-Ad9GE.framer-v-1faa4j3 .framer-1xmipl6, .framer-Ad9GE.framer-v-e37x2v .framer-1xmipl6 { flex-direction: column; gap: 10px; order: 0; }\",\".framer-Ad9GE.framer-v-6ibudf .framer-1x4vemy, .framer-Ad9GE.framer-v-5rfvrz .framer-1x4vemy, .framer-Ad9GE.framer-v-1faa4j3 .framer-1x4vemy, .framer-Ad9GE.framer-v-e37x2v .framer-1x4vemy { order: 1; padding: 56px 0px 56px 0px; }\",\".framer-Ad9GE.framer-v-ff700s .framer-1x4vemy, .framer-Ad9GE.framer-v-ta95dw .framer-1x4vemy { order: 1; padding: 100px 0px 100px 0px; }\",\".framer-Ad9GE.framer-v-89r0n2 .framer-1xmipl6 { order: 0; width: min-content; }\",\".framer-Ad9GE.framer-v-30k8tt .framer-1xmipl6 { gap: 30px; }\",...sharedStyle.css,...sharedStyle1.css];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 3733\n * @framerIntrinsicWidth 1200\n * @framerCanvasComponentVariantDetails {\"propertyName\":\"variant\",\"data\":{\"default\":{\"layout\":[\"fixed\",\"auto\"]},\"cm_VyHxMo\":{\"layout\":[\"fixed\",\"auto\"]},\"ZQ3bsvemx\":{\"layout\":[\"fixed\",\"auto\"]},\"mtl0CVWc9\":{\"layout\":[\"fixed\",\"auto\"]},\"fhKWj3pKy\":{\"layout\":[\"fixed\",\"auto\"]},\"flsjYaW2r\":{\"layout\":[\"fixed\",\"auto\"]},\"GFBvw7xnz\":{\"layout\":[\"fixed\",\"auto\"]},\"awRikSCky\":{\"layout\":[\"fixed\",\"auto\"]},\"QSHsKO9Eo\":{\"layout\":[\"fixed\",\"auto\"]},\"Po2ewhF6d\":{\"layout\":[\"fixed\",\"auto\"]},\"UHQ2cXbRN\":{\"layout\":[\"fixed\",\"auto\"]},\"X2cqXKh0w\":{\"layout\":[\"fixed\",\"auto\"]},\"QXDKHaqpi\":{\"layout\":[\"fixed\",\"auto\"]},\"ZjVDwKWLS\":{\"layout\":[\"fixed\",\"auto\"]},\"E5PFT3oJM\":{\"layout\":[\"fixed\",\"auto\"]},\"Qi3eU_rPB\":{\"layout\":[\"fixed\",\"auto\"]},\"ZY51boFOo\":{\"layout\":[\"fixed\",\"auto\"]},\"H06qoXLi3\":{\"layout\":[\"fixed\",\"auto\"]},\"hzju2bCJc\":{\"layout\":[\"fixed\",\"auto\"]},\"sDo4QsUlo\":{\"layout\":[\"fixed\",\"auto\"]},\"CRw0Jmy34\":{\"layout\":[\"fixed\",\"auto\"]},\"cWl7VRxzF\":{\"layout\":[\"fixed\",\"auto\"]},\"cd9GM7of9\":{\"layout\":[\"fixed\",\"auto\"]},\"tIw0Dk53J\":{\"layout\":[\"fixed\",\"auto\"]},\"Xc_uWg8ao\":{\"layout\":[\"fixed\",\"auto\"]},\"gJIjXtgDW\":{\"layout\":[\"fixed\",\"auto\"]},\"YayfXhtT_\":{\"layout\":[\"fixed\",\"auto\"]},\"eKdGI81M0\":{\"layout\":[\"fixed\",\"auto\"]},\"nXhnhhbYx\":{\"layout\":[\"fixed\",\"auto\"]},\"Q9m3yFXYe\":{\"layout\":[\"fixed\",\"auto\"]},\"pJOMJep23\":{\"layout\":[\"fixed\",\"auto\"]},\"e7uASuYn1\":{\"layout\":[\"fixed\",\"auto\"]},\"CFtqs9M95\":{\"layout\":[\"fixed\",\"auto\"]},\"zoor1fu3B\":{\"layout\":[\"fixed\",\"auto\"]},\"hc3kDFTkR\":{\"layout\":[\"fixed\",\"auto\"]},\"abt_9_anL\":{\"layout\":[\"fixed\",\"auto\"]},\"nL7NfBh30\":{\"layout\":[\"fixed\",\"auto\"]},\"pfd7XaHqz\":{\"layout\":[\"fixed\",\"auto\"]},\"CyQjB8saf\":{\"layout\":[\"fixed\",\"auto\"]},\"MMXzcDELD\":{\"layout\":[\"fixed\",\"auto\"]},\"t7_BEF8NV\":{\"layout\":[\"fixed\",\"auto\"]},\"eJPseUI_p\":{\"layout\":[\"fixed\",\"auto\"]},\"ozNvXKKyb\":{\"layout\":[\"fixed\",\"auto\"]},\"IAzWV66vI\":{\"layout\":[\"fixed\",\"auto\"]},\"ERM8It4Kn\":{\"layout\":[\"fixed\",\"auto\"]},\"rxV4siX25\":{\"layout\":[\"fixed\",\"auto\"]},\"nGltF5ARc\":{\"layout\":[\"fixed\",\"auto\"]},\"dv6MCAYd2\":{\"layout\":[\"fixed\",\"auto\"]},\"pFwHZx_Mw\":{\"layout\":[\"fixed\",\"auto\"]},\"fPKRUbpXU\":{\"layout\":[\"fixed\",\"auto\"]},\"SjIBlvV31\":{\"layout\":[\"fixed\",\"auto\"]},\"qobzmCBAK\":{\"layout\":[\"fixed\",\"auto\"]},\"TACNwYtXg\":{\"layout\":[\"fixed\",\"auto\"]},\"h7V1IpVZg\":{\"layout\":[\"fixed\",\"auto\"]},\"IE73Omj9N\":{\"layout\":[\"fixed\",\"auto\"]},\"u5xbyhvwF\":{\"layout\":[\"fixed\",\"auto\"]},\"ncZhaV1x2\":{\"layout\":[\"fixed\",\"auto\"]},\"kIqdyJn0G\":{\"layout\":[\"fixed\",\"auto\"]},\"IoHO8adMm\":{\"layout\":[\"fixed\",\"auto\"]},\"VMOBQAuSY\":{\"layout\":[\"fixed\",\"auto\"]},\"sdS085qX1\":{\"layout\":[\"fixed\",\"auto\"]},\"PXA49zEC0\":{\"layout\":[\"fixed\",\"auto\"]},\"qG6bgleEg\":{\"layout\":[\"fixed\",\"auto\"]},\"KieR3gv5R\":{\"layout\":[\"fixed\",\"auto\"]},\"jaqmzNYFl\":{\"layout\":[\"fixed\",\"auto\"]},\"OYgytt66d\":{\"layout\":[\"fixed\",\"auto\"]},\"FX3dEHbaF\":{\"layout\":[\"fixed\",\"auto\"]},\"w12waED8J\":{\"layout\":[\"fixed\",\"auto\"]},\"ERZOw1PE1\":{\"layout\":[\"fixed\",\"auto\"]},\"Q6CSrosMz\":{\"layout\":[\"fixed\",\"auto\"]},\"BvMT6bOVb\":{\"layout\":[\"fixed\",\"auto\"]},\"HPogPc037\":{\"layout\":[\"fixed\",\"auto\"]}}}\n * @framerImmutableVariables true\n * @framerDisplayContentsDiv false\n * @framerAutoSizeImages true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerpBf87jvXW=withCSS(Component,css,\"framer-Ad9GE\");export default FramerpBf87jvXW;FramerpBf87jvXW.displayName=\"학년x과목 원인 섹션\";FramerpBf87jvXW.defaultProps={height:3733,width:1200};addPropertyControls(FramerpBf87jvXW,{variant:{options:[\"YgmmjXeWo\",\"cm_VyHxMo\",\"ZQ3bsvemx\",\"mtl0CVWc9\",\"fhKWj3pKy\",\"flsjYaW2r\",\"GFBvw7xnz\",\"awRikSCky\",\"QSHsKO9Eo\",\"Po2ewhF6d\",\"UHQ2cXbRN\",\"X2cqXKh0w\",\"QXDKHaqpi\",\"ZjVDwKWLS\",\"E5PFT3oJM\",\"Qi3eU_rPB\",\"ZY51boFOo\",\"H06qoXLi3\",\"hzju2bCJc\",\"sDo4QsUlo\",\"CRw0Jmy34\",\"cWl7VRxzF\",\"cd9GM7of9\",\"tIw0Dk53J\",\"Xc_uWg8ao\",\"gJIjXtgDW\",\"YayfXhtT_\",\"eKdGI81M0\",\"nXhnhhbYx\",\"Q9m3yFXYe\",\"pJOMJep23\",\"e7uASuYn1\",\"CFtqs9M95\",\"zoor1fu3B\",\"hc3kDFTkR\",\"abt_9_anL\",\"nL7NfBh30\",\"pfd7XaHqz\",\"CyQjB8saf\",\"MMXzcDELD\",\"t7_BEF8NV\",\"eJPseUI_p\",\"ozNvXKKyb\",\"IAzWV66vI\",\"ERM8It4Kn\",\"rxV4siX25\",\"nGltF5ARc\",\"dv6MCAYd2\",\"pFwHZx_Mw\",\"fPKRUbpXU\",\"SjIBlvV31\",\"qobzmCBAK\",\"TACNwYtXg\",\"h7V1IpVZg\",\"IE73Omj9N\",\"u5xbyhvwF\",\"ncZhaV1x2\",\"kIqdyJn0G\",\"IoHO8adMm\",\"VMOBQAuSY\",\"sdS085qX1\",\"PXA49zEC0\",\"qG6bgleEg\",\"KieR3gv5R\",\"jaqmzNYFl\",\"OYgytt66d\",\"FX3dEHbaF\",\"w12waED8J\",\"ERZOw1PE1\",\"Q6CSrosMz\",\"BvMT6bOVb\",\"HPogPc037\"],optionTitles:[\"중1수학 \\xb7 PC\",\"중1수학 \\xb7 Tab\",\"중1수학 \\xb7 Mob\",\"중2수학 \\xb7 PC\",\"중2수학 \\xb7 Tab\",\"중2수학 \\xb7 Mob\",\"중3수학 \\xb7 PC\",\"중3수학 \\xb7 Tab\",\"중3수학 \\xb7 Mob\",\"고1수학 \\xb7 PC\",\"고1수학 \\xb7 Tab\",\"고1수학 \\xb7 Mob\",\"고2수학 \\xb7 PC\",\"고2수학 \\xb7 Tab\",\"고2수학 \\xb7 Mob\",\"고3수학 \\xb7 PC\",\"고3수학 \\xb7 Tab\",\"고3수학 \\xb7 Mob\",\"중1영어 \\xb7 PC\",\"중1영어 \\xb7 Tab\",\"중1영어 \\xb7 Mob\",\"중2영어 \\xb7 PC\",\"중2영어 \\xb7 Tab\",\"중2영어 \\xb7 Mob\",\"중3영어 \\xb7 PC\",\"중3영어 \\xb7 Tab\",\"중3영어 \\xb7 Mob\",\"고1영어 \\xb7 PC\",\"고1영어 \\xb7 Tab\",\"고1영어 \\xb7 Mob\",\"고2영어 \\xb7 PC\",\"고2영어 \\xb7 Tab\",\"고2영어 \\xb7 Mob\",\"고3영어 \\xb7 PC\",\"고3영어 \\xb7 Tab\",\"고3영어 \\xb7 Mob\",\"중1국어 \\xb7 PC\",\"중1국어 \\xb7 Tab\",\"중1국어 \\xb7 Mob\",\"중2국어 \\xb7 PC\",\"중2국어 \\xb7 Tab\",\"중2국어 \\xb7 Mob\",\"중3국어 \\xb7 PC\",\"중3국어 \\xb7 Tab\",\"중3국어 \\xb7 Mob\",\"고1국어 \\xb7 PC\",\"고1국어 \\xb7 Tab\",\"고1국어 \\xb7 Mob\",\"고2국어 \\xb7 PC\",\"고2국어 \\xb7 Tab\",\"고2국어 \\xb7 Mob\",\"고3국어 \\xb7 PC\",\"고3국어 \\xb7 Tab\",\"고3국어 \\xb7 Mob\",\"중1과학 \\xb7 PC\",\"중1과학 \\xb7 Tab\",\"중1과학 \\xb7 Mob\",\"중2과학 \\xb7 PC\",\"중2과학 \\xb7 Tab\",\"중2과학 \\xb7 Mob\",\"중3과학 \\xb7 PC\",\"중3과학 \\xb7 Tab\",\"중3과학 \\xb7 Mob\",\"고1과학 \\xb7 PC\",\"고1과학 \\xb7 Tab\",\"고1과학 \\xb7 Mob\",\"고2과학 \\xb7 PC\",\"고2과학 \\xb7 Tab\",\"고2과학 \\xb7 Mob\",\"고3과학 \\xb7 PC\",\"고3과학 \\xb7 Tab\",\"고3과학 \\xb7 Mob\"],title:\"Variant\",type:ControlType.Enum}});addFonts(FramerpBf87jvXW,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"},{cssFamilyName:\"Pretendard-Medium(woff2) Medium\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Medium(woff2)\",url:\"https://framerusercontent.com/assets/aMbM5tH0zeOUYh06el1EKwHtOjc.woff2\",weight:\"500\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0460-052F, U+1C80-1C88, U+20B4, U+2DE0-2DFF, U+A640-A69F, U+FE2E-FE2F\",url:\"https://framerusercontent.com/assets/5vvr9Vy74if2I6bQbJvbw7SY1pQ.woff2\",weight:\"400\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0301, U+0400-045F, U+0490-0491, U+04B0-04B1, U+2116\",url:\"https://framerusercontent.com/assets/EOr0mi4hNtlgWNn9if640EZzXCo.woff2\",weight:\"400\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+1F00-1FFF\",url:\"https://framerusercontent.com/assets/Y9k9QrlZAqio88Klkmbd8VoMQc.woff2\",weight:\"400\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0370-03FF\",url:\"https://framerusercontent.com/assets/OYrD2tBIBPvoJXiIHnLoOXnY9M.woff2\",weight:\"400\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0100-024F, U+0259, U+1E00-1EFF, U+2020, U+20A0-20AB, U+20AD-20CF, U+2113, 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sans-serif',\"--framer-font-size\":\"22px\",\"--framer-font-weight\":\"500\",\"--framer-letter-spacing\":\"-0.32px\",\"--framer-line-height\":\"140%\",\"--framer-text-color\":\"var(--extracted-2gxw0f, rgb(255, 255, 255))\"},children:\"동아대 의예 박예림 쌤 \\xb7 수능 수학 4 → 1등급\"})]})}},baseVariant,gestureVariant)})]})]})})})});});const css=[\".framer-x2zRK.framer-ow85fx, .framer-x2zRK .framer-ow85fx { display: block; }\",\".framer-x2zRK.framer-1ux3wag { align-content: center; align-items: center; display: flex; flex-direction: row; flex-wrap: nowrap; gap: 40px; height: min-content; justify-content: center; overflow: visible; padding: 28px; position: relative; width: 1200px; }\",\".framer-x2zRK .framer-18cjj6t { flex: none; height: 80px; overflow: visible; position: relative; width: 80px; }\",\".framer-x2zRK .framer-ujj8b4 { bottom: 0px; flex: none; left: -1px; overflow: visible; position: absolute; right: 0px; top: 0px; }\",\".framer-x2zRK .framer-1wqq800 { aspect-ratio: 1 / 1; bottom: 0px; 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true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerDtD2TIZSt=withCSS(Component,css,\"framer-x2zRK\");export default FramerDtD2TIZSt;FramerDtD2TIZSt.displayName=\"이 반 선생님 한 줄 (신뢰 앞당김)\";FramerDtD2TIZSt.defaultProps={height:136,width:1200};addPropertyControls(FramerDtD2TIZSt,{variant:{options:[\"nSaWf6NBI\",\"iGX1qZuUs\",\"bALKx9w3f\"],optionTitles:[\"PC\",\"Tab\",\"Mob\"],title:\"Variant\",type:ControlType.Enum},yXO1QvLLv:{defaultValue:\"설탭에서 수학을 올린 선배도 있어요 \\xb7 동아대 의예 박예림 쌤 \\xb7 수능 수학 4 → 1등급\",displayTextArea:true,title:\"Text\",type:ControlType.String},onyXO1QvLLvChange:{changes:\"yXO1QvLLv\",type:ControlType.ChangeHandler}});addFonts(FramerDtD2TIZSt,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"},{cssFamilyName:\"Pretendard-Medium(woff2) 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{\"exports\":{\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"default\":{\"type\":\"reactComponent\",\"name\":\"FramerDtD2TIZSt\",\"slots\":[],\"annotations\":{\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"iGX1qZuUs\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"bALKx9w3f\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]}}}\",\"framerVariables\":\"{\\\"yXO1QvLLv\\\":\\\"text\\\"}\",\"framerColorSyntax\":\"true\",\"framerIntrinsicWidth\":\"1200\",\"framerAutoSizeImages\":\"true\",\"framerContractVersion\":\"1\",\"framerDisplayContentsDiv\":\"false\",\"framerComponentViewportWidth\":\"true\",\"framerIntrinsicHeight\":\"136\",\"framerImmutableVariables\":\"true\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# sourceMappingURL=./DtD2TIZSt.map","// Generated by Framer (325cc88)\nimport{jsx as _jsx,jsxs as _jsxs}from\"react/jsx-runtime\";import{addFonts,addPropertyControls,ControlType,cx,RichText,SVG,useActiveVariantCallback,useComponentViewport,useLocaleInfo,useVariantState,withCSS}from\"framer\";import{LayoutGroup,motion,MotionConfigContext}from\"framer-motion\";import*as React from\"react\";import{useRef}from\"react\";const cycleOrder=[\"YHPi_nydY\",\"DvwSZn9cq\",\"AyM__fQcI\",\"Zq33mnf2M\",\"obS1HoIB2\",\"ywzYuq4OO\"];const serializationHash=\"framer-ruEHx\";const variantClassNames={AyM__fQcI:\"framer-v-12kp674\",DvwSZn9cq:\"framer-v-u3m197\",obS1HoIB2:\"framer-v-2s612b\",YHPi_nydY:\"framer-v-zvkw8f\",ywzYuq4OO:\"framer-v-wo53q7\",Zq33mnf2M:\"framer-v-19hog2v\"};function addPropertyOverrides(overrides,...variants){const nextOverrides={};variants?.forEach(variant=>variant&&Object.assign(nextOverrides,overrides[variant]));return nextOverrides;}const qODzXUBir=undefined;const upXlermLb=undefined;const YOCClSNMs=undefined;const G5bD_9TUM=undefined;const NRHUO0xYD=undefined;const VZ0tmK6mE=undefined;const owtVpGgrf=undefined;const Hxq9TMXvD=undefined;const transition1={bounce:.2,delay:0,duration:.4,type:\"spring\"};const Transition=({value,children})=>{const config=React.useContext(MotionConfigContext);const transition=value??config.transition;const contextValue=React.useMemo(()=>({...config,transition}),[JSON.stringify(transition)]);return /*#__PURE__*/_jsx(MotionConfigContext.Provider,{value:contextValue,children:children});};const humanReadableVariantMap={\"Mob - Collapse\":\"obS1HoIB2\",\"Mob - Expand\":\"ywzYuq4OO\",\"PC - Active\":\"DvwSZn9cq\",\"Tab - Active - Expand\":\"Zq33mnf2M\",\"Tab - Collapse\":\"AyM__fQcI\",PC:\"YHPi_nydY\"};const Variants=motion.create(React.Fragment);const getProps=({curriculum1,curriculum2,curriculum3,goal,grade,height,id,subject,target,title,width,...props})=>{return{...props,G5bD_9TUM:target??props.G5bD_9TUM??\"중1 땐 따라갔는데\\n함수\\xb7도형에서 막혔어요\",Hxq9TMXvD:goal??props.Hxq9TMXvD??\"중2에서 수학 놓지 않기\",NRHUO0xYD:curriculum1??props.NRHUO0xYD??\"식\\xb7표\\xb7그래프 이어서 보기\",owtVpGgrf:curriculum3??props.owtVpGgrf??\"틀린 이유 바로 짚고 다시 풀기\",qODzXUBir:grade??props.qODzXUBir??\"중2\",upXlermLb:subject??props.upXlermLb??\"중학 수학 2\",variant:humanReadableVariantMap[props.variant]??props.variant??\"YHPi_nydY\",VZ0tmK6mE:curriculum2??props.VZ0tmK6mE??\"증명은 한 줄마다 이유 말하기\",YOCClSNMs:title??props.YOCClSNMs??\"중2 함수\\xb7도형반\"};};const createLayoutDependency=(props,variants)=>{if(props.layoutDependency)return variants.join(\"-\")+props.layoutDependency;return variants.join(\"-\");};const Component=/*#__PURE__*/React.forwardRef(function(props,ref){const fallbackRef=useRef(null);const refBinding=ref??fallbackRef;const defaultLayoutId=React.useId();const{activeLocale,contentLocale,setLocale}=useLocaleInfo();const componentViewport=useComponentViewport();const{style,className,layoutId,variant,qODzXUBir,upXlermLb,YOCClSNMs,G5bD_9TUM,NRHUO0xYD,VZ0tmK6mE,owtVpGgrf,Hxq9TMXvD,...restProps}=getProps(props);const{baseVariant,classNames,clearLoadingGesture,gestureHandlers,gestureVariant,isLoading,setGestureState,setVariant,variants}=useVariantState({cycleOrder,defaultVariant:\"YHPi_nydY\",ref:refBinding,variant,variantClassNames});const layoutDependency=createLayoutDependency(props,variants);const sharedStyleClassNames=[];const scopingClassNames=cx(serializationHash,...sharedStyleClassNames);const{activeVariantCallback,delay}=useActiveVariantCallback(baseVariant);const onTap1m006pz=activeVariantCallback(async(...args)=>{setGestureState({isPressed:false});setVariant(\"Zq33mnf2M\");});const onTaptu3hj7=activeVariantCallback(async(...args)=>{setGestureState({isPressed:false});setVariant(\"AyM__fQcI\");});const onTap1v4zbh7=activeVariantCallback(async(...args)=>{setGestureState({isPressed:false});setVariant(\"ywzYuq4OO\");});const onTapc4ykbd=activeVariantCallback(async(...args)=>{setGestureState({isPressed:false});setVariant(\"obS1HoIB2\");});const isDisplayed=()=>{if([\"AyM__fQcI\",\"Zq33mnf2M\",\"obS1HoIB2\",\"ywzYuq4OO\"].includes(baseVariant))return false;return true;};const isDisplayed1=()=>{if([\"Zq33mnf2M\",\"ywzYuq4OO\"].includes(baseVariant))return true;return false;};const isDisplayed2=()=>{if([\"AyM__fQcI\",\"obS1HoIB2\"].includes(baseVariant))return true;return false;};const isDisplayed3=()=>{if([\"AyM__fQcI\",\"obS1HoIB2\"].includes(baseVariant))return false;return true;};return /*#__PURE__*/_jsx(LayoutGroup,{id:layoutId??defaultLayoutId,children:/*#__PURE__*/_jsx(Variants,{animate:variants,initial:false,children:/*#__PURE__*/_jsx(Transition,{value:transition1,children:/*#__PURE__*/_jsxs(motion.div,{...restProps,...gestureHandlers,className:cx(scopingClassNames,\"framer-zvkw8f\",className,classNames),\"data-border\":true,\"data-framer-name\":\"PC\",layoutDependency:layoutDependency,layoutId:\"YHPi_nydY\",ref:refBinding,style:{\"--border-bottom-width\":\"1px\",\"--border-color\":\"rgb(226, 232, 240)\",\"--border-left-width\":\"1px\",\"--border-right-width\":\"1px\",\"--border-style\":\"solid\",\"--border-top-width\":\"1px\",backgroundColor:\"rgb(255, 255, 255)\",borderBottomLeftRadius:16,borderBottomRightRadius:16,borderTopLeftRadius:16,borderTopRightRadius:16,boxShadow:\"none\",...style},variants:{AyM__fQcI:{boxShadow:\"none\"},DvwSZn9cq:{\"--border-bottom-width\":\"3px\",\"--border-color\":\"rgb(152, 99, 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Collapse\",\"data-highlight\":true,onTap:onTap1v4zbh7},ywzYuq4OO:{\"data-framer-name\":\"Mob - Expand\",\"data-highlight\":true,onTap:onTapc4ykbd},Zq33mnf2M:{\"data-framer-name\":\"Tab - Active - Expand\",\"data-highlight\":true,onTap:onTaptu3hj7}},baseVariant,gestureVariant),children:[/*#__PURE__*/_jsxs(motion.div,{className:\"framer-1fsfm55\",\"data-framer-name\":\"Frame\",layoutDependency:layoutDependency,layoutId:\"izSSZYT6u\",style:{backgroundColor:\"rgb(239, 234, 255)\"},variants:{DvwSZn9cq:{backgroundColor:\"rgb(152, 99, 255)\"},ywzYuq4OO:{backgroundColor:\"rgb(152, 99, 255)\"},Zq33mnf2M:{backgroundColor:\"rgb(152, 99, 255)\"}},children:[/*#__PURE__*/_jsx(motion.div,{className:\"framer-jkng44\",\"data-framer-name\":\"Background\",layoutDependency:layoutDependency,layoutId:\"wIpSb2P9T\",style:{backgroundColor:\"rgb(152, 99, 255)\",borderBottomLeftRadius:10,borderBottomRightRadius:10,borderTopLeftRadius:10,borderTopRightRadius:10},variants:{DvwSZn9cq:{backgroundColor:\"rgb(255, 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flex-direction: column; flex-wrap: nowrap; gap: 0px; height: min-content; justify-content: flex-start; overflow: visible; padding: 0px; position: relative; width: min-content; }\",\".framer-ruEHx .framer-19l3vuy { flex: none; height: auto; position: relative; white-space: pre-wrap; width: 100%; word-break: break-word; word-wrap: break-word; }\",\".framer-ruEHx .framer-19vb8oq { align-content: flex-start; align-items: flex-start; display: flex; flex: none; flex-direction: column; flex-wrap: nowrap; gap: 12px; height: min-content; justify-content: flex-start; overflow: visible; padding: 0px; position: relative; width: 100%; }\",\".framer-ruEHx .framer-uwy8oh { flex: none; height: auto; position: relative; white-space: pre-wrap; width: 351px; word-break: break-word; word-wrap: break-word; }\",\".framer-ruEHx .framer-10hzpxg { flex: none; height: 98px; left: 13px; position: absolute; top: calc(50.3937007874016% - 98px / 2); width: 1px; z-index: 0; }\",\".framer-ruEHx .framer-oil4zb, .framer-ruEHx .framer-gr0zd5, .framer-ruEHx .framer-lsoi0w { align-content: center; align-items: center; display: flex; flex: none; flex-direction: row; flex-wrap: nowrap; gap: 14px; height: min-content; justify-content: flex-start; overflow: visible; padding: 8px 0px 8px 0px; position: relative; width: 100%; }\",\".framer-ruEHx .framer-qvks9c, .framer-ruEHx .framer-a4rxz9, .framer-ruEHx .framer-1etl5eq { align-content: center; align-items: center; display: flex; flex: none; flex-direction: column; flex-wrap: nowrap; gap: 0px; height: 26px; justify-content: center; overflow: visible; padding: 0px; position: relative; width: 26px; }\",\".framer-ruEHx .framer-18db1o9 { align-content: center; align-items: center; display: flex; flex: 1 0 0px; flex-direction: row; flex-wrap: nowrap; gap: 15px; height: 1px; justify-content: flex-start; overflow: visible; padding: 14px 16px 14px 16px; position: relative; width: 100%; }\",\".framer-ruEHx .framer-giz9kf { align-content: center; align-items: center; display: flex; flex: none; flex-direction: row; flex-wrap: nowrap; gap: 10px; height: min-content; justify-content: center; overflow: visible; padding: 7px 12px 7px 12px; position: relative; width: min-content; }\",\".framer-ruEHx.framer-v-12kp674.framer-zvkw8f, .framer-ruEHx.framer-v-19hog2v.framer-zvkw8f { cursor: pointer; gap: 16px; height: min-content; width: 704px; }\",\".framer-ruEHx.framer-v-12kp674 .framer-1fsfm55, .framer-ruEHx.framer-v-19hog2v .framer-1fsfm55 { padding: 20px 16px 20px 16px; }\",\".framer-ruEHx.framer-v-12kp674 .framer-zx06uc { flex: none; height: min-content; padding: 0px 16px 16px 16px; }\",\".framer-ruEHx.framer-v-12kp674 .framer-1tbj148, .framer-ruEHx.framer-v-19hog2v .framer-1tbj148, .framer-ruEHx.framer-v-2s612b .framer-1tbj148, .framer-ruEHx.framer-v-wo53q7 .framer-1tbj148 { gap: 10px; }\",\".framer-ruEHx.framer-v-19hog2v .framer-zx06uc { flex: none; gap: 16px; height: min-content; padding: 0px 16px 16px 16px; }\",\".framer-ruEHx.framer-v-19hog2v .framer-18db1o9 { flex: none; height: min-content; }\",\".framer-ruEHx.framer-v-2s612b.framer-zvkw8f, .framer-ruEHx.framer-v-wo53q7.framer-zvkw8f { cursor: pointer; gap: 0px; height: min-content; width: 328px; }\",\".framer-ruEHx.framer-v-2s612b .framer-1fsfm55, .framer-ruEHx.framer-v-wo53q7 .framer-1fsfm55 { padding: 16px 10px 16px 10px; }\",\".framer-ruEHx.framer-v-2s612b .framer-jkng44, .framer-ruEHx.framer-v-wo53q7 .framer-jkng44 { height: min-content; padding: 6px 12px 6px 12px; }\",\".framer-ruEHx.framer-v-2s612b .framer-i9gbdd, .framer-ruEHx.framer-v-wo53q7 .framer-i9gbdd, .framer-ruEHx.framer-v-wo53q7 .framer-uwy8oh { width: 100%; }\",\".framer-ruEHx.framer-v-2s612b .framer-mlzh67, .framer-ruEHx.framer-v-wo53q7 .framer-161btuk { height: 28px; width: 28px; }\",\".framer-ruEHx.framer-v-2s612b .framer-zx06uc, .framer-ruEHx.framer-v-wo53q7 .framer-zx06uc { flex: none; gap: 10px; height: min-content; padding: 10px; }\",\".framer-ruEHx.framer-v-2s612b .framer-13urwsu, .framer-ruEHx.framer-v-wo53q7 .framer-13urwsu { height: 16px; width: 16px; }\",\".framer-ruEHx.framer-v-wo53q7 .framer-19vb8oq { gap: 5px; }\",\".framer-ruEHx.framer-v-wo53q7 .framer-10hzpxg { height: 80px; left: 10px; top: calc(50.3937007874016% - 80px / 2); }\",\".framer-ruEHx.framer-v-wo53q7 .framer-oil4zb, .framer-ruEHx.framer-v-wo53q7 .framer-gr0zd5, .framer-ruEHx.framer-v-wo53q7 .framer-lsoi0w { gap: 10px; padding: 7px 0px 7px 0px; }\",\".framer-ruEHx.framer-v-wo53q7 .framer-qvks9c, .framer-ruEHx.framer-v-wo53q7 .framer-a4rxz9, .framer-ruEHx.framer-v-wo53q7 .framer-1etl5eq { height: 20px; width: 20px; }\",\".framer-ruEHx.framer-v-wo53q7 .framer-18db1o9 { align-content: flex-start; align-items: flex-start; flex: none; flex-direction: column; gap: 7px; height: min-content; padding: 10px 12px 10px 12px; }\",\".framer-ruEHx.framer-v-wo53q7 .framer-giz9kf { padding: 5px 12px 5px 12px; }\",'.framer-ruEHx[data-border=\"true\"]::after, .framer-ruEHx [data-border=\"true\"]::after { content: \"\"; border-width: var(--border-top-width, 0) var(--border-right-width, 0) var(--border-bottom-width, 0) var(--border-left-width, 0); border-color: var(--border-color, none); border-style: var(--border-style, none); width: 100%; height: 100%; position: absolute; box-sizing: border-box; left: 0; top: 0; border-radius: inherit; corner-shape: inherit; pointer-events: none; }'];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 566\n * @framerIntrinsicWidth 386\n * @framerCanvasComponentVariantDetails {\"propertyName\":\"variant\",\"data\":{\"default\":{\"layout\":[\"fixed\",\"fixed\"]},\"DvwSZn9cq\":{\"layout\":[\"fixed\",\"fixed\"]},\"AyM__fQcI\":{\"layout\":[\"fixed\",\"auto\"]},\"Zq33mnf2M\":{\"layout\":[\"fixed\",\"auto\"]},\"obS1HoIB2\":{\"layout\":[\"fixed\",\"auto\"]},\"ywzYuq4OO\":{\"layout\":[\"fixed\",\"auto\"]}}}\n * @framerVariables {\"qODzXUBir\":\"grade\",\"upXlermLb\":\"subject\",\"YOCClSNMs\":\"title\",\"G5bD_9TUM\":\"target\",\"NRHUO0xYD\":\"curriculum1\",\"VZ0tmK6mE\":\"curriculum2\",\"owtVpGgrf\":\"curriculum3\",\"Hxq9TMXvD\":\"goal\"}\n * @framerImmutableVariables true\n * @framerDisplayContentsDiv false\n * @framerAutoSizeImages true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerogYSY2JBU=withCSS(Component,css,\"framer-ruEHx\");export default FramerogYSY2JBU;FramerogYSY2JBU.displayName=\"반 카드\";FramerogYSY2JBU.defaultProps={height:566,width:386};addPropertyControls(FramerogYSY2JBU,{variant:{options:[\"YHPi_nydY\",\"DvwSZn9cq\",\"AyM__fQcI\",\"Zq33mnf2M\",\"obS1HoIB2\",\"ywzYuq4OO\"],optionTitles:[\"PC\",\"PC - Active\",\"Tab - Collapse\",\"Tab - Active - Expand\",\"Mob - Collapse\",\"Mob - Expand\"],title:\"Variant\",type:ControlType.Enum},qODzXUBir:{defaultValue:\"중2\",displayTextArea:false,title:\"Grade\",type:ControlType.String},onqODzXUBirChange:{changes:\"qODzXUBir\",type:ControlType.ChangeHandler},upXlermLb:{defaultValue:\"중학 수학 2\",displayTextArea:false,title:\"Subject\",type:ControlType.String},onupXlermLbChange:{changes:\"upXlermLb\",type:ControlType.ChangeHandler},YOCClSNMs:{defaultValue:\"중2 함수\\xb7도형반\",displayTextArea:false,title:\"Title\",type:ControlType.String},onYOCClSNMsChange:{changes:\"YOCClSNMs\",type:ControlType.ChangeHandler},G5bD_9TUM:{defaultValue:\"중1 땐 따라갔는데\\n함수\\xb7도형에서 막혔어요\",displayTextArea:true,title:\"Target\",type:ControlType.String},onG5bD_9TUMChange:{changes:\"G5bD_9TUM\",type:ControlType.ChangeHandler},NRHUO0xYD:{defaultValue:\"식\\xb7표\\xb7그래프 이어서 보기\",displayTextArea:false,title:\"Curriculum 1\",type:ControlType.String},onNRHUO0xYDChange:{changes:\"NRHUO0xYD\",type:ControlType.ChangeHandler},VZ0tmK6mE:{defaultValue:\"증명은 한 줄마다 이유 말하기\",displayTextArea:false,title:\"Curriculum 2\",type:ControlType.String},onVZ0tmK6mEChange:{changes:\"VZ0tmK6mE\",type:ControlType.ChangeHandler},owtVpGgrf:{defaultValue:\"틀린 이유 바로 짚고 다시 풀기\",displayTextArea:false,title:\"Curriculum 3\",type:ControlType.String},onowtVpGgrfChange:{changes:\"owtVpGgrf\",type:ControlType.ChangeHandler},Hxq9TMXvD:{defaultValue:\"중2에서 수학 놓지 않기\",displayTextArea:true,title:\"Goal\",type:ControlType.String},onHxq9TMXvDChange:{changes:\"Hxq9TMXvD\",type:ControlType.ChangeHandler}});addFonts(FramerogYSY2JBU,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"},{cssFamilyName:\"Pretendard-Medium(woff2) Medium\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Medium(woff2)\",url:\"https://framerusercontent.com/assets/aMbM5tH0zeOUYh06el1EKwHtOjc.woff2\",weight:\"500\"},{cssFamilyName:\"Pretendard-SemiBold(woff2) SemiBold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-SemiBold(woff2)\",url:\"https://framerusercontent.com/assets/TGPcZhQ0p5mCEJCHs5tNW3xaM.woff2\",weight:\"600\"}]}],{supportsExplicitInterCodegen:true});\nexport const __FramerMetadata__ = {\"exports\":{\"default\":{\"type\":\"reactComponent\",\"name\":\"FramerogYSY2JBU\",\"slots\":[],\"annotations\":{\"framerIntrinsicHeight\":\"566\",\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"DvwSZn9cq\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"AyM__fQcI\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Zq33mnf2M\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"obS1HoIB2\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"ywzYuq4OO\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]}}}\",\"framerContractVersion\":\"1\",\"framerDisplayContentsDiv\":\"false\",\"framerVariables\":\"{\\\"qODzXUBir\\\":\\\"grade\\\",\\\"upXlermLb\\\":\\\"subject\\\",\\\"YOCClSNMs\\\":\\\"title\\\",\\\"G5bD_9TUM\\\":\\\"target\\\",\\\"NRHUO0xYD\\\":\\\"curriculum1\\\",\\\"VZ0tmK6mE\\\":\\\"curriculum2\\\",\\\"owtVpGgrf\\\":\\\"curriculum3\\\",\\\"Hxq9TMXvD\\\":\\\"goal\\\"}\",\"framerIntrinsicWidth\":\"386\",\"framerColorSyntax\":\"true\",\"framerAutoSizeImages\":\"true\",\"framerComponentViewportWidth\":\"true\",\"framerImmutableVariables\":\"true\"}},\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# sourceMappingURL=./ogYSY2JBU.map","// Generated by Framer (0918601)\nimport{jsx as _jsx,jsxs as _jsxs}from\"react/jsx-runtime\";import{addFonts,addPropertyControls,ComponentViewportProvider,ControlType,cx,forwardLoader,getFonts,RichText,runTasksWithYield,SmartComponentScopedContainer,useComponentViewport,useLocaleInfo,useVariantState,withCSS}from\"framer\";import{LayoutGroup,motion,MotionConfigContext}from\"framer-motion\";import*as React from\"react\";import{useRef}from\"react\";import UserComponent1 from\"https://framerusercontent.com/modules/HH1kF5QvmSDYyCaic1kz/3JS23JAAulf4dw0UDBcH/DtD2TIZSt.js\";import UserComponent from\"https://framerusercontent.com/modules/kzg6kI9tWTsAmUlwRUvM/cSZgh8K2uOh4DZvxavtZ/ogYSY2JBU.js\";const UserComponentFonts=getFonts(UserComponent);const UserComponent1Fonts=getFonts(UserComponent1);const cycleOrder=[\"qtz_Z7EKQ\",\"QChZnYtTt\",\"Uzgv_MH0X\",\"MCtUKFfqe\",\"WoBmQZZ66\",\"Gp94TJVOC\",\"dlJ0vojek\",\"mapgVoPD2\",\"huhPY7MFs\",\"Qc_9G5vaQ\",\"Htkvtx_gZ\",\"VqdInUxNG\",\"YFwQsgxtB\",\"qhqF4aYok\",\"xMu9or6ax\",\"VIMi5UzBW\",\"PBsj49mdc\",\"FtNdaOAEG\",\"nn_DvWple\",\"ZoV5wpqyQ\",\"VJMgd1DkG\",\"oGkE4pIZT\",\"MCIxLc2jl\",\"xrrgbQPQK\",\"rFBbMYhKJ\",\"JXilHH3wX\",\"YPs5eS3_p\",\"ZnGHHoB1a\",\"mfRGgL167\",\"Qt4_pqYLn\",\"rHv8J3ngi\",\"hboBwba8W\",\"bLsnunHUQ\",\"vLg088tCH\",\"bVmWbL4ve\",\"C5_gf1v7W\",\"L8gTtc957\",\"FjCfa7pUG\",\"H0Uy3EH8b\",\"ul8Mkj45C\",\"C2A33UWYc\",\"GLoSFg_3Y\",\"SDQv8FFpV\",\"pbJRhx1FL\",\"sIZThoj_7\",\"jouPStnqD\",\"l3wRtOV1L\",\"KtjwANlxl\",\"Pgev2s4Vy\",\"r0fIRcaiM\",\"G0sxUBCJb\",\"RfV1CdJLC\",\"sX85mbcv3\",\"VWmzvR5xk\",\"JyW2_FdtF\",\"HQJvTiG8M\",\"D4NcE6Pf8\",\"mrStDARo5\",\"UzFFaiJOE\",\"GhbfgQEWM\",\"PS445UrEo\",\"tkmv5KcL4\",\"RF8DchYEA\",\"YHiHDVvwZ\",\"Pb5IO18PA\",\"B9r849aoB\",\"pwkvj6xHg\",\"poSYzw2AQ\",\"JsbbIIlGs\",\"fJT8ZnVvZ\",\"EHbECJCU_\",\"qrQT5rnOK\"];const serializationHash=\"framer-4wYVK\";const 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교육과정\",VZ0tmK6mE:\"근거 들어 해석 글 써보기\",YOCClSNMs:\"중2 문법\\xb7서술형반\"},mapgVoPD2:{G5bD_9TUM:\"중1 땐 따라갔는데 함수\\xb7도형에서 막혔어요\",style:{width:\"100%\"},variant:matchVariant(\"AyM__fQcI\")},MCIxLc2jl:{G5bD_9TUM:\"중1 땐 곧잘 따라갔는데 중2 문법부터 헷갈려해요\",Hxq9TMXvD:\"중1 빈칸 메우고 중2 문법 따라잡기\",NRHUO0xYD:\"비어 있는 중1 문법부터 채우기\",owtVpGgrf:\"틀린 문장 직접 고쳐 쓰기\",style:{width:\"100%\"},upXlermLb:\"중학 영어 2\",variant:matchVariant(\"Zq33mnf2M\"),VZ0tmK6mE:\"끊어 읽고 한 줄로 요약하기\",YOCClSNMs:\"중2 문법 다지기반\"},MCtUKFfqe:{variant:matchVariant(\"DvwSZn9cq\")},mfRGgL167:{G5bD_9TUM:\"해석은 되는데 문제는 자꾸 틀려요\",Hxq9TMXvD:\"해석을 넘어 \\n이해하는 독해로\",NRHUO0xYD:\"'왜?' 묻고 아는 것과 이어 읽기\",owtVpGgrf:\"써 보고 바로 첨삭받기\",qODzXUBir:\"고2\",style:{width:\"100%\"},upXlermLb:\"영어Ⅰ\\xb7영어Ⅱ\",variant:matchVariant(\"AyM__fQcI\"),VZ0tmK6mE:\"글 구조 표시하며 읽기\",YOCClSNMs:\"고2 독해 깊이반\"},mrStDARo5:{G5bD_9TUM:\"외워도 시험에선\\n자꾸 틀려 와요\",Hxq9TMXvD:\"외운 개념을 연결해 \\n응용까지\",NRHUO0xYD:\"기호\\xb7식 짧게 자주 꺼내 보기\",owtVpGgrf:\"개념 지도로 단원 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\\n안 깎이기\",NRHUO0xYD:\"헷갈리는 개념 섞어서 구분하기\",owtVpGgrf:\"질문 만들며 따져 읽기\",style:{width:\"100%\"},upXlermLb:\"중학 국어 \\xb7 새 교육과정\",variant:matchVariant(\"AyM__fQcI\"),VZ0tmK6mE:\"근거 들어 해석 글 써보기\",YOCClSNMs:\"중2 문법\\xb7서술형반\"},PBsj49mdc:{G5bD_9TUM:\"고2가 되자 수학이 갑자기 어려워졌어요\",Hxq9TMXvD:\"고1 빈칸 메우고 \\n고2 따라잡기\",NRHUO0xYD:\"비어 있는 고1 개념부터 채우기\",owtVpGgrf:\"틀린 이유 스스로 점검\",qODzXUBir:\"고2\",style:{width:\"100%\"},upXlermLb:\"대수 \\xb7 미적분Ⅰ \\xb7 확률과 통계\",variant:matchVariant(\"AyM__fQcI\"),VZ0tmK6mE:\"단원 섞어 풀기\",YOCClSNMs:\"고2 개념 연결반\"},Pgev2s4Vy:{G5bD_9TUM:\"문법은 계속 미뤄 왔고\\n긴 지문은 끝까지 못 읽어요\",Hxq9TMXvD:\"고3 전에 문법\\xb7독서\\n뼈대 세우기\",NRHUO0xYD:\"문법 개념 백지에 꺼내 쓰기\",owtVpGgrf:\"낯선 작품에 질문 던지기\",qODzXUBir:\"고2\",upXlermLb:\"화법과 언어\\xb7독서와 작문\\xb7문학\",variant:matchVariant(\"DvwSZn9cq\"),VZ0tmK6mE:\"지문 구조도 그리며 읽기\",YOCClSNMs:\"고2 국어 뼈대반\"},poSYzw2AQ:{G5bD_9TUM:\"과목은 늘었는데 외워도 시험에서 막혀요\",Hxq9TMXvD:\"선택과목 내신 등급 끌어올리기\",NRHUO0xYD:\"개념끼리 이어 지도 그리기우기\",owtVpGgrf:\"빈 종이에 써서 꺼내 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준비\",variant:matchVariant(\"DvwSZn9cq\"),VZ0tmK6mE:\"모르는 단어 모아 간격 두고 복습\",YOCClSNMs:\"중3 고등 준비반\"},RfV1CdJLC:{G5bD_9TUM:\"모의고사마다 시간이 모자라고\\n등급이 오락가락해요\",Hxq9TMXvD:\"80분을 우리 아이 \\n페이스로\",NRHUO0xYD:\"80분 재고 실전처럼 풀기\",owtVpGgrf:\"틀린 선지, 근거로 고쳐 쓰기\",qODzXUBir:\"고3\",upXlermLb:\"2028 수능 국어\",variant:matchVariant(\"DvwSZn9cq\"),VZ0tmK6mE:\"어려운 지문 선생님과 같이 읽기\",YOCClSNMs:\"고3 수능 실전반\"},rHv8J3ngi:{G5bD_9TUM:\"모의고사마다\\n영어 등급이 출렁여요\",Hxq9TMXvD:\"어떤 난이도에도\\n흔들리지 않는 등급\",NRHUO0xYD:\"70분 재고 실전처럼 풀기\",owtVpGgrf:\"새 지문에서 떠올려 적용\",qODzXUBir:\"고3\",upXlermLb:\"2028 수능 대비 (영어Ⅰ\\xb7Ⅱ)\",VZ0tmK6mE:\"약한 유형만 골라 집중\",YOCClSNMs:\"고3 수능 영어 실전반\"},SDQv8FFpV:{G5bD_9TUM:\"중학 국어는 괜찮은데\\n고등 국어가 걱정돼요\",Hxq9TMXvD:\"고1 첫 국어 시험 \\n미리 준비하기\",NRHUO0xYD:\"긴 지문은 구조도부터 그리기\",owtVpGgrf:\"지난 문법 나눠서 다시 꺼내 보기\",upXlermLb:\"중학 국어 \\xb7 고등 준비\",variant:matchVariant(\"DvwSZn9cq\"),VZ0tmK6mE:\"선생님과 번갈아 묻고 요약하기\",YOCClSNMs:\"중3 고등 국어 준비반\"},sIZThoj_7:{G5bD_9TUM:\"중학 국어는 괜찮은데\\n고등 국어가 걱정돼요\",Hxq9TMXvD:\"고1 첫 국어 시험 \\n미리 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}\",'.framer-4wYVK[data-border=\"true\"]::after, .framer-4wYVK [data-border=\"true\"]::after { content: \"\"; border-width: var(--border-top-width, 0) var(--border-right-width, 0) var(--border-bottom-width, 0) var(--border-left-width, 0); border-color: var(--border-color, none); border-style: var(--border-style, none); width: 100%; height: 100%; position: absolute; box-sizing: border-box; left: 0; top: 0; border-radius: inherit; corner-shape: inherit; pointer-events: none; }'];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 1453\n * @framerIntrinsicWidth 1200\n * @framerCanvasComponentVariantDetails {\"propertyName\":\"variant\",\"data\":{\"default\":{\"layout\":[\"fixed\",\"auto\"]},\"QChZnYtTt\":{\"layout\":[\"fixed\",\"auto\"]},\"Uzgv_MH0X\":{\"layout\":[\"fixed\",\"auto\"]},\"MCtUKFfqe\":{\"layout\":[\"fixed\",\"auto\"]},\"WoBmQZZ66\":{\"layout\":[\"fixed\",\"auto\"]},\"Gp94TJVOC\":{\"layout\":[\"fixed\",\"auto\"]},\"dlJ0vojek\":{\"layout\":[\"fixed\",\"auto\"]},\"mapgVoPD2\":{\"layout\":[\"fixed\",\"auto\"]},\"huhPY7MFs\":{\"layout\":[\"fixed\",\"auto\"]},\"Qc_9G5vaQ\":{\"layout\":[\"fixed\",\"auto\"]},\"Htkvtx_gZ\":{\"layout\":[\"fixed\",\"auto\"]},\"VqdInUxNG\":{\"layout\":[\"fixed\",\"auto\"]},\"YFwQsgxtB\":{\"layout\":[\"fixed\",\"auto\"]},\"qhqF4aYok\":{\"layout\":[\"fixed\",\"auto\"]},\"xMu9or6ax\":{\"layout\":[\"fixed\",\"auto\"]},\"VIMi5UzBW\":{\"layout\":[\"fixed\",\"auto\"]},\"PBsj49mdc\":{\"layout\":[\"fixed\",\"auto\"]},\"FtNdaOAEG\":{\"layout\":[\"fixed\",\"auto\"]},\"nn_DvWple\":{\"layout\":[\"fixed\",\"auto\"]},\"ZoV5wpqyQ\":{\"layout\":[\"fixed\",\"auto\"]},\"VJMgd1DkG\":{\"layout\":[\"fixed\",\"auto\"]},\"oGkE4pIZT\":{\"layout\":[\"fixed\",\"auto\"]},\"MCIxLc2jl\":{\"layout\":[\"fixed\",\"auto\"]},\"xrrgbQPQK\":{\"layout\":[\"fixed\",\"auto\"]},\"rFBbMYhKJ\":{\"layout\":[\"fixed\",\"auto\"]},\"JXilHH3wX\":{\"layout\":[\"fixed\",\"auto\"]},\"YPs5eS3_p\":{\"layout\":[\"fixed\",\"auto\"]},\"ZnGHHoB1a\":{\"layout\":[\"fixed\",\"auto\"]},\"mfRGgL167\":{\"layout\":[\"fixed\",\"auto\"]},\"Qt4_pqYLn\":{\"layout\":[\"fixed\",\"auto\"]},\"rHv8J3ngi\":{\"layout\":[\"fixed\",\"auto\"]},\"hboBwba8W\":{\"layout\":[\"fixed\",\"auto\"]},\"bLsnunHUQ\":{\"layout\":[\"fixed\",\"auto\"]},\"vLg088tCH\":{\"layout\":[\"fixed\",\"auto\"]},\"bVmWbL4ve\":{\"layout\":[\"fixed\",\"auto\"]},\"C5_gf1v7W\":{\"layout\":[\"fixed\",\"auto\"]},\"L8gTtc957\":{\"layout\":[\"fixed\",\"auto\"]},\"FjCfa7pUG\":{\"layout\":[\"fixed\",\"auto\"]},\"H0Uy3EH8b\":{\"layout\":[\"fixed\",\"auto\"]},\"ul8Mkj45C\":{\"layout\":[\"fixed\",\"auto\"]},\"C2A33UWYc\":{\"layout\":[\"fixed\",\"auto\"]},\"GLoSFg_3Y\":{\"layout\":[\"fixed\",\"auto\"]},\"SDQv8FFpV\":{\"layout\":[\"fixed\",\"auto\"]},\"pbJRhx1FL\":{\"layout\":[\"fixed\",\"auto\"]},\"sIZThoj_7\":{\"layout\":[\"fixed\",\"auto\"]},\"jouPStnqD\":{\"layout\":[\"fixed\",\"auto\"]},\"l3wRtOV1L\":{\"layout\":[\"fixed\",\"auto\"]},\"KtjwANlxl\":{\"layout\":[\"fixed\",\"auto\"]},\"Pgev2s4Vy\":{\"layout\":[\"fixed\",\"auto\"]},\"r0fIRcaiM\":{\"layout\":[\"fixed\",\"auto\"]},\"G0sxUBCJb\":{\"layout\":[\"fixed\",\"auto\"]},\"RfV1CdJLC\":{\"layout\":[\"fixed\",\"auto\"]},\"sX85mbcv3\":{\"layout\":[\"fixed\",\"auto\"]},\"VWmzvR5xk\":{\"layout\":[\"fixed\",\"auto\"]},\"JyW2_FdtF\":{\"layout\":[\"fixed\",\"auto\"]},\"HQJvTiG8M\":{\"layout\":[\"fixed\",\"auto\"]},\"D4NcE6Pf8\":{\"layout\":[\"fixed\",\"auto\"]},\"mrStDARo5\":{\"layout\":[\"fixed\",\"auto\"]},\"UzFFaiJOE\":{\"layout\":[\"fixed\",\"auto\"]},\"GhbfgQEWM\":{\"layout\":[\"fixed\",\"auto\"]},\"PS445UrEo\":{\"layout\":[\"fixed\",\"auto\"]},\"tkmv5KcL4\":{\"layout\":[\"fixed\",\"auto\"]},\"RF8DchYEA\":{\"layout\":[\"fixed\",\"auto\"]},\"YHiHDVvwZ\":{\"layout\":[\"fixed\",\"auto\"]},\"Pb5IO18PA\":{\"layout\":[\"fixed\",\"auto\"]},\"B9r849aoB\":{\"layout\":[\"fixed\",\"auto\"]},\"pwkvj6xHg\":{\"layout\":[\"fixed\",\"auto\"]},\"poSYzw2AQ\":{\"layout\":[\"fixed\",\"auto\"]},\"JsbbIIlGs\":{\"layout\":[\"fixed\",\"auto\"]},\"fJT8ZnVvZ\":{\"layout\":[\"fixed\",\"auto\"]},\"EHbECJCU_\":{\"layout\":[\"fixed\",\"auto\"]},\"qrQT5rnOK\":{\"layout\":[\"fixed\",\"auto\"]}}}\n * @framerImmutableVariables true\n * @framerDisplayContentsDiv false\n * @framerAutoSizeImages true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerRnZ3WrfY8=withCSS(Component,css,\"framer-4wYVK\");export default FramerRnZ3WrfY8;FramerRnZ3WrfY8.displayName=\"반 선택\";FramerRnZ3WrfY8.defaultProps={height:1453,width:1200};addPropertyControls(FramerRnZ3WrfY8,{variant:{options:[\"qtz_Z7EKQ\",\"QChZnYtTt\",\"Uzgv_MH0X\",\"MCtUKFfqe\",\"WoBmQZZ66\",\"Gp94TJVOC\",\"dlJ0vojek\",\"mapgVoPD2\",\"huhPY7MFs\",\"Qc_9G5vaQ\",\"Htkvtx_gZ\",\"VqdInUxNG\",\"YFwQsgxtB\",\"qhqF4aYok\",\"xMu9or6ax\",\"VIMi5UzBW\",\"PBsj49mdc\",\"FtNdaOAEG\",\"nn_DvWple\",\"ZoV5wpqyQ\",\"VJMgd1DkG\",\"oGkE4pIZT\",\"MCIxLc2jl\",\"xrrgbQPQK\",\"rFBbMYhKJ\",\"JXilHH3wX\",\"YPs5eS3_p\",\"ZnGHHoB1a\",\"mfRGgL167\",\"Qt4_pqYLn\",\"rHv8J3ngi\",\"hboBwba8W\",\"bLsnunHUQ\",\"vLg088tCH\",\"bVmWbL4ve\",\"C5_gf1v7W\",\"L8gTtc957\",\"FjCfa7pUG\",\"H0Uy3EH8b\",\"ul8Mkj45C\",\"C2A33UWYc\",\"GLoSFg_3Y\",\"SDQv8FFpV\",\"pbJRhx1FL\",\"sIZThoj_7\",\"jouPStnqD\",\"l3wRtOV1L\",\"KtjwANlxl\",\"Pgev2s4Vy\",\"r0fIRcaiM\",\"G0sxUBCJb\",\"RfV1CdJLC\",\"sX85mbcv3\",\"VWmzvR5xk\",\"JyW2_FdtF\",\"HQJvTiG8M\",\"D4NcE6Pf8\",\"mrStDARo5\",\"UzFFaiJOE\",\"GhbfgQEWM\",\"PS445UrEo\",\"tkmv5KcL4\",\"RF8DchYEA\",\"YHiHDVvwZ\",\"Pb5IO18PA\",\"B9r849aoB\",\"pwkvj6xHg\",\"poSYzw2AQ\",\"JsbbIIlGs\",\"fJT8ZnVvZ\",\"EHbECJCU_\",\"qrQT5rnOK\"],optionTitles:[\"중1 수학 \\xb7 PC\",\"중1 수학 \\xb7 Tab\",\"중1 수학 \\xb7 Mob\",\"중2 수학 \\xb7 PC\",\"중2 수학\\xb7 Tab\",\"중2 수학 \\xb7 Mob\",\"중3 수학 \\xb7 PC\",\"중3 수학 \\xb7 Tab\",\"중3 수학 \\xb7 Mob\",\"고1 수학 \\xb7 PC\",\"고1 수학 \\xb7 Tab\",\"고1 수학 \\xb7 Mob\",\"고2 수학 \\xb7 PC\",\"고2 수학 \\xb7 Tab\",\"고2 수학 \\xb7 Mob\",\"고3 수학 \\xb7 PC\",\"고3 수학 \\xb7 Tab\",\"고3 수학 \\xb7 Mob\",\"중1 영어 \\xb7 PC\",\"중1 영어 \\xb7 Tab\",\"중1 영어 \\xb7 Mob\",\"중2 영어 \\xb7 PC\",\"중2 영어 \\xb7 Tab\",\"중2 영어 \\xb7 Mob\",\"중3 영어 \\xb7 PC\",\"중3 영어 \\xb7 Tab\",\"중3 영어 \\xb7 Mob\",\"고1 영어 \\xb7 PC\",\"고1 영어 \\xb7 Tab\",\"고1 영어 \\xb7 Mob\",\"고2 영어 \\xb7 PC\",\"고2 영어 \\xb7 Tab\",\"고2 영어 \\xb7 Mob\",\"고3 영어 \\xb7 PC\",\"고3 영어 \\xb7 Tab\",\"고3 영어 \\xb7 Mob\",\"중1 국어 \\xb7 PC\",\"중1 국어 \\xb7 Tab\",\"중1 국어 \\xb7 Mob\",\"중2 국어 \\xb7 PC\",\"중2 국어 \\xb7 Tab\",\"중2 국어 \\xb7 Mob\",\"중3 국어 \\xb7 PC\",\"중3 국어 \\xb7 Tab\",\"중3 국어 \\xb7 Mob\",\"고1 국어 \\xb7 PC\",\"고1 국어 \\xb7 Tab\",\"고1 국어 \\xb7 Mob\",\"고2 국어 \\xb7 PC\",\"고2 국어 \\xb7 Tab\",\"고2 국어 \\xb7 Mob\",\"고3 국어 \\xb7 PC\",\"고3 국어 \\xb7 Tab\",\"고3 국어 \\xb7 Mob\",\"중1 과학 \\xb7 PC\",\"중1 과학 \\xb7 Tab\",\"중1 과학 \\xb7 Mob\",\"중2 과학 \\xb7 PC\",\"중2 과학 \\xb7 Tab\",\"중2 과학 \\xb7 Mob\",\"중3 과학 \\xb7 PC\",\"중3 과학 \\xb7 Tab\",\"중3 과학 \\xb7 Mob\",\"고1 과학 \\xb7 PC\",\"고1 과학 \\xb7 Tab\",\"고1 과학 \\xb7 Mob\",\"고2 과학 \\xb7 PC\",\"고2 과학 \\xb7 Tab\",\"고2 과학 \\xb7 Mob\",\"고3 과학 \\xb7 PC\",\"고3 과학 \\xb7 Tab\",\"고3 과학 \\xb7 Mob\"],title:\"Variant\",type:ControlType.Enum}});addFonts(FramerRnZ3WrfY8,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"},{cssFamilyName:\"Pretendard-Medium(woff2) Medium\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Medium(woff2)\",url:\"https://framerusercontent.com/assets/aMbM5tH0zeOUYh06el1EKwHtOjc.woff2\",weight:\"500\"}]},...UserComponentFonts,...UserComponent1Fonts],{supportsExplicitInterCodegen:true});FramerRnZ3WrfY8.loader={load:(props,context)=>{return runTasksWithYield([()=>forwardLoader(UserComponent,{},context),()=>forwardLoader(UserComponent1,{},context)],context);}};\nexport const __FramerMetadata__ = {\"exports\":{\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"default\":{\"type\":\"reactComponent\",\"name\":\"FramerRnZ3WrfY8\",\"slots\":[],\"annotations\":{\"framerColorSyntax\":\"true\",\"framerIntrinsicWidth\":\"1200\",\"framerImmutableVariables\":\"true\",\"framerAutoSizeImages\":\"true\",\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"QChZnYtTt\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Uzgv_MH0X\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"MCtUKFfqe\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"WoBmQZZ66\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Gp94TJVOC\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"dlJ0vojek\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"mapgVoPD2\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"huhPY7MFs\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Qc_9G5vaQ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Htkvtx_gZ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"VqdInUxNG\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"YFwQsgxtB\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"qhqF4aYok\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"xMu9or6ax\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"VIMi5UzBW\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"PBsj49mdc\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"FtNdaOAEG\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"nn_DvWple\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"ZoV5wpqyQ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"VJMgd1DkG\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"oGkE4pIZT\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"MCIxLc2jl\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"xrrgbQPQK\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"rFBbMYhKJ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"JXilHH3wX\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"YPs5eS3_p\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"ZnGHHoB1a\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"mfRGgL167\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Qt4_pqYLn\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"rHv8J3ngi\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"hboBwba8W\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"bLsnunHUQ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"vLg088tCH\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"bVmWbL4ve\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"C5_gf1v7W\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"L8gTtc957\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"FjCfa7pUG\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"H0Uy3EH8b\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"ul8Mkj45C\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"C2A33UWYc\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"GLoSFg_3Y\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"SDQv8FFpV\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"pbJRhx1FL\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"sIZThoj_7\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"jouPStnqD\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"l3wRtOV1L\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"KtjwANlxl\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Pgev2s4Vy\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"r0fIRcaiM\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"G0sxUBCJb\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"RfV1CdJLC\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"sX85mbcv3\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"VWmzvR5xk\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"JyW2_FdtF\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"HQJvTiG8M\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"D4NcE6Pf8\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"mrStDARo5\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"UzFFaiJOE\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"GhbfgQEWM\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"PS445UrEo\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"tkmv5KcL4\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"RF8DchYEA\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"YHiHDVvwZ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Pb5IO18PA\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"B9r849aoB\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"pwkvj6xHg\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"poSYzw2AQ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"JsbbIIlGs\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"fJT8ZnVvZ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"EHbECJCU_\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"qrQT5rnOK\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]}}}\",\"framerDisplayContentsDiv\":\"false\",\"framerContractVersion\":\"1\",\"framerComponentViewportWidth\":\"true\",\"framerIntrinsicHeight\":\"1453\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# sourceMappingURL=./RnZ3WrfY8.map","import{jsx as _jsx,jsxs as _jsxs,Fragment as _Fragment}from\"react/jsx-runtime\";import*as React from\"react\";import{createPortal}from\"react-dom\";import{addPropertyControls,ControlType}from\"framer\";const 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91IMAAWfItAQAjFMZXy5hTaNgv/aYBjTuuaDiFeM5TTH1EMV5ftqtG49RrH8jHNY1l0AaMYrQHptqgoZrdMxxjlt4CbcHxQwO99eoH70FMXwqOK762AWjMqwMBrxCcA9s5xYEQnw9e68zBwVUgrMOymf4BXAM4zrCvKaJjQuuj/QzUi88t7qsdCMYY8zDYjANBJ72XZMogVIOHYNK+5IODS5hzIMBw031/+1u/Z8hbawCtYWpZfvaXADJwPri2ETWEEWe7OFfmYQsDc61xs9SBgPZpmJPWcYFTHAhwHLAe2l9i7EdaRjGuzZKVD3H1QVx1o3n4FR/t4vlmWvZMKvH49LmZM+jnHAi493BGYAtHhJ4vrifb4TH+JJwt8kFCoPc0nkvUH+xjini9Ww4EnHc06uPKJbxGovlx1Q6ujeYD9jmnOCjuyoEwZcBo+lIHAtK0XAacFjR6T6H1y3N5zaAzfrhEfYnzYMrw5+qILI/QoQFjrFwv+UCdotcD54CyXNoOWsY/7092rZHOZfFg6hf5qfuCuksdCDiesr+v+ZbSFu4lwkjDeWlZXhNNWwqvUfaticyBgGuItFPRduAQwfVQ4ChBuSUOBDrlslddWIf3e86BgG9f8BmZI7uHuC9wQMABF8Fxx49/orwdCMYY8zCwAyGpAzCRP+fXZTDnQJia7N+VAwHAiYDjzeoCvCLSMnCnjHGcH0Dd+HrHKbDdeB3nuIQDIX6s7pQ/+TllhOPZxPcQsnokGtowhDVf2+OzBWNV62j5yDUdCC3iNyCmnHlT5xL1R/OWcKnrBNYY9WsdCHCk3JUDAcCAia8GcNn82lcYaCBNGbODEdoA9dUwjmSGGcDxIB91Yfwjjn1lZUk0oNbC67HGWOa1nLpGAEZmOedqrMd8tIH9xvQI99dyqGAf2b1UcCzYF65rPB6EkYZ9aDtrromiTooSD6sFsm85YBULjiMDRjjay/II28GqGJxDiw//1mGfPD+tf8j7hZKH7zDASQVg5CNN78OcA+FccN5rHALFGWEHgjHGPAg240DgL3FTzP3SlzFlgNCgBfjmQjSaW98BWMqcAyG+e65fmodRACPsGiz6dbszRnEMcBbAqAa43nMGyVJj/FwHiV5PfNgx/jo9Bd/ZJ5dwILQ+9DcFrjGfP7wWgHujbYJ/0O0nq7vkT19qPu8bdIJpc4Zx/NVfDWM8Q/z1nuDasewp3w/5/u8fG+Jzxzd1Ltd2IPzCu95TnhsQHZFMJ7rqA8DZxLz4V0xwn/QbHAr/6kP2+gi5bQdC9hFFGmkRGksto5PG6jkGEeovMYynwC/XdEJMLe0nMOT4FyeWENtcYywvcSCgff7q/b7qxIksuU5wBNHoz/JB615GYFzCedN65QTXXF8xOcWBoM6DYtxXAzsju35wCMV7heNGmzEdxPprmHIgAPzKj+tajPKO4oAIx9xyIESnyVrYDs7bDgRjjDEZm3EgLGHul75zwa/i8d1sGHVZ2SXMORCiERrz9wiMIp7PbTkQzmXpMSv4s4y6hH7tRztbwBHANok6fMr3CpIl8doG0TJrHAj43sW54KOZWdstovMAtIxkcg0HAq4vtnPXKfZFp6KrB/YIDKH4Hnsxujojjsudo7HUMjr5cT2uXFgDDB8YgKiPtvWjdKfAY1ny4UXsD2WXEg3BJcYynQ5zDgTcB/6lganXMJCP/WZ5gOdPYzwrA5Y6ENay5Joo+pcLeO/xOgCfQcLzyq4f6iNvKbF+BMeB1QM4F4L4uc4H0r/OM37FBWTHuga2s8SBoM4wOxCMMebhsHkHAlYAwCDBhF4NPQBDCisH8KtbVvcUomFwjqE650DAvmD8wWht/QnHCK4Hzlk/pEYQx4oBXKtLXBP9k3VL3/Ffaozz3NeAazh1PUF8NSIrEznFgQBg4OKX4Uv/yht/0aaRifM5/jW7/9OXsQ2g5dY4ELTeqeB+ZW1n4HmO9f+ZfA+kxRoHQnRwoC6AHkFncM3hEOL9n7tO2TcZljI+rrYDgX+15Bx0VdM1gBHDX+thHNGY1vfPafTOORBoNLaM4wiMF9SZMvxg0KhzQ+vCkMvyAF/DQPtZ/ilk798DnjeuiYIl7HAG8HsK+IV+yoGAPJTF/cje/1da54brAUMQ+bh2cx+pbN3LFmgfdfCXDrJ8wmuS5Sl8BrhSYs5x1LoHa5g7Njw7vIY4V/4FB6Txr3MgvfXsAX0O5ogOCehZC6wYKjqR5BG2g2PENcX56v70udTVD3YgGGPMw2GzDgQYrdFhMAccCpnRiCXuaEuJZUg0ZlpG1hLmHAhrwC/ea68HDIipVzjm0P0tNaxPqbOUJdczOoCWrFK55jETGIPYD5m6L7qyAeCc8FzG9CnnAdCyW3QgQFf12pOlqznWOBCWwnaWXKdTwPOo+5tyIJx6Dsq1X2EAMDpgaMAwgvEa/0b+UgcC3jdHuaV/LQHtYH/4pV0NHwDDF784cyl/NBjpIGgZPPyles4QBzCGYWTNgXPOjgX7KMZXB41NgCX/qIdfmWEY45xaDgT8yUqeT7wWGSiLtjUN1wvp2T1s0bqXLWA0Yx9zr6ngHHA8WZ5CgxzHMOfsAFMOBNxzvV8tcI3RRqwPyochq+Hdeo5xbjju7K9jED4DU2QfZ5xjjZEfP8LI/eK5xMqcuPphTdvGGGP2zSYdCPFDamuA0RydCPhVOpbLDDiUQ30td45BeSkHQlwuT5CGXzRhSIL46yaZ+xhfi1MM67I6oq4YmDIET/l1Va9B63qe4kAoxn13fuCUd/eXEF9XaRn/2a/xMALjqw04zinnAdDyaxwIp4J7xLanHAjQMzyT8ZlG/Pt/4EfSOhmXdiBAf7gSaO46wSnJP6m4hvgdlzUOBK5gmCJe09twIMyx1IEAAwRGVUzPoCG4xMCHQfzP3/pDR+nYH9rAscBA5zvgMBKRDiMw1slAfbazhKUOkoyWAwHXNjOKW6ANnGdMx/VcYoiTazkQloL7tua8pxwINPzj/WoR6wO2P/caDr8Tcs6zcMq1vKaRbweCMcY8HDbnQIDxrxNgTN5hVGG5eDSYEMcEGcaK1oHhq+VA9ksnX4EoS5o7g0YNIDL1S/HXf+O3HBkIiraHj+xlZVrofvS7DDAQYJi3jEek42NruG6sA+aMzYxTHAhLOffX1Zbxe4oD4TZ417veMzougOeDzx+IxmVf5nCeuO+4/z/5U+8Ytd1C21njQMDzh3u/Ft3f3AqE+K0RHMvaP4U5dS54xQD5LfhhQlyXrG9BmVbbACukmH8OSx0IrXsVice1FwcC/3zdUgOExlPrryoQlssMPhwP0pEfwXHor6tTsI0s79K0HAhrQRuZA2Etd+1AWMucA+FcA5jP8dxzyRUjS5+xDDsQjDHG3BWbcyDEv0ywdAIcf+GN+TASMAnXMnPgV+LYjhKNpkui+9H0OcOM4PsFWm/KUGmh53dNB0JxrnTntYbWSoGtOhBAfEaXEJ0FaxxB2s4aB0LmSFsL7lHWNoE+whky5xCbYsm5nMpaB0K2GmAJ8a8wKA/JgcBfZJesKCD8c3doDwYb9kP4p+/wnvY3fv13ThpqyMOSbBjU2K41zulAQP0lrDnHyH1xIHzD131nMTbnwPlm7ZzKkhUI8X61aN2D+FziWeRziTjSkb/0NZEWdiAYY4y5KzbvQGj9GTsFS6L119vWn9Rb40SAATRn1NyWA0GXJc+9907iayCnGBK35UC4pPG3ZQcCgLGsx9cC9/xc40/bO9WBgPvOX+vXsOTYsUoAOpnlLWFLDoRrPGf3xYEQgaERf6GlEb72F1mUhzGH98HRbjECO7iPcw3tJcAhgONfytRfR5gD31vA+Z17XmhjyV+YmCO7l1PgF/poiE9x6fvHv9aQtYvzyO5Xi9afyAR4LtEerg++d8DnEs9p9s2OU4ADAW2u+aslOO7sdZ5LcM22jTHGbIvNORD67xCMjXwYspjQY5n3T/zUvy0gjOXf+FVXDWww9x47jEwYRrEefhH8+13dpZNu/MqPstdA96PGTDnOzsDT1y+U8j5/cGycalwdt/MFq2n9whpXIGBfa8najg6E7JjmwDMQ270kMJrhoIIzSI8VzyOeS9zXU36Rj2jbfKbWOhDwFwpglJ7CJc5hii05EHCd4mtIS2k5UU7RkfhMxb5ki/CXVBggWb4xxhhjjNkOm3MggDUrBSJzS6czzvkV9LY4Zfk7gEFx6vnBIMnaXEPr1Qk1jk4lazs6EE7hlGfoHGBoX8PY1nM61YFwDtde/bElB8I5tIz8S+jIHhwI+KUZS8cv8ausMcYYY4y5Lpt0IBCuFMgmxgp+uYXRt4fJ8jng/HCec84V/pJ9zp9wBDBg4jvba1myAuFUMgfCOX+fn1zrLzHcNnheCB0UdiAsww6E2wN/rs/OA2OMMcaYfbBpB4KCL7TTGOI71kjbw+qBawCDkNcDRjpAeC/XA8ePYz2Ha/xqf9+BzvA7Ba2/5pBd61PI2r4kS87lVK7ZtjHGGGOMMXtlNw4EY4wxxhhjjDHG3B12IBhjjDHGGGOMMWYWOxCMMcYYY4wxxhgzix0IxhhjjDHGGGOMmcUOBGOMMcYYY4wxxsxiB4IxxhhjjDHGGGNmsQPBGGOMMcYYY4wxs9iBYIwxxhhjjDHGmFnsQDDGGGOMMcYYY8wsdiAYY4wxxhhjjDFmFjsQjDHGGGOMMcYYM4sdCMYYY4wxxhhjjJnFDgRjjDHGGGOMMcbMYgeCMcYYY4wxxhhjZrEDwRhjjDHGGGOMMbPYgWCMMcYYY4wxxphZ7EAwxhhjjDHGGGPMLHYgGGOMMcYYY4wxZhY7EIwxxhhjjDHGGDOLHQjGGGOMMcYYY4yZxQ4EY4wxxhhjjDHGzGIHgjHGGGOMMcYYY2axA8EYY4wxxhhjjDGz2IFgjDHGGGOMMcaYWexAMMYYY4wxxhhjzCx2IBhjjDHGGGOMMWYWOxCMMcYYY4wxxhgzix0IxhhjjDHGGGOMmcUOBGOMMcYYY4wxxsxiB4IxxhhjjDHGGGNmsQPBGGOMMcYYY4wxs9iBYIwxxhhjjDHGmFnsQDDGGGOMMcYYY8wsdiAYY4wxxhhjjDFmFjsQjDHGGGOMMcYYM4sdCMYYY4wxxhhjjJnFDoR7xssvPi288FmzhJee769Xdi2NuS0effpp4U8/aq7Bs5/sr2927Y25FC989kl51v74I09vPvYBc21wrXHNs3thzLl86qNvFD78ntfNLfCxDzwu1zu7F2Z72IGwY2D8lsnK793c/OEHbm7+4L3mHP7ot27KtcQ1xbXNrrkx54Ln6yO//vTm13/y5uYX/uXNzc98m7lNfvkHb8q1xz3AvcjukTFzwHD93X//9OZd3/f05of+4c3Nd/8PNzf/7L8xdwGu/Y99/U25F7gndiqYtcB4/bnvfe3mu7/i5Zt//F+/ePM//e9fMHfIP/krL5Z7gXuCe5PdM3O32IGwM159+cnNpz/+1A6DWwDX+LOfenrz8gv5vTBmKS8/enLz2+9+aofBBsE9+dhvYoVCfu+MUfCs/NjX2WGwdX72O/tVCtk9NAY8+vQbN2//tlfsMNgBX/tfvXjznh997eZPvUJhM9iBsBPoOPjo+3Nj11yXT/2+HQlmPXQcvPOf58ar2Rbvf4cdCSaHjoPMWDXb5fv+p5ubD/68HQnmAB0HX/Wf2XGwR37gq16xI2ED2IGwA7DM1o6Du+dj//Hm5tN/5ImIWQaWyNtxsD9wz37n3dZz0/PsJ5/YcXAPwGsmuJfZPTYPh5/73lftOLgH4B6+/dtfSe+xuR3sQNgw+MX7E7+dG7Pm7sCrDV6NYFrgF+xf/ZHcODX7Aa82eDXCw+Y33v7UryrcM97zI3YOPkQ+9dHHN9/25pdSY9TsF7za4NUId4MdCBvlhc941cGWgRPBH2oykU991KsO7hNwIvzpR/N7be4v6NvxDn1mgJr9865/9fTmRY/fD4YPv/t1rzq4x8CJ8NvveT299+Z62IGwQfDhvsxoNdvjuU/l99A8PP7wN5+mRqjZP3/4gfyem/sHnAc/9NW54WnuDz/0D+1EeAjgw3uZ0WnuH7/a3evsGTDXwQ6EjWHnwf6wE8HYeXD/sRPh/mPnwcPCToT7jZ0HDw87EW4POxA2xIvPPUkNVLN9/DrDw+Uzn3ySGpzm/uHXGe43/+af+rWFh8aPfb2/iXAf+dgHHqcGprn/+HWG28EOhI2Aj/LhvfrMODXbxx9WfJjgI3t4Tz4zNs39wx9WvL+851/befBQ8YcV7xf4YOI//q/8zYOHij+seDvYgbAR/NcW9s8nf8eTkIeG/9rCw+NXf9R6ft/42G/aefDQ+ZhfUbo3+K8tGDwD2bNhLocdCBvA3z24P3zmj21cPBRgdGQGprn/fOTXref3ie/7n3Kj0jwc8Az4ewj7x989MOTnv9ffQ7gmdiDcMX514X7xsf94c/Pay/m9NvcHv7rwsMGf6vQrS/cDv7pgyK/6VYZd41cXjII/3fnoWb/KcC3sQLhjPv3x+7f64BMfvrn5s4/1IJyVWcOl27s2n/4jT0LuO7/9bq8+eNf33tx84J09v/K2vIzyzu/K05X3vv3Q5pLyd8nvdM9A9myY/fDsJ736IPLDX3Nz8+++u+df/c95GeV/+Vt5uvLT33poc0n5u+K7/wevQtgzb/+2V1JD8iHztf/Hl27e9jWvFr79v3s5LaN81X/+YiHLI//if3xlaHOu7F3z9m9/NX1WzPnYgXDH3MfVB5/945tBENa8j39wOfg1f669LeJVCPefh7b6AMb8Zz7R89H392m/2Rn5lN/798d1wId/sa/z+NVasBOEkYb6sfzLj2qhTuCgiPlbwqsQ9s8Hf/5hrz6AswBOefAffrxPw5by7zq9j3XgAPi1rgzqqLz6Up/2c0mdR5+uhTpZ4pS4S7wKYb949cELN7/3a28U3vX9r5f4P/vvXq6a1+n2/9anReAI+EhX55VHnTEognbe9jXHThmUpXz7fzvvlLhLvArhetiBcIfs7dsHMIxfeaHnpefyMmDK4H/8Ws1YINjPXHtb5bnu3mb33OyfvX37AIY4OfVXfdSlPPtHfdqcA+F5MRogcA6oIwHyR53BoXX25EAAH/uA9XzP7Gn1AQx3/SX/x78hL7eG/61rg/LhX+rTphwIOAZ1BkAQh/NAhc4IsicHwvd1x5c9K2bb7O3bB/jlnr/if8//+MrNN//Vy3z4kQLjH/E5B8J/+InHNbeXlx89LaiwLbInBwLAs5E9M+Y87EC4Q/b2lxewKoACR0BWBtiB4L/IcJ/Zy19egLMg/kr4id86LseVBS3e+2/WOxDwKgLlU78/dlz8QteWGhT//scOeXtzIPgvMuyXvfzlhX/1d471mPLoz/Jf/GHoo84UWH2w1oHwc99dMzr5j+8Yv46A4/z0H9bMTtRRsCcHAvBfZNgfe/nLC3AUqAGu8plPPEl/8QdcWdCC9ShIQ3zKgaB5H/i5x6PXEfDqA9Io3/OVh+PamwPBf5HhOtiBcEe8+vKT1PDcMpdwIPzx74554dlasBOENQ+TnLn2toxfY7h/YMl6ZkhuDRgD8dd+SOZAmBM4CtY6EDSPrzwo0G0KHBRM35sDAfg1hn3yi9+3fQcCjPL4i38m8Rd/1JsTrGBY60DQvLhP8OFfrpmd6AqJvTkQ8Gxkz4zZJliinhmOWwMrDeJrApn8+De9elR3Tv7td/QrMChLHAhY/UDJVif84g+8XnP37UAAfo3h8tiBcEc8/2f7+3jiJRwIEbwKQYEDISuj7amTAceTld8K+FJ/du/NfvnE72z/9QX84t+SzIHwR11aRF8/wAqBtQ4ErDhQZwBWMmDfQI0JlNF6e3QgfPJ38mfFbJsf+oe58bgl1NEGgZGP1xfw6390LKjBjpUBKBvROqc4EOCY0NcVcHxZ21gZofX25kD4oa+xA2FPvO8d2399Ab/of+aTY+cBvlMAIx7bZ0Ne/DghDPzIH/32k1r65qQVCF/d7UP3+4muPbaNMOXZTzy5+dr/+nA8e3QgvO9nX0+fHXM6diDcEfhSf2Z0bhl1IECyMmCNA0FfaXjS9UlZGW1PBX+VISu/Ff7sY56E3Df28NcXaIRjBcLvdoa9GuWZAyFDnRD4CwtrHQgAryqgbEuQhzJaZ48OhA/+gvV8j2SG45aIqwh++QeO89WYpwNgCnVIwMmw1oEAsN/o2KDgeNCOvtoA9uZAAP5rDPvh7d92/Iv91sBfLlCJ3zyAg0ElW4UQ+cXvP6wQoCFPWeJAANhv/A6CCtpR5wHYowPhR7/hlfTZMadjB8IdsbfvHwD86q/Cv5IQWepAyIwLpMVye3Ug/MlHbFjcN/bw/QMY4Wqcn+JA0Ak/4qc4EAhWI2AVA76LgDpwSPCbCGgX/If6HYQ9OhB+/aes53tjD98/UOMeEo1yoK8MwKiP+RE6HLBF/BQHAqEDgh92xDcVkAbgJABcFbFHB8KffCR/dsz22MP3D/AnFPGaAWg5B3SFAl9JmEINea5YoCx1IBDU/2f/7cvlVQWsioCDg23CgQD4ZyD36ED47q+wA+HS2IFwR3z8Q7nRuWWiwY9fKbNySxwIWM2AFQcUhrHFREjLanv6CkPLgbEV8Cc6s3tv9ssv/2BuRG6J/9gZ6Rpf60DInAWahuXJMPjxbQOKOhDwusIr3T5btAR19+hAwJ/0zJ4Vs11+99/fjz/fqCsBfv838jLkf+0MfArLqgMBaTD44UigqAMBH0iEI6BFJnyVQfP34kDwyqL98E/+yvgX8j0SVyD8YONjigSvH1DwigHTKXgFAQb///ZN+XcO8IFEOCxatAROhT06EOAAyZ4dczp2INwRmHxnRueWwV9FUHn+T/Nycw4EGP/qPECZ6JzQenPtbRU4OLJ7b/YL/vZ/ZkRumbUOhOwDiOpAyEQdCFPfYFDBKxY4Nug+vruAunt0IOCZyJ4Vs13e+/b9OxDiKw5TqwWArlZg2bjKIUp0ICwROhTgkHj/O/q6e3Qg4BnJnh2zPfC3/jOjccvAEOcv+/jFX412dQi0aH0AcUq03NRrCyr4k444NjgNUH+vDgQ8I9mzY07nzh0IP/cTn7p5+9s++eDIDM4tE79/AIETIFsF0DL48WtJdEK89vIhX/8iAwTfR4CzYa8OBJDde7NfMgNy66xxIMSPH/I1iDUOhF/5of6VBUWdCnBQsCzCqEv0L0fsxYEAsmfFbJcf+NpHqdG4F+A8UKM8frQwEp0NNOLXOBCwggHlFXUq6Ecc8ece8SoE0W817MWBgGcke3bM9sgMxq2jrxZQYKz/zHe8Nrw6MIU6HNSInxJ1IGDFA15ZUPAxR4r+OUn89Qi+fgFa+9462bOzd2BDZ7b1bXDnDoSftwNhF6hxD6Ofkq1CaBn88RsKcCZEB4TWRX5MswPB3CWZ8bh11jgQfu8/1IKdcFUAUAcCVgzAsfDhX6wJnagDIQP7pagDAa87tMQOBHMt9uxAyJwHc0a5rj7Qjy2qAwErBtAO/sIDZW5Vg75CoQ4ETY9iB4K5NJmxuHUyB8JnPtH/FQSsSsjqkH/71sPXx/mtA0Lhxw/n/lSjAucARR0IU6sV7EC4W2BDZ7b1bXDnDoSHSmZsbpU4GUBcX0GAY0DLTxn8cDhgZQGMEE1XsNoBDgv+mcY9OxCye2/2S2Y8bp2lDgR99xkrAfQvJEQHAtL0VYdTHQhYnYA42esKhOxZMdvlV39kn68wROcBftnHxwuzsuTX5KOI0dmgDoS1H1EELQcC2sWHFckeVyDgGcmeHbM9MmNx62AFAH/Rh4Ee/4wjfvXP6iFdJTobKGs/oghaDgS0AUcE2esKhOzZMadjB8IdgQ/sZQbn1oARr39qkSsO1KiHM0GdCJc2+PkaA4jOii3jjyjeP/DBvMyA3DJLHAjqDID81i+O8091IOAvL3ygK3cK/EsNW8cfUdwf+EBeZjRuGTgKznEeQPAXEzT/VAeCOgfWkv01iS3ijyjuh38884v9HoBDQZ0IeJ0hlsGHFV/p0il43SGWoaxxIOBPTKqDYA1LXrfYAnC0ZM+OOR07EO6IPfwVBry3rCsN4EjQVw70VQYIVg0gf4kDAY4IlF9L6y8/bJFP/o4nIPeNPfwVhsiUAwFG+kc7nVX53cQZcKoDQfe9VvayAuFXf9R6vjf29lcY4CjQX/HnXluAka6vIkDgGIjlTnUgnCN7WYHwhx/Inx2zPe7DX2EAvyjfIIDo6oJf/IFxHr5XoHUJZY0DQT+KuFb2sgLh2978cvrsmNOxA+GO+NQfPE2Nzq0Qv6QORwJfKSBxdQLCSF/iQNB6a6TV3hb5k4/YsLhvvP8dT1MjcstMORD0F01I5jwApzoQ8Fcc8C2FpezxFYZf/ynr+d74zCefpEbjFvm5zohf6zyIev3LP5CXPdWBgLJr2OMrDH/ykfzZMdvj+79q+k8eboFP/vaTqgHdONyFszLxWwN0IEQDv+U8AJQ1DoQf/6ZXS95SsDqCshcHwnd/xSvps2NOxw6EOwJLlTKjc0vwLybA2Me7jlkZfq9AHQxLHAgvPde3vwR1NuzJgfCZP7Zhcd/4yK/fLwcCnQAw3H/j7eM85VQHwq+8rZu0/Nhy1PDZiwMBz0T2rJht893/Q244bgkY/iowxGH0wwjPiPXgbNBvE0ROdSBgRQTaXcreHAh4NrJnxmyTn/ve46X8WyOuLviZt47/2sKP/3/Ee96J/ilHOgFguP9YZ+wzPYOyxoEAR8W3d+WWos6QvTgQfr57RrJnx5yOHQh3xAuf2f6HFOEQgMGe/anGKZY4ENZw6fZui5ce5ffe7JdPfXR/H1Kc+wYCHAFz3xs41YEw9VcW5mQvDgT8mp09K2bb/NjXbfs1hvinF5eI1sf3Dua+N3CqAyGucFgje3AgvP2f2im4J3773e1f5LcCvnGgv9xT8EFC/a4BJToKfvBrXj36YGIGZY0DYeqvLMzJXhwIH/vAG+mzY07HDoQ7BMt7M8Nz79iBcHPz8Q94AnJfeec/zw3JrTLnQFjCJRwIn/pI/tpCiz18RPEXvtd6vlfe+/b77UBYwiUcCPjzj3xVYQl7+IjiB38hf2bMdvmq/2z730H45r86/lBiS7KPIy6FcqoD4Td/7vHwqsIS/slfeSltc0v4A4rXwQ6EO+RPP7b91xhOwQ6Ezlj6AxsW9xV8nTszJrcKvmcCox98OPx1haVcwoGAv8iQvbbQAq8/ZG1uCXwTI3tGzPZ58bPb/g4CHAh4dXANWTtTXMKBgJUO2WsLLeb+csQW8Kqi/fGj37D97yAArETAaoL4XQOsRMC3Dc79RZ9yqgMB30PIXlto8U/+6vYdCD/w1f7+wTWwA+EO2cNrDKdgB4JfX7jP7PE1hnO5i1cYTl0tcZvY0Ng3W3+N4drcxSsM3M9W8esL++S3d/Aaw21Aua1XGLifLePXF66DHQh3zCd/+/6tQnjoDgT/+cb7D/50X2ZQPiSWOBDgBMArFKeAV7yyNreC/3zj/vnYb+7nrzHcFkscCFjtACfCKeDPS2ZtbgX/+cb98m1v3v6v4bfNEgcCVj5gBcQp4JWHrM2t4D/feD3sQLhj7usqhIfMc5/K77W5PzzEVQhmjA2N+8FDX4VgDnzf/2yn4J7xKgQTec+P+q8vXAs7EDbAfVyF8FDx6oOHg1chPFy8+uD+4FUIhtgpuH+8CsEQrz64LnYgbIBXXry/f5HhoYF7md1jc/949Oz+/iKDuQy499kzYfbJL36fVyE8dN75nXYK3gc+9bHHu/iLDOb6/OnH/O2Da2IHwkbAx7gyg9Tsh2f/KL+35v7y+7/hVxkeGr/znvxZMPsFf5EBy9czw9Lcf3Dv/UHU+8PP/8tXU4PSPBx++ttfTZ8NcznsQNgQfpVhv/zx7/nXi4eKX2V4OPz6T1nP7yt+leHh8icfyZ8Js1/8KsPD5bv/73514TawA2FDvPryk5uPf8BOhL2Be/baK/k9Nfefl194cvML32snwn0H9xj3OnsGzP3gvW+3E+GhgXuePQtm3zx69o2bf/xf+1WGh8bXdvcc9z57JsxlsQNhY+AdejsR9gPulb97YPBOvJ0I9xfcW3/34GHwq//aToSHwq/+SP4MmPsBvodgJ8LDAc4Df/fg9rADYYPYibAPPvFbdh6YA3Yi3E9++W12Hjw07ES4/3jlwcPAToSHwT/5K3Ye3DZ2IGwUvM7wqT+wE2Gr/OnvP/FrC+YILHF//zvsRLgvvP9n+3ua3Wtzv/ndf+8PK95HvvtvPfWfa3xgYEn793/1y6nhafbPD3T31q8t3D52IGwcfBnYf+JxO3zs/U9vPvvH+b0yhuCvM/hPPO6Xd37X03IPs3trHg4Yf3/s6+xEuC/8+Nf7ry08ZPDXGfwnHu8PX/Wfv3jz89/7WnqvzfWxA2EHYJm8VyPcPfhLC35lwSwFy969GmF/4C8t+JUFo3zwF7waYc9g1QHuYXZvzcMCrzR4NcL+wV9a8CsLd4sdCDvCjoS74ZO/8/Tmhc/m98SYOexI2Af4c5x/+tH8HhoD7EjYF3Ac4EOJL3r8NgE7EvbJt7355Zvffs/j9J6a28UOhB0CR8Jzn3py88nftjPhWsBp8Owf+TsH5nLAkYB3b2GoZgasuX1wL37nPf7OgVnHH/7mk5t3fudTOxM2CJwGuDf+zoFZAhwJ7/nR14phmhms5u7Bvfnpb3/V3znYGHYg7BwYuC985snNp//oaVmdAKeCWQdeTcC1w7uRz3/aTgNzfWCwfuqjT25++91Py+oEGLLmuuDVBFzrj/zGk5tP/o6dBuYy/MlH+pUJv/h9T2/e/k+f3vz415nbBM4CXPsPdfcA9yK7R8YsAQbqb7/78c3bv+3Vmx/4qleK4Wpul+/+ipfLtf+5733t5n3veN1Ogw1jB4IxxhhjjDHGGGNmsQPBGGOMMcYYY4wxs9iBYIwxxhhjjDHGmFnsQDDGGGOMMcYYY8wsdiAYY4wxxhhjjDFmFjsQjDHGGGOMMcYYM4sdCMYYY4wxxhhjjJnFDgRjjDHGGGOMMcbMYgeCMcYYY4wxxhhjZrEDwRhjjDHGGGOMMbPYgWCMMcYYY4wxxphZdutAeO3VN4ZtD9Ozsnl4Km0JS+u19qnppx5DxqXaYjutLVmS//j1cTzmaxxo+YysTgbKaVnGmaZ5mo9wPIasXqus5nGbEfO0DtF8ounc91Qd6sveyM/lkM6wxrVsTJvLX8PSeq19avqpx5BxqbbYTmtLluRb/3NintYhmk80/aD/HAu3o+vnHkt2/npdGNa4lo1pc/lrWFqvtU9NP/UYMi7VFttpbcmSfOt/TszTOj3bH7e1z2mdz6lk9XltNKxxLRvT5vLXsLRea5+afuoxZFyqLbbT2pIl+db/nD3o9xS7cSAc3zh2WIct8uLN0jTN07RYJpKVj2nYZvlZGY2zTETzYvnWdi1an8S8GG6h9VvlY/pUu5o3116WH9Oy9rBdUlfRuq28pekRLZfVYScV08n0flRPcl25Jtm+Dmk8pkNnyjzd4vyzdG4J4kTTNE/TYplIVj6mYZvlZ2U0zjIRzYvlW9u1aH0S82K4hdZvlY/pU+1q3lx7WX5My9rDdkldReu28pamR7RcVmeZ/lO3+y3SWIfh68O+pj+OQ7jPZ5jxmM943Fr/p7dr0fok5sVwC63fKh/Tp9rVvLn2svyYlrWH7ZK6itZt5S1Nj2i5PnwYF4EaKVqOZRm+Nodj0vj4ePr0Q1oWZjzmMx631v/p7Vq0Pol5MdxC67fKx/SpdjVvrr0sP6Zl7WG7pK6idVt5S9NVb25Tfy/J5hwIeiGzjimLa3pGKz+2p3ktdJ8xzHhWLhLb0HqalpXRvBhfm5blk1Y6iR060bY1nSBd87JyscxUOuOtOszL0pWp+iDL1zjDWi6Wj/mMx/wsPHW9ieZnaUTjx2XGOsjwuXB/3BdpnZfCsll8qh5o5cf2NK+F7jOGGc/KRWIbWk/TsjKaF+Nr07J80kon1v9xnGEtF8vHfMZjfha+jP6P9TnWX0vf5ji8NE6s/+N6mpaV0bwYX5uW5ZNWOrH+j+MMa7lYPuYzHvOzcPt6X3aMjvEWmh/LLokT6/+4nqZlZTQvxtemZfmklU6s/+M4w1oulo/5jMf8cRj6fTkdvySbciDEize+iEma1NEyrzM/2c7BumVbKelIW9pGVjbEY/7i/TTyWIftaHrJYz7jNaxlSWxjSI/la1tKVi7ma5khL4Q1bwjXbWxDw5rWulYgK4+wUs6PeVKG5Yfz13TNJywneaUO8yVtCId2Rnkg2c+ofdnfUVuS3sqLaWuJ9RDngKN5DJct02sZLTuKM03qaxm9PnE7hx4DKelIW9pGVjbEY/7i/TTyWIftaHrJYz7jNaxlSWxjSI/la1tKVi7ma5khL4Q1bwjXbWxDw5rWulYgK4+wUs6PeVKG5Yfz13TNJywneaUO8yVtCId2Rnkg2c+ofdnfUVs171Dm8GviHH3ZQ/nYJuOaxvTXO/3neYzKM5/ptQwZyjHONNZDHSmj1ydu59BjICUdaUvbyMqGeMxfvJ9GHuuwHU0vecxnvIa1LIltDOmxfG1LycrFfC0z5IWw5g3huo1taFjTWtcKZOURVsr5MU/KsPxw/pqu+YTlJK/UYb6kDeHQzlHZZD9M477W0LfRGynaJtvT7YDEx+10YUljuvX/QMxfvJ9GHuuwHU0vecxnvIa1LIltDOmxfG1LycrFfC0z5IWw5g3huo1taFjTWtcKZOURVsr5MU/KsPxw/pqu+YTlJK/UYX7CaD8JbO+u2ZADQZdzjC9SK403oaRNxSVtaEPyRm1FsrYkXesizIeutQ99mDQ/pg3tdmklzHwpw/zRNoT1+GLdUR7o8pHG/Y0UpKYdhXUr+a+9cggz/Wh/gTS/q8v0IV/2MxDTpF5M1zjvF8oetY9tKE/StsFM3eH5QFjQtFhvVEba1XpZvKBtsW4H2yQxXeMML/WCZu1laH4pj61S21iUNhWXtGxfJa1F1paka91yLizf2If1v02a39Vl+pAv+xmIaVIvpmv8Puo/y5d4V1bDRMvEvDli3VI/xmu5eGwj0F63Zfk0P6a30qbikpbtKz02krUl6fEcrf891n8JC+fo/5DXoWlt5sfr6Dxk3SzOsKLHOaKWZzwti31025JXw0f5Mb2VNhWXtGxfc+cxlR7P0frfY/2XsDCl/0O8K6N5Ctvt43e/KmFzKxAix+ldh/dKpXZ+he6BHYUVTWMZLRvTCOtM1c3KcBvDmhbLaznNz/JiGeZpvoaXlo3lYrhVlnlLtgxruubFMpoXw5ofw7rFM4Stwryl4SVxhXm6JVlcy2ZxLZvVaW0Zjgz6Izq0iHanxTyU41bDw7amH/Zfj4HHG497Ls60mK/lNKxkaYR1pupmZbiNYU2L5bWc5md5sQzzNF/DS8vGcjHcKsu8JVuGNV3zYhnNi2HNj2Hd4rnDVmHe0vCSuMI83ZIsrmWzuJbN6hxtO53iONmdP3RvSjd7el1k2XHeHHVfw7ZLy44xhhWWJzG9FWdazNdyGlayNMI6U3WzMtzGsKbF8lpO87O8WIZ5mq/hpWVjuRhulWXeki3Dmq55sYzmxbDmx7Bu8RxjqzBvaXhJXGGebkkW17JZvJQVHWPdStTVQ3yJE2GaYbxmf1JAXCj5yTamxbDC8iSmt+JMi/laTsNKlkZYZ6puVobbGNa0WF7LaX6WF8swT/M1vLRsLBfDrbLMW7JlWNM1L5bRvBjW/BjWLZ5xbBXmLQ0viSvM0y3J4tTrql/RwQCoq6qzd/1qw506EHgR9KLgwpV8pGtnVcsN8WHboJSdiDNN0xHGcWic4Qzmx62CtJjeirNszNcyGVpPy7XqLEmPZRBv1WuRtdHKy5gqk7Xdan8qrPGYvySuadhqWMsoWi6mxzSlVW+Kyf2IDkla1E+N61bRPDKOd/vixIf7VFrpZC4/Estn9ZGm6QjjmDXOcAbz41ZBWkxvxVk25muZDK2n5Vp1lqTHMoi36rXI2mjlZUyVydputT8V1njMXxLXNGw1rGUULRfTY5rSqjdFLA8dhM6yrYrqqup0Fi9pZRt0mtthX0k4liGtdDKXH4nls/pI03SEcZ4aZziD+XGrIC2mt+IsG/O1TIbW03KtOkvSYxnEW/VaZG208jKmymRtt9qfCms85i+Jaxq2GtYyipaL6TFN0XpD2U7/QKeHZe7MMhXqLXVYGXRXymnZQ9s1bzgWpEta3BKNt8qQVjqZy4/E8ll9pGk6wuW8Jc5wBvPjVkFaTG/FWTbma5kMraflWnWWpMcyiLfqtcjaaOVlTJXJ2m61PxXWeMxfEtc0bDWsZRQtN1D1bJTWAR2lflMvWV9g3m1zJw4EnrCePMOMDw6EshUY77avdvmvvtyBbQxrGpE0tBHThnCMMxzLzOUxXcvEckwTyrFpvpTjdRjyYxlNI1386HxZZirekR3LURqRMqP8JD09nk5JjtI6hrIk5KegLYa7OnPHnB6P5GN71Aa3JOa18guNtoZ8IckfHW+sN6S3y6C+6tJh2+XpNjDWX5TpO7aYR/p60hb2k5Ad40A8By3XCmsakbSyz5A2hGOc4VhmLo/pWiaWY5owXA/mS7nR9crKaBrp4kfnyzJT8Y7sWI7SiJQZ5Sfp6fFY/w9pSpI/Ot5Yr4sjP4V62NBbbPmtErbXl5cyTCttyr6Y1m2Hul2c4SEuxz3Kj+cR0+N2KqxpRNJGx8FyDMc4w7HMXB7TtUwsxzQhvSaSN8qPZTSNdPGj82WZqXhHdixHaUTKjPKT9PR4rP+HNKWmY/85XV7RT25zoLuE8Wxb2mntD/nddjiujhLXY5drP5TVOMuyLvO1DUXKj7ZTYU0jknZ0zBqOcYZjmbk8pmuZWI5pQnpNJG+UH8toGuniR+fLMlPxjuxYjtKIlBnlJ+np8Txw/Uf71K9hS0q8K1P08xjV4dvkzhwIetIxHC8gb8ArL3a8VLckxjV9Ki9LXwvbWbKfJeG1zLXTanttuoIyWi6Gl7SxFrbLtmNYt5FWesbSsrGcxtfsL6NVn+nYkqxMlr4Q6NiRDha9PO64oK+l06th3Y4oOlzrV11uHuOSY49lpto6Zz9LYDtL9rMkvJa5dlptr01XUEbLxfCSNtbCdtl2DOs20krPWFo2ltP4mv1ltOozHVuSlcnSO17t0uFQ5JgKnYy/VgLosH5dWz982utxh+hz0ekujvaPjo1bJUsjU3kklmnVQfpUXpa+FrazZD9LwmuZa6fV9tp0BWW0XAwvaWMtbJdtx7BuI630jKVlYzmNr9lfRqs+07EVyphNnaaeUjc1XoHhkqX3VL0GUm6Ye8fjiGkxHtNbaWQqj7T2FUH6VF6Wvha2s2Q/S8JrmWun1fbadAVltFwML2ljLWyXbcewbiOt9IylZWM5ja/ZX4bUL2M2xlrq90h3RVcrGK9vmzt1IPCkh7hcKEx2Xnz0xs0LnwVd+PknNy89MsZcC+gZ9A16NxgbRTdrJyb6WowGSTvotnR6pe6Tm5e7zvCF56ouP5fv2xhzPTB+jvSb+oltdQhQt7FV3e6X9YpOd1tMcFSnPT4bc/sMOv28jNkdvXO/o+q06jd0G2HGqdM6zr/8wli/s30bY64Hx+xHqt9VV6nfIx0eOLzucG1u1YGAk+OWlLh2Xh0vdRcLF+61V57ePH3SHZzFYrkVefIEfcHTahTopAQdVqevVW8xCSF9vO/Q1NBAXUxA0Bm+8bjTZauyxXKn8uSNp51e9vr98qNeV/krZtHl196QVxhqWtFplu10ujMsoNNlfLZOWyx3KumYXcbpTmdhTHThOO8ejAyEi473QN89Zlss25FszO6p4/JIr3tu6+OKt+ZA6DuzcJKV3vA4dF4vv9AfmMViuTt5rXRamJDUTivo6mBgIB1bcR6UVQefxRJoK7LFsjWB0fHyi70zAAZHv6Ko1/WDbmPMrvkVjM+vv2qdtli2KGXM7nR0cCJUHcYcnGN1Px+HPiMPZXo8Zlss25VhzKZ+F73t9Vv1mtD2via35kAAenI94w4MFwa/algslm3IMCGBjhZdrTpbGRkbVY+x/PHF57rOpevwLBbLduW1biICXS363Y3RZdvxelmFUJ0JcB50WyylxK+SFotlu6JOhN4hiDG76nJFdR3jOJwHHrMtlu0L9PvF5+p8m3PyjtzGPrbDL8ktrkAYx/mLBy4Cvpj50qN+5YHFYtmWvPpSXRoJXRX6DoqTkw5MVjoweXnyRq1ssVg2LXhlEE4//mrZGx5dGON0t8WHneA88MoDi2UfchizAcbrQ5jz8QLyPGZbLLuS/jsJ1YlQ6PV7pNsdanNfg1t3IPDEcLI8aXRgmKDY+2mxbE/QP2CCAUOCjgNOREaTk06PMWl55UUrssWyF8E7lo8+U/V7cB70ug6dhnMBExaLxbIPGcbsFzlu9+Mzx+5et3s8Zlss+xK8ztCvMqpOBNjVnY6rvQ0Yvxa36kAoIIwT7k62eD+7LSYo7sAslu0Klk3hl8pXug6LE4/RRKRs7Qi0WPYmGP9feenJzUtlFQKMjU6Xu7G6/GnGLo7vJPi9aItlX4JxGWN20elhvO7m3XX85g94HrMtlv0JxmzYzroKYbCzK9f+mOLVHQhY3hzjBydC36F5gmKxbFveKL9SPu4Mir5jKn+jlpTJSDdZwXuUz3smYrHsRTD2l/H/1ac3L5ZfNPpXForB0RkeCOOXDovFsi958qRfWVScBphrF0cC6efe5dsHHrMtlt3J49f6byHAMUh7euw8OGyvxdUdCKScCE6sdGYHrwlOvnhA7T+wWDYrTzsFLcucy8Sjn3zgPct+ItJv8QsmvKIWi2UfgnEX6GsMdCBgCwPDry9YLPsT6PV4zK7jNRwIGL+7eFn96zHbYtmdFAchnP6dHkcHwuEvHNZ4YpNfAvQxV16BILxWnQcIozOroJOzWCzbFBoZ6Kxerk6D0asMlRcf9WkWi2XbAodgT6/bN9DvZ3tjgk6E8lqDP25ssexOqNdY3VscCB1lzl3CGKd7PGZbLPuV3kHY6TCdB9h2NjadB2qHq11+KdDHXMWBUE5GTwLbEu8dCPSA2oFgsWxbsslIvwKhn4T02IFgsexBqM/K4EDo9LenOhD8fSKLZXdCve6d/t243I3XxdAYxux+7u0x22LZrxwcCD1chUCbW23wIf2CoI+5mgNhlIZ4PRnAE8bJ24FgsWxXdDICY2JwINDQAN3ExJMRi2X7Qn0mcB5gNcLzn35cXlmgAwGGB1Yg2IFgsexHVLf7v57Uj9nF0MDYXUG8/KnHLmyxWPYnxw6E3olAezs6ES4N+pjrr0Co0DtSllLVEwV2IFgs25TRZAQrEDqjghOSsoIIzgPw0uNibHgyYrFsW1SnQXEgPIEDodNjOxAsll2L6vbw55frq0n9mI1wt4V+24FgsexWYDuXFUXVgTDY1WJ7M9xz2b/KgD7m4g6EcuDc1oPmqws8OZ4oTt4OBItle6ITERgZcCC8/MLjgwOhUiYmnR6/+PzjErdYLNuVqNcl3KltcSB0ugwHApwHCNuBYLHsS1S/y6rBOj4PKxC6eTfG8FdefOwVCBbLjuXgQIBej23s4izotpltfinQx1ztI4rlYOsBj06snGzFDgSLZbOikxH8moElzvzrC8XYKL9sdPEu7MmIxbJ9UZ0eUAdC1Wk7ECyW/YnqdfkGwgv9uFx0Go6EMl5X/faYbbHsVmA7H+zp3pFQ7OxCdSioDV7DlwJ9zFVWIMSD7k8SJ9if5MGB4FcYLJatymgy0ukp/+xT/ytlD40NOxAslu2L6nT5SwydyiIMBwIchIodCBbLvkT1mx9R7Mdoriw6jNl2IFgs+5V+BYLY04XeqQBGP+BX1FY/F/Qx11+BgAOvJzRyIHQnjk7MDgSLZZuik5GyAqF+lV0nI9jC2LADwWLZvqhOF570ToTiQOj0++BAeFJ02g4Ei2U/orrNFQiHMbuj023Mu/G9E3+3yGLZrwwOBHUilFcaDqsPIpmtfiroY662AqGgcXEgDO9jddiBYLFsT3QiAuBAwIRjMDDqZIQTEn8DwWLZvoz1+mlPdSDgzzbCcUDsQLBY9iWq348+87jT6cdFh0djdnUU2ulvsexXYDtj7g0dLjZ1dSDwB/uC2OOZvX4O6GOusgLh8euHA6bzoDgQ6kke/ta0VyBYLFsUnYiA4kDQXyiHXzM6XcZk5Dk7ECyWrUvUa65AeE4cCC91+oywHQgWy75EdfvRZ+FA6Mdr6PQwZleHgh0IFst+JXUgcPVBcB6AaKefC/qYq38DYfQKw+BAqCdtB4LFsklBvzBsO/BXGDAZGX7NEIoDwSsQLJbNC/R5DFYhjFcgYGsHgsWyP1HdxisMdCCUVw1l1SBWIbzYjekesy2WfcqRA6FCe3uwv9UeF1v9XNDHXMWBELfFefBqPUE7ECyWzQv6BW4BX2E4Wg7Z4RUIFss+hPo8gBUI3XbkQOj02Q4Ei2V/orqt30DQMbvEq357zLZY9imwnaG/gwMBdrY4EOg8UNRWPxf0MVddgVDiOBmk1ZMDONmCHQi3Lt/0zd9y82Vf+Xdv/vDjf1RTThe29cvv/tWacjlBu+D55x/VlGP5ki/9a4WPT5zLD/7wj1ztGO+z6EQE8BWGzIHgyYgFAh2Drr31u/5FTbmcXEqP3/4zP1vawfYhStRrOxC2Lb/5wQ+V5/Wr/tHX1pRcUA5j4TNvfktNORa0gbamxtSlcqm2LjkfsYx1mw6EYZzGmN3NuTmGb3HMXjKn/MAHf6vkt569pX3827oxBTqDbSZLde8uhefaOoc1ssXxG/cYdXDPKZfsx64htzXH4AoE2tP3yoEwHDC29YS8AuHuBR3mn/vzf+HmVyYUGYqJhx9Kj60qrwrbWtt5YZAAUx0A2gVTzoElZaDIpxzjQxediIDRCoROb+1AmBfoxylce+BZIpjQL0F1GP0FdO0vf+lfrym5oBz0P+tX3vpd35P2DXN6zMkPr+FXd5MMHF8UtI12sH2IEvVa/wqDHQjbEzzXeF4/7/O/sKbksqTcm7o8lJkaLyHUo9a4D1nSFvQPxwVagv2gnan5iGW5qG7zFYbyFxjEgcBx+zbGbPTj39j1tW/6/C8o9/lzPvdN5Z63+nE+D1Pztblnb2kfP1duqe6pLB0DLyU8hy/vdPZcueaxnzoP5z3QY1raj6EuzimbB0R57vnnS9lLzL2WPn/nSsuBwD/lGF9fYPhSoI+5uAMBjJwHBCcX/gqDHQjnC71xc1DmBmx09ujkUUZBvaiISzr7TNjmVAcQy1DBFZaB0aHpanzg3FFm7TFaDhMRyPANhDoZKR9lqvSvMFx/MrI3wcQjorqFcFYmG8Q4EYPOgbnBEwJ9hSG9dPKmQt2eQycu1Mm5CchUv9GaHLT0GOeox4pz1Gscfz26rcF9q0Kd7oHz4LACofxa+YIdCNcUTGrxvE4BPae0jBgd28HffPNb6vP/eUd57E+WTrxZbsqon2rrO7rxWHUQII5jiY5BnO/cvizrhPpdHAj1LyeV8bqO3be1AgF9M58T3H+MC4DPxJd95d+rJQ/C52FqjJp7jrM+nqsJlL/4RV9cymEb83DspzgQMBft2/xLNWWdoL72BRk6P+C5zjkQlpzL0vE7XiuQXV89TsTRtt5X1ME+cWwt4XGf4kDI9tkS3G+UjdcH+9dzyogrNm5rjpE6EKrzILXBEU/s9VNBH3NVB0IkrkAAdiCcJ1SmOSjogBDPBmxMtpGHzh6GBxQPHRr3AeWColHY1hIFVUEdMNUBxDJU8CXouUHBkbb2GB+6cBJCOBnh5CPibyAsEw7S4EtmBmoKBrGo53ODJwbnOIlX1EjJBMeJAZDgWFEPW03XScJdOBCYjn3qL6boA9iWDvA4ZqRh+xBlrNdwHngFwm0KdQS6ifE0A2MvpTXxR9pS+Ky3dCsKy53iQEC/wv0+8+a3lH3DUGR5nIc6EabmI5b1ovp9NGbfsgOB9xzPs95zdSzEfjiODdkPRxzX4g9HnJtmfTz1aCl4Hlu6NyUcj0B0li0R1p/qH+7agYAyEdyvmKbXPxu/lxw7j/uuHAi8JlPE65U9f9cQOhCgw60VCLt1IHBbvCEVdSAUvALhbIESTcGHnNIasLWDUScBhc4Fndyc4kDAgIA6APtsCcvgHCCoh2NWWObtP/OOUbp23Gs6EctBOAlheOobCP4rDMtEjXr8QoHtnCFPvQMcOAH1oiUsi19XoBMQ6PU3ffO3Dm1M6V8UDoqq/1GWTkDYb8AZAf1UeH3i+bX0GGkg67PYp6mj5rYG9y0Ldbt/fSGsQLAD4aqyVEcoOi7PyZzBsmTirePz1JiZtcVjhQ6jr1OBfrLPU92zA+GyMuh2B+bWvVMQ4zW4PQfCB7r7j/vaem6zvhkS55Q07JbAOkv7eLSN48jGDsga3YNEY/OZie+RtITj3NLxied6mw4E6DzhDwvQX6bBYR/PIRu/lxw7j/uuHAjoU3leEZ5nvM88r6X38FRJHQhllf/hOwjXch4A9DEXdyAcHTDC9WTsQLhd0ckApTVg86HPlpVBMgU7xYHADgFMKRjLQFEzaTkioPCIk1OO0TKeiAA6EOg0OHIgeAVCU/BM6i9zGHjUmYCBLpvEUOdQDr86qO609AIChxrLZe1y0J+bdKhgkESdOOHDpINwwF7qQJgCr10ovFaqx61Bn8JJrC4nva3BfatCfe7DyQoEv8JwVVk6SadQ51vPOMc46gfLor+JDgVOvPWX2yg8PhB1XSWbxM/NIbJzac1HLKcJ9RvoKwz67YPiQOji13Qg8F63lvK3+u44X8t+OOKzhzKazud9ro+Hbqi+AOqMCs9BXwtqzSOhN2wT4y+PEboQ9XBKOIYuHZ94rrfpQFDh/cr6AV35x/PS67fk2Hnc5zgQ1jB1faLwdZV4r3heMf3SQgcC7WmuQGg5Dwab/EKgj7m4AwGMDpong5PzNxBuVbJOujVgzz30NNjRmVJiZ79EVKnRVqtzZZlWJ6ETHX3PWdOVNcdo6UUnI8NHFOk4qBOSEoexYQfCSDDw4dd66giAHuryQ+gnB0OAyRbq4BlmPt5tpo5wMAVzDgQMuK3VAtT1NRMFHmfUWR6PMtfuVL/B/eBaKZkDAcJ0XJsodNqoQXNbg/tWRXW6X31QVyA8SwehHQjXlLWT9KmJv/YHz9TXBQB1CKuPVLSvIVEOdfvVApleQVhO+yGO7Wo4qKyZj1hOE9Xv0UcUMV7rCoQyZl/PgaDzxWyO19KDJXPK7NlTmerjuaIPzyAMQOxHdUbnkqpfJBq7KKNj/Nt++EdLuo7t2NfS+ee1HQg6f4+ytm+CcPxV4TWe+wbCkmPncesxzd1/CvcJR+iXd3OAKdB/omzWz7aE913PE8LzWnoPT5V0BYI4EPj6Am1ytdEvAfqYizsQ4gG/BnBCXRwnN3hL7EC4uKDTApRsGVlrwGbn0frVIetclnT2KmwDx0Ml0w5bBXkg6yQwILET4ZYTHfyyi7YJJ0JLj9FyEJ2M0IEwOA9kMuIVCMeiqwCgM5istJxl0AsMYByM537BA3OD55RwsGztJwoNcR6f6ix//QF8PWJuAjLVb7QmB9kEBKLXGWWo99wH+hrtE5GHdGwfoqhO94QVCNWBgK0dCJeXtZN06jyfYx3j+YxnBjtXGenklrpFwynqkjrc4n6jZHrKX+ROmUPYgXA5oW4PDgQ4DMq4rWN2r9/XHLPVWOf8DGOgrgCI933JnJJ1W38lpNXH4znm8cSxGA4Ptss81QE85wB5KAvnPD9OzDLxXLA/6BLLoP1nurGX1yKTUx0IaJd9QzbPoG6CLB+ytm/i9YyrTHgPv7Prl3CuILuvPPZrOxCmniWKPhtLhOVBvJ6t5+/SAtsZ+js4EIC+vgAngtjilwZ9zPUdCHIy+gqDHQiXFz7QlEz5qMgY5KFgAMqATpGKic6InTOUQzt8VcYlnT1Fl2yjvO4P7UdBOoidBI6HX89FJ85zBNlEak0nYhkL+gZKazICZwL02N9AOBY48FqDdUum6uizPjd4tkQHviWTdugtykJ3EZ7S2aUTEJ1g4HiU1uRgSo91yaiC40CbKrc1uG9VqNPYFvhnHL0C4VbkVAdCBNLSFQifcx0TW+XR36ixR52hQxC/WsaxNWtLjTD0D9qP4Tym5hB2IFxGBr3u4JjN1YJlzC7jdbet+n3NMRvPgxrQCp6F3PE1PafEs8k2svoQPvvYB1+Bw/OdvdKmwn3zmabuZUYl5s9oH3r80+EX6Cg4ZlwH6kwck1Q4zi0dn3iuSta38NxA67qt7ZtYPv4QkY3FRO8rj32JAwHwXjKe9Xsqa+b+fK6WOhDQv6F8PHcIz2vpPTxV5lYgqOMA4Us7EtDHXNyBAHiwhXoixYHgVxiuKnhoAYUK/sybDx/50I6EcPCGEk0pf+x45jp7CCYR6oDApISiTgUorv5awn1qJ4HOhMenyzNxXCwf27ED4TRBv8At4J9xLBOR4EDoJyN2IFDg7YdunIPqLEUHU9UL6Bh/VZwS1e9s4Iuif46Nuq86i0mU/gq01oEwRZwcLNFjXAf0ZVNOmNsa3Lcq1OeCvsLgv8JwK3KqAwFGPJ5ZAuEqg7iKT/VcDXOmqW7heHQMjsaNfnRVVxZkbUG0PYAJv8Z1/IewL7AD4TKi+t07EB73Tn+M07ICAdvb+tPL6I/xzHK5OMaqVv/M56HVz1N/gD6PKtgX8vHc4ZkG+LFJHVxxLkuDEGUpUw4EHH/rHKYk6kuUUx0ImA8jDOK1U+MY29Z1W9s3PdPNUVBe96f74vGAbCUw0pG2xIGA+4bjAryHS69l9kNFZOpeR0F5lAUIR+F5YXtNmXMgxL/AADJ7/VTQx1zVgaDh4kCoJ2kHwnWEDzUle5DZQcPIhgKC2BGiI4GiolzfEXxrqihznT2Ex9Afx3jyAEG7nIxop8467CTUSaDvhVPQDo9Zj8cOhNOEkxCGh7/CUH/FGK1AwGTkyr9m7En4zJ1DNpC1HAi6v9ayTtUztD01+dGyIOptq62lExCUQ78wRTy+qMc4BlwPgjYVtIFJI+qhn4IhAyMF6f052YHQYwfCbQqezSU6Qpma2KoeYlLN5xzx/hkf6y3Lat+BNlAXDkWEM0F6zM/aorA8jAYcN3imG7MzJwHnEHYgXEZUt4/GbIzXHcWBUPV7a2M2+v1sTkrhc0eDFPoRZaqP11V0eO7VwYXnFPmUKd27lnCcWzo+8VynjHAdO+l0jA4UyJq+CTqOsvHasI34A0UcvyFLjp33QI9pqu9R4T7XMHev8Vxy/3PfmFp6D0+VIwdCsa+rA4E2uNjhaqNfAvQxF3cgDA4DPfjqEVEHQsEOhIsKlUAldsZLB+wlnckSBwIEncnc/mI+z4WdBLzHrUmIypzhYVkunIhARh9RlMlIPyHBrxlegbBUlg6AUTiYxrrQC6ZnRgDSuE8MkFmZKHDSQfen9A19hK72WWscrRG8poABmQ4S7msJOGdcI1y/2xrctyrU6QL/jGOntv4zjrcja3VkiRGDNvF8o01sMbHN9PbUficT7AvHdG5bdiBcVlS/ywoEjNlwGHDM7sZvjOFIuy0Hwpq+mmTzNayIQx7mk9SL+KFQyFwfj/EPx8SP57VWRWS614+l478QdArYXyaXdiDwmnHc5zlhRVOcB6zpm3ic0VHQ0ue7cCDwHkfoMOK9V1pOAQieD74+jesZnxfK3PN3KaEDgfZ0sa876EAo9jdt8Wqbq61+LuhjruJA0O2wjCI4EIrXxA6EiwoeWjAld+FAOEV4LnOdBAcDKCtB5wzDJnaQluWiExEw/JqByUh1HJTVB3Ulgh0I84IBB88kBzAMjq1BKBMOplEv0Cae+0ynkbfWeXCqrJmAQPBrDyYWa8A1gMChiH4notcn6ztwnZCP7UOUsV4fHAjPJSsQXrID4eIypyPQTzjJUA59A3VejZg5YT8DtH/BhBn7bfU5rLOGc8UOhMuK6jccCL1TkOO1jN0dt+VAwL2NhloLjlXoy1X01Tk+d/w1PRqx1+zjsW/oUAuujMCxZvkE+p0JxripY8f+0T/Qcc9zzYxw9B28Zno99Xsnp7yCiH2zvvYBU30Vz0uPg8f+TNcvoR2eG46Dc3i2qcd0riP0lPo4tqXzqGs+fyoHB0K1qauNzR/sB9tbUFv9XNDHXP8VhhrvnQcHB0LBDoSzhAoHJaOiASgelBDgIYZXDUoKhckGbJ1wECoBOsS5tmJn3xJ0CvC+xnc2M+G5tJQcAwr3PwU6LpyPZb3EycjRrxk6GbEDIRXoFt6v5MQiAwPSkudUdXzJ4If2LuE8gM5D13SykQn6COxrbgJC0fNZylxfw3Itua3BfauiOj2sQOjCfoXhdoQ6AuKvkkwnOoHOJuUqKIdxmQaDgjTkzekO+4o1sB/SOQSOReF8BOM/9A593dR8xHK6qH7zI4qD07+uHmR8i68wZIYmnh8+1/pajo5v+GWY49tcH8/8pczpngr1e+pX9Snh+eN8tW/I9BrCc9H9cc7Bctmv6n/7Kw8ft+R1WjJ+6zWPr0EwPetnsvs6dx9wTug/EL4rBwKvJa+/Pmct4Xnxul5LmisQYH/DiQAbvNritMcvCfqYq77CUA4a2+oR8QqEywoVYQk0ILIBWyc1S0BbMCbWOhCyzq4lKAugwFFwHlRoeJ+xvBmdAcFHe5CGSQqPN2vH0hadiIB8BUJ1JsDYsAPhSHSwxfOKgRyTaOgLQRrLUEdbwsEUzA1+eN6XtjsnSyf5cOpBZ5f2B9nkoCXZBCQTlAEtYR+E7UOVQa/1FQb/FYZbEYxL0McIHIzQA/wKiz4Bzzl0mDqCMi3hL4roY9AG6nP8BBwHwZTzngb+Ejj+sh9CXe5jDtTF+bbmI5bzhPr96DOPD07/O3QgrFlpxjGL/bzOTee+ocV8PJ99fNqBAGMwroBQdP64VM51IEA/tV8g0GscD44Lx8/rw3PR/ek1yZwHFFwvlIGDBrLEgcC/eBTbzT5CqYJ7i3wdv7E/7EvPDe1yjoS+5S4dCLiO7OcAjm2JHTH3/F1K6EAotjQdCPgGAm1u2t+VzF4/B/QxV3cgFOA8KKsP+pOkx8QOhPMECoiHlKhxAkWHIR2VJBuwoSjaDtG2UL7VFsosEbSJ8qd2rhROmOLStUy4zG3pMVp64SSEjD7IVCYjMDZ6oMd2IBwLB+Tso59R+ExjIG3JUgcC9sV39fCuI44DdTOWyLUm+dg/2p2asFCyCUgmKANawj4I24coI72uqw9A9gqDHQh3L9SR1sRc8zGOt0Qnw0v1fkriJJzOw4jOIZbORyznCXW6OBCKTvd6PYzXt+xA4DOK548G8Rw0avGqGsYHxjNBGTxfFDx32B+2mczlU6AzKIfjWSoc88+d4y4VnkvcH/Rx6ppRdF7CY58bj7N+hv1BS4+Xjt9RsjnCnAMAzwKuSwv2g9HRGoFgXoZ9r+mfUBfts41ryZEDAXb2q+EjisEmj/b6OaCPuagDITtorkAYHAhd2CsQ7k4uOWDftQNhiYI+U73ISzpTy1g4EQHlzzjqrxmCP6KYC5/3qV8BKEsGbw6mYMqBwP0uYYnYgXB/RHW6/wZCH9YVCMWJYAfCJoQ60jJi2G+0/jSbyiXHwnN/BaTYgXBZUf3mCgSM0S/B4V+d/2UMh37f0p9xXNPPX0Lm+vilY8CeHQinyFIHQia4VlNj8206ELivczlVlj5f50rqQOi2xYFQnQhcgUCbXO31c0Efc/EVCGA4UBw84vWE9BUGr0C4G9mCAwG/jiK8hGyyA+8qvYjoLNDJqCcVYaTx+DAAZF5TS1t0InLT8UJnTMCoGBwIXIlQJiR2IGTCwW/qOcVzqe/YTekSfsHDQAq0nSiYCLDcHEuEeoQVP5mOZizRN14fLGdGeIqlfQ3KgJbg2JCP7UMU1euBTm11BYIdCNsRPPt4XltGjP5te/YxKhwL6XS/1FhoB8I2RfUaDgQ4Coa/nEQHQreFXt/2CoQl/bxyqsz18cynvrSgQW0HwvlCo/42HAiYJ6E/OZdTZe75u5TQgRA/olheY6gOBHUe7MKBEA+4QAeCX2G4c7nkgL10Uk+hYq2h1THCicCOZAp0PHYerBediIDRCgSZjPTvVNqB0BIMgEueUxgB2d9m3oJQz9ewpH/h5GANdiCcJ9TnPoxXGPrXGPgRxfL6ArADYRNCHZkyYjC+TX2klWAsxLh5CbEDYZtC/QaYWxenvzj77+IbCKf08+BUmevj185D7UA4X051IKBv67/7cPj+xaX6nmvJ3PN3KYF+Q39BcSDQeVBtbvyAXxB7XG31c0Efc7UVCOVgsaXzoJ6cVyDcreA7CVDIuS+qLxG2hQFiiaAzoHdvKXPGP7yNOA4oK46l72z6dy+32sHsQXQiAo5eYSi/atRwMTbsQJgSPKcYoPFs4pUGPqd4dvGcb1lO8ehPrZCgtP4U4xTnOgOxognX/qG+0jTS6/oBxdZHFP1nHO9eOIFe8hoU9JTv/157LGQftkTPp+SS8xFLL9Tv4a8wlLGaY3aNlzG7N0CuLaf08+BUmevj4UTL9tfip1eMFRj7sG/Uuw3huV5ifzz27GOV5wrmPmh7qa0wJZfqe64ltzXH4AqEwYFQf6SnA6FQnQaDTR5s9XNAH3NVB0I5YGzriRUnAp0HdiBYLJsVTkJI+YhidCBg21FWINiBYLHsQga9bvwVBr/CYLHsU3TM7lcgPC5jNJyCd+VAsFgslxc6EGhPH36k719hiKsPij0ebPVzQB9z3RUIEj6sQvAKBItl66ITkfINBKxAKAYGJiJ1MoJwB/TYDgSLZfuiet1/RLE6EPxXGCyW3YvqN+bWcBRwnB7GazgJ7UCwWHYtRw6EamPT3uYKBBLt9HNBH3NxBwIPdDhobOvJqAOhLLuwA8Fi2aToRASMViBUB8LwbmWZjNiBYLFsWaJOt1Yg2IFgsexTVL/xCgPGZr7CUFYhwIHAFQi39FcYLBbL5aXpQKj2drG9oz0utvq5oI+52goEbgdwcuEbCOi87ECwWLYnnIQwzBUInIwUxwE6LzgSurAdCBbL9oV6PVAdCPpXGOxAsFj2Karbo28glPG6bitegWCx7FdaDoT4CoPa5JcEfcxVHAhgcCJ0J1Lo4nEFgh0IFss2RSciYJiMYAVCnIzA2PBfYbBYNi9Rr/UVBuixHQgWy35FdRtz6yMHQgfHcDsQLJb9Ch0I0OHepu6hvV22Yo9f2omAPuYqrzCMDpbx7mR0BYIdCBbLdkUnIuBoBYI6ELq4VyBYLPuQQa/5CkMX1hUIL7/gjyhaLHsV6jfm1r1TcExxIFT99phtsexT6EAYrUCoqw8GxB4fbPILgT7mug4ECQN9faHQnbwdCBbLNoUTkTIZqSsQ4mSkvMbQbe1AsFi2L9TnEqYDoVNbf0TRYrkfMhqz8d2i6vQffQOhjNl2IFgse5WjFQjRgVBt8MxOvwToY67uQChOhHpC8RUGOxAslm0KJyGkrEDoJiNl9UGdiAwTkjIZsQPBYtm6jPTaDgSL5V4JdRty5PSvjgM7ECyW/cukAwG2d7DHmXYp0M9c1YFQqM4DhO1AsFj2IZyIkNEHmeBE6LZ0IPiLzhbLPmSk1+X1hd6B8Bz/CgNeX+h02g4Ei2V/ovqNuXUZszsd7sftfuwurzDYgWCx7FroQCir+elA6LaDAwH2t9jkmb1+DuhjbucbCOpA4Ml2HRewA8Fi2Z7oRATAgVDep4TzgI6DSlmB4I8oWiybl7FeT69AeMkOBItlV6L63XrtsDgQunQ7/S2W/cqkA6Gj2N6BaK+fA/qYqzkQSpwHrg6ELkwHglcgWCzbFZ2MvJCsQADl141uUuJXGCyW7Yvq9OBA6MLPJysQ7ECwWPYlqt+jbyDAeVC3XoFgsexf6EAotnTiQCh2eLXFB5v8gqCPubgDARSnAQ8e4XpC6kAo2IFgsWxSdCICigMBkxFMPuBAgJFRt3YgHOS555+/+bKv/LuF+yjPP//o5pff/as3f/jxPyrxt//Mz5ZzxXaLwvvxVf/oa2vK6XIf7mvU66NXGDr9tgPhOvKBD/5W0R3oEOTc5xJtoY23/fCP1JTLyjd987eU9rGfPQiuK/olXl+VeO3Zb+3l3NYIdXtYNdjpc6E6/zFeewWCxbJvSVcg4BsItLmrHT7Y44mtfg7oY67mQChhHnw9MTsQLJb9CCciYLQCgROSMinp9fghvMKAyeaXfOlfu/nGbmLdEkxg/9yf/wuFlqCdr+4Mh7/4RX/p5nM+901D+Td9/heU9jFxp4G+VFBvLR9fuQ/ID3bGCo4VxwjBVuMUTtjXgDpTgjLYzxxv/a5/UWsc7sfnff4X1pRe3v4z7yjnMkUU3qc9i+r03CsMD+EbCDDgoXdr+PIJJxKeKzyD2bP8pu4ZxPNDvcueyzWCZxRtTB1PJtAJ6txUP4M+Au0vdVCsLQ9BebBE5spOXQ8e26905wzBPUL8Ws6XuxLVb3z4GI4CrjgYxutuizT8IGAHgsWyT9EVCL3zQBwICdFOPxf0MVd7hWE4aGzhDaETgSfanTROHoYJJjEWi2VbopORR8/2k47y64XS6TC2D2EFwpIJ+5QDAXmcyAIYD8+8+S1de3+vbP/yl/71kUNhylERRducg2XVgYBzUyM8g+VQl3FsNU7R81zKnCHEfc2Bc6S0HAg05lrE8hDm7VlUp+1A6J8p6N0S4PDD/Ue4JfhVG2Uyw3TOgcBfxeeA4Q9Z60D4zQ9+KNVLtJk5EtY6BFheHXhzwmNYInNl7UDohfrdfwPhcRmfy2rBOlaXXy1f6h0I912/LZb7KG+88bSsIIoOhNT+xrba5tFePwf0MVdZgUD0BIoD4VU4EMZOBExSkGexWLYj6Be4ffz60+Low6QDHVbvOOByyN6p8BBWIJzrQMBEHel/8Yu+eJjIZoL90JGwdILb2mcm0ZCBLDH4IUsdCDBycOxL+LKv/HuljTlDCNcW14180zd/a6n3X9TrST7QGUqUlgNByyswflA+MxKRDvYs0OcD1YHQhZ/zn3GclSX6Tx3Hcx1lzoFAXZqDbS85Hgr0gH0Knm3sC/CYcBxx6f8aB4L2e18y4WCJwjp0jkzBshS8nsTzAH/zzW8p+ehfNR2rQR6kA0FXIGDcrmM3VyBA1zGuWyyWfQns6v4bJokDAdvOzqYNTqJ9fi7oY672CgMPuISxrKKcFE6ydyKUcHfy6OBeeuRJisWyJeEkBBSjonyMCfROhPIqgzoQSmd2v/WYk078EknBxDkucUYZEIXpc0v1IW/9ru8pZZ/pJsVLpLXPTDIHAozuaERHwxyy1IGwRtYYQiq8Rno/orQcCC2hoYJXTKIgHexZVK+zFQiKHQhjWfKcQl9RhoYpX2kANOBbDgQY8MhrEdteozfUeTjdotDwjs/8GgcC9eZUxyeuwxwsS1GnxRQ4lofiQFD9hnMAH0UtDn84DbrxuYzZMoajzBuPu8IWi2U3gteTMO/mRxNpUx/o4q+CLiz2+CVBH3MLDgScWD25mj6sQqjfQcDFwK+cFotlO4K+AUulsBSyTDowCen0tv+GSf1VA2nd9iE4EPRXekxeIdhyiTNhmSicXHMJ8pRwQg6jYYm09plJ5kBQwfEhH+cSZUsOBFwb1AP666neJwIDZE56Z1B/bRBGOwrb2rNAp7ltvsLwwB0IcEzhfscPg/JZz5xLFD4/LKO/nBPqHcJLnksK21rrQIBzcGpfNMQ/53M/r6b0wmd+ysiG3uE7EmwfBjrCYMmrDCy7RGJZrEBQB2cLHCPPBXHIQ3EgQI8xPhfHQTc+lzDG7zpuv/wIem4nocWyF8HqA+h2v/qg2tLFYdDZ17Szy/aN0SsMlwZ9zMUdCOr1KGkljLSDE4GrEOhAwCoEXBB/C8Fi2YagX3jS6SP/FNSrdCBgEkK9LfE+7747EPBLIiacdAK0DHtOxkEUTlox0cbEFWWjwHjnhBxkZTJheexjjvhLaJRLOBBwfeLKjBY8njUOBL3OQL9mj3B06Cwx1OIvsaijcF97FhoXPQ0HQqfXxYnwQB0I0VCn4JlGesswpm4AGOMwXHVVQXTcIbzkuaRw/3RsLHUgTOkzBflAZcqBgPPC/nlOOA/2VXodcMxTDlOWWyJTZXE8cPzg3kF/4yqvh+hAKH+FAWN0R3Ea1JUH/SqEQ7wYI13YYrFsWzAn5+qDMvcGwYEAm1sdB4MtfmHQx1xlBQJQBwK3dC4MDoTuZHuDpDdA8FEIOxEslrsXGBdFJ2FE1InGMOngZKRsO7rO7D47EDAx5kQZE1CGs48cqmGbCd/bV2hIaxom5JzsLhGtu5SWA4HOEho3iEdjf86BwAk7Xi9QY34KGABLhe2jDo8pMwZ4P6YMNf2FEu9PtwT5YM9C46JQnAfBgfCCVyC0HAh8HYGGsor2EfymxzOd8ayyxoGAZxJtYkuJRvBSBwJ1IK4woLR0hPvT6wBnAK4PdQ7A8abHCdHrwbZRD+kqzGf/MgXLRsHHIfV4iPbP8drdXwdCp891Ck0HQnH+13F6GMMFfgsB83GLxbJNofNgeJ1YnAfFgVChzb1jB0L1hlTUI4IT7E/6QHQioKzFYrkbKR9N7PQQyxsHR0F1GvRLIQHfp+zj99WBgAkzJ8L8ZVonrHFSzMk4aAnKYPKP9tSAhsGBtDWOAwp/5VxDSzi5BjAMYDjBAABrHQinnMuU4Hj+djXwaPDQ4QGiU4f3IxpHFNwHnhOcB9HAUeE+9izFcTDQGxsP8a8w0BmQwb+2AH3M8glXIuCZwbODOuwj2AY+KMhnao0DAe0jH1sK2+Sv63QgoA30Q6BlEOM4UDbqB/SJK2/g+FDJHAjUJ+jMkr4Kx4i+jccZRfu/pajgNQZeV9wPXFscE9O4+oHnguuA68T7df8cCD2QMobDgYD59eA46NKq44Dz7hKuTgRs/SOexbItwcoC6GdxHlS9PdjQwYFQ7fDXAGzvsj2kXwr0M1ddgXDkQCgn2KeNHQj1oqCT6zo8XKjyJyq6zgzGzOPHxpir0ukZJhrooMrEozMg+gmHOArKpKOGqa+V++hA4MQaxMk1nAicpGIyzV/gOMEGexVOtkGcYNNooWGTGTqQazgQsNqA1xzGiBr7/PBjzOP9UOMFaTCk6DgANPymhGX3LDQwCvjXqezRCoQH4ECAEcn7eSp4pmCgqgNK+wF9ViGMn+pA4H64D+qi0lqNoE5P7BPPO9A01SdI5kCATDkfpyS2fwmh8zD2z7gvSH+m68Mh2qcp982BAKF+lxUI3dg8OBCwAgGUMfsw9+7Hd6xEgM4fDBXM1dO5gjHm6rz26tOil9BHvrZQdLkAp8HBhi52NYCjAPZ2tcGjXX5J0MdczYEA1IlQgAOhbHniveekdyCgEzt0dujM8NcZcOHKBTTGXI9Oz2AwwIAYJhiceBT9lHDJZ3ofvo8OBEzeMcFuvfOMCTFeSXjbD/9oTTkYrICCd/L5C+GpZBPdfnVEvtx3DfqxOB4/nSfxT7KtdSBgYo+8pUwJf0XFr5CZMYI05KkxwfNRQw37QRruLcpmbWWCOmDPQuPiQO9EeGh/xlH/6sipoA3+Ag5jnIY9pf8zg986PF/nOBDQFuL6GgJ1EUYy2gTxGFSoH6hDqANZvZYD4VzBcVDfzwErMbDFMeJ+REE6ry/PBX0drhPu1zXObSsCvS7fL6LDoIzT/RjOcR1bzMPpQGA+gAMB+p/OFYwx16ebk0MP+x/zeoru1vk47eexA2Fse0eb/JJg/nB1B4KGRx9TrCfLj0DgopQOrW77C8ZOrQdOhUL5pYR06TWMyU4Mx+04v2tX8mMZRfOzcjFN46yraFktN52W57PMKzV/iNc8xreMHqseM7c890O8Hc6IZclcGsNZPDJXvtU2w0vqkz5tHD+kh7oxXPUIHs1BpxCvnRSAfvaezh5+8LS8T1k7sEItfx8dCJCpCXkmmOh/eTchBxQaDueQ/bIIA4bLejO45BlGQpZPuMwXAmcF6mCiTYNdHQxrHQhrmRIYHpmhMCW8H7rCAGlYzbD23tJw3LP0TgN1HvSvMXAFQqHrC+67A4GCZwrPtOpAS1pllz5H+LUcBivLx+dSJdMr1NNf/6mLaz4+CkE7dIBMHXt0IPQrgHIn5Bp43OeC48IxMaxChwv6NwjPhfrL63tfHQiQYoBgzO/G5+IkwBjfMYzhZYuxHeP4YYxX+nnBYc7QU+cTOq/oyOYhkak8gjJajvG87rhcDMftOP/QJraxjKL5WbmYpnHWVbSslptOy+vdNlPH38oDU+fCugrTtfwh3g5nxLJkLo3hLB6ZKz+KZ+GRjnXloZ8FhDG/7rYd/Y/vAGGxpxGujgO1va8F5g1XdSAQPanXyvcR6onyQuCiFIOkXiDp1A4XsLvI4QJPUW6WbKfCjCsxPStHY0zztVyMZ+VIVl7jMW0q3McPx5nn93FNP8TH+axTygwPfd1mzOVpPuOCHgvDutX8SKtuVuc4fVy3VSfma7mY3iozld8iK9uH9Vj78HHZvhzrKdSvXue6MPSwdljUS+YN205vkd7/enF/HQiQ1vvSWJkw9WvaXQuX8XISPSec2PNXOyx7Rhy/euI8ISzD88NW45TsF144IthezCNLBYYDr/MSWqtITjGK9i6984AOhD48OBC6/uAhORDWGOFLymbP3hSt5xJ5mV6prDn2UyQ6ELA/dTxG+DrE3IdT6QhpwdeRnpGVFRloh31cXCmFV5SQztVID9GBUFYgdHqMcRnjdBmz6xZOBKQXyliObV+W478ynjMczyUO84xjdC6iYS2jaLmYluVlsIyWbYUZV2J6Vo7XQPO1XIxn5UhWXuNHaZw/K630DJat7Y33d3wsylx6Kz8rk6HlGNbtVDutulmd4/Rx3VadmK/lYnqrTB/G9pA+5A961+vn8GMd9BJz8cFmRpi2NBwJfVht7miLXxLMG27fgdBROqrqROi9KLwgcpG6MNELutaRcEnivi95LHd5XqdwqeNVxVrKbV6rtfvay3086JQgOtjrHfSzo8s70sdSrjvXkgdj43HJu4/CX+UjMLQ5gc2IAkcEJuE0xi8paBeorHEgoCwNADXk+VcjcK5wANBooWGzxNCh4LzZ1rmydlVHa588frQXDZ0I29qz9I4DIf4Vhq4/fogOhGc6YxXP5xT8tXvKYOczshQ+lzCGsQ/oIWCfg1eJqNt4VrFiga808djXOBDYJyzRwehAmJNopJ8qa8+LK6VwTrhGfP0KcVzTvszDXIHQj/X9OE0jhOP4a3VbxvSBfh5QQJ0RXX63jXOJc9nPnGl8nJc87r1cA3Kp4/X8/wDq9iB80FPqJuN0HBTnQTc/7+3q6kioZHb4pcH84dYcCNz21BPnyQ8OhP6ilQtYOrHxxeOFPYC0CNPjlmES87RMTGuhbTEe87N4rDeF1tFtizXlNW+ufJaPcKv8qUy1F/NO2XdWR9Na4TlYFluicS2TwXJTZSKx7JK6h/1Q53odw7andFJ07FWgp+VXi9oG6mFSwhUIeFcL9e6jxF/MOMHlJFzzMEFFHoiydkK+RrJ9LnUgYJJN5wEcBlHwDQfkbdGBgGPS6x/h/Wjtc83xoxzYs4ycB91/0YHw0gsP04GwhiUOBDx32fNI4nNJ58QSoKt4Xq/tQEBZ9FU0wudkrQOh1R+sPS+8roCVBqhD0CZWUFEesgOhzJ05znPcx5gu43uZG5RyLEu6/ArnDT21TjO8lLk2M6bymRe3DJOYp2ViWgtti/GYn8VjvSm0jm5brCmveXPls3yEW+VPZaq9mHfKvrM6mtYKz8Gy2BKNa5kIy1QGPQSI9zp8oDoLqg4f7Oqxna02+DXAHOJOViCUk8O2eFAOzgQaNOzgSsfWhfOLGC98jF+Sa7Z926w/l9F9GdD7pfellc9wTrbfA7dx/fdyj08/zvF96u/JSL+qzh3uVx8v+ilpQ5us24Xv8ysMUaYm4ZwUgyi37UDAsWCivGR/mLS3llNDOPGecyBwlUUGlybjFYYsn+D6zgkdCHPGypzTIh7/lKAc2LMcnAcd9fsH4KGvQMCv2NCTKWikLnEgwEkwJfG5hLGLZ5DAocD9QqfwnKNN/WYBj/1aDoS1cikHAurj+xA49zWC9lAXr09FecgOhMMYj/Gc84Bu3g0wtndzcY7rwxygwrrDfEAY5gGTnD5fWcc193Nb5zBNfw8U3IcYJ5oe82P4QLbfu+c2rv/t3+PDPej2LfdkrK9KLTPY0XAk9H+esdjUo+0h71pg3nArDgRFTzQ6EIoToVykjuGiVerF1A5NL/oWiQ9JJHuQLsml2sZ9iffxkuBZyPZ7SVrXgs+QPktLrts179sUc8/8/HGJ3qh+DaDjoS72lL8nizDq1TLY9q8vIP2JHQhVOCkGUW7bgXANodFCg5sTccYv8cHIuRUTEDsQThM6DHqOVyCoA+GlB+RAWGKELynLZ2StA+EUua8OhGvIQ3UgwDDCuF3G6m7MLvODOn5j7j0YJR2Hcb/Pj2DeQMpcoNCec8S5yilzJtaJbfVp4/jWmDtf5C+9Jjj/rczDs3uxdVrXmeei57Tkniy9b/McdKocg+jaQQ+xr/7+I4ztYD8XR0GNV3AvH79+fH8vDeYQt+pAyE62pOHDisNFOdBfQL2QK+AN0rhuW8Q6rfKaF+vENKWVPoW2mbXfCk+lTaAPNB/k7H5eCjwDR/tcecyry98255xPFsY2C89R7qemUb+YftDFvnx/f8oKBKZ1Zbi8CvnoTO1A6GWJAwHvW2MCuwT9CwhTwn1mbbTAn0FbK3MOBH5p/hx+esE504Hwnd/1L8r9aMHjnXMg4L3yrL6CcmDPcnAedBTnQb8K4fAKQ8cDXIEAnczuucI//bfEgQC9zdogc8/lEjnHgYBVQHj2lzC1MknlVAfCmmMBp/RbD9WBEFcglDG7jOHduN7F+7G+H7s5hxiN/6O5QQOpuxrWm6u/tv14TKfsJ7ahaF6sE9OUVnqkK3e4bz1Iz+bPlyKbh3O/syw5r6wM05Zelxbn1r82Jx0fda/OyUGxkWEzd9tyz/T+gevaagrmDXe7AoFbgIsCQ0UvVr2IZYsHeXiYeWF5oc2l0Y6D92wJz3/29ZsPv//5ss3yM9C+7ttcG9Wlg64ddLFL7/I1Pmy7+wWHAeJopzwnXedoB0IvSxwIa1hqHGR15zhl8owJOJYX07HBiTi2tylrVzrMORDWsGcZnAeFYwfCQ32FYQ1LHAhLuSsHwhqWHuOpDoS1nNJv4TsuWNlE58NDcSD0KxAOxugwb+7SuLJw2GL+zXEeZbqyo+1Qv7ZhrorOwRHGvcnmzxlwHGEe/omPvpzmZ6B9Pie6b3Ntqk7JNacODkAvC3AQVCdBfR7WPBeXBPOGW3cggHjCjJdtx8iJgHhJ6y8007NOrE/vt5FW2Zim5WN4tO2OKdaJaPkYVmJ6Vl/TIq28qfLZtoCHmA9y3SJf79cU6LTe/rZP3vzau55N8zPKtSz7Ot734VfvnnhOGkeYxLxIzNN4aUP2W+IVjWs+w1k8psdthM97zC/xcD2UVntj6nWmLmFfsr9B9+p+sC33CB7USlm+1eUNA02X9pAcCJj4tv6GOz7ohTwQJfvThnNgX0skqzuHvk99qsCRoA6F25K1Kx1aqxrw7nlWfoq9CsZ6bgsz30B4CK8wQL+yezwFjPCWZOWnWLLapiXQYege2lkq6J9iPzBH9k2BTPDdBhzP0hUCpxwLuGS/NXUv9y7HH1GEEYr4YR7N+ddhHoC8Qz7nAtge5megnx9EWIfhmKag3VFc0HRlKp/pLKO0ysY0LR/Do209dpbJ0PIxrIzSyxyL17mG6xb3RefNU3zioy+VefjP/cSn0vyMck6NfZdtJd43hecezzvGGdb8WK6QPCOteGwjllVinsZLG7LfEq9oXPMZzuIxPW51Tl7uc7dv5BUQpmOv43UN13um8dsE84Y7cSAAPXGe/ChtuHgI1w4tpjOueVk5Tcd+GGeaxpWY1yob95GVY1qrjUirjSXpWTzbJmmjQaJukRfvXws6EN7zzk+n+Rlof9hfHeCKIvEYp8jOJcZb6TGOLdH8SCzTCmdk+UzL2sE2q8O8uXRth2lDHNe4Ih2T/jLB+wNKZycD3EN1IFgsexU6DHrqCoRObYdXGOA8eEArECyW+yrxFYbeWMHYXudWMq7rOJ+vSKh1lCEvwHaY39oqWVpM1/pkSTlN57lpmsaVmNcqG/eRlWNaq43AaB4+3K/lDoSP/u6LpzkQdL9x/yQ7R02LWyUrF/Nj2hRaPtZt7WeqHNH8SCzTCmdk+Uwb8qB3h3uuc/PyAzvD9Z4xfNtgDnFnDgSQXQilXKySN76IA/pgM583gIzKTW0rQ3lS40PbHSyDfWrZUV0px7hS6jLehVE27kPjR20irPVqmGVH5SSdacNWw5omdPXjvWtxqgMh7u8Q745pOBellmPeVJjl2d6wDQxlJVy2oR7TsryyjWh+LNPFh3YYj+VivAN1Sj3mRaRMoUsr5Suah/JYFtWFh/vRgQ+xYPs6tqVO30Y/qPS/avQOBTsQLJY9yMF5MHYgPPdAX2GwWO6rxBUIvQNhPDegU4Hjvm6xVLqM+eUbZf3YP4A2NG1os5blfo62tRzDR3Gt31HmHEDKljDLMF3KjOozPretjNoGNT603cEyo3NlGcalHONKqct4F0bZuA+N17T+vsxzqgNhtL+BenzDeWCbhEf1md+BtkfluSW1HMNxX0NcqeWYNxVmed1H2QaGshIu21CPaVle2UY0P5bp4tpeAWk1vcHhni13Kl0azCHu1IEAeDH0omjeUX5N6y98hTdGwzHOMOtoPMtHWGF6xlwZ5rFcRMsxHvMirbwsPbYV46O0w3Xvr3N/zfW+THGKA+FwT8OWxxW3DGdxhXnDAChpWVkNxzjDMS0rh21Wh3ncarkYzsrHtBatfKSXvP6aD3T3oL/ex2hemXxgWycjdCA8tI8oWix7lYPzoKM4Dzq68OgVBqxEsAPBYtm1pA6EbtsbLpVuPOcPBcjnWE84/ut8YZhfYEsng6YxrOmxzFSaEvOz8ghrehaPdTSe5SOsMD1jrgzzWC6i5Rgv4fG94P1YwskOhAiPSY9N0bSszFw9zY/bLA3bmK9xhXk7mP8XveoYto37wXS9b3cF5g137kBQ9ALF8FKy+tguaWuujLanWwVpfToejOP8NsflD21Np/UP4SF+lJ/Ql1l2jNznEk5yIHTE/WXhCPN0m5VvtdEu23v1Yt4UKB/rMN5K7znsa7rcMUf1uq3WycKaNpU++jMwCDOvG9ToQFAngh0IFss+ZHAgFMavMHgFgsVyP+ToFYYybndzPhimHcUhwDG+Qx0Imj4iyWcdpmt8hORNlqssKRPROgxje4n9aXu6VZDWp193/j/HxRwIHVlerDeO9+fCPGUok+QRrZe1QZin26x8q4122W3O/zWO8F2D+cOmHAhALw4vFtOysKYxXbdZWeZpuFUOxLxYN9vG8Fya1tcyrfJZOKNVn2R5Mb6Gk19hSPYdiXViWMu20qaIbcX6iGd5MaxxTWvlaTymMcy6ZKrsFLFMVgdpmExgO7zGgLw6wSgTkTopKXgFgsWyGxmcB/yIojgQ/A0Ei+V+yNEKBEEdCDruxy3H/1iGYY1HYh7LT9VpoXWy+tqubrOyzNNwqxyIebFuto3huTStr2VieCmnOhC4jfvUNM3L0kmr7lR6TFNYj+ViWMu20qaIbcX6iGd5MaxxTWvlaTymab2tsUkHQkbvpZn20HGb5UWYx/xYLktn+VhW87Mw41N1I622snY0rLTSl6D70O0SLrECgbTSwTl1sNVyWR0tO5c+VT+Gs3hGrJ+1EdOzMll8vKVe9Z5QResNKxA6yjcQ4DggdiBYLLsQjPfccvWBVyBYLPdP0o8oYosxX1YbkDj+A01vhRlXsrTIVJmY19oH07PyWR3NY34sl6WzfCyr+VmY8am6kVZb2s4cpzgQgO4n23+WRmIa45oe005JB+fUwVbLZXW07Fz6VP0YzuLHHM/Ft8huHAgEFzdL3zN6TgzPneea63BKWWw1rGXmOMeBwK3uP+afCpfkj5bmd5zbbkbr2Jfs6xrHcyo4FjKsQOAkpNsOExO/wmCx7EJ6x4E6EPwKg8VyH6X1DQS+xqA/CgzjfDoPOBg0LDNVnszlL0HbuER7WyM7P2z5w84hfshfwjkOBN1Xts+545jLJ0vLgTVlMzz/vzyYQ+zKgWCuDx7gjKxsxqkOBNDva/xOkLk79B6UewMHQrflCoTBieAVCBbLLuTgPKhkDoRuaweCxbJvmfuIYnyFQcd7sw36+wJnwsGhsIRLfwPBmAjmD3YgmFliJ/L8Z1+/efc7/+zmA7/23CgdTDkQfu9Dj25+6af/tNSPeWZbxEGkUCcevQPhsALBDgSLZR8ych50/5WtOhBe8AoEi+U+SOsVhsyBoFuzLXQFSATz8Pe9+zPlPmv6lAPhY10e5uGf+sQro/R+nreP5fPm7sHcwQ4Es5pn//TV0jmB9737s6O8lgOB6QAdmOaZ7TE4DSqjbyDUycgwMXnZrzBYLHuQ3nEgDgS/wmCx3EuZW4EQx/UST+YCZpu8/OLjYU79Sz/9ZyMnQsuBgLk368QfAO08MGvAHMIOBHMSH37/o6EjUidC5kBQ50F0OJhtEicUnHBgaweCxbJPOTgPOorzoHcgPOcVCBbLvRI4EF55ScfpivwpR47zOtab/aDzcHUiZA4EdR78fJf+yCuBzRnYgWDOInMiRAeCnQf75GhigXCddJRXGMq2/rJhB4LFsgsZORAAVyA8e3Ag8DsIdiBYLPuV1isMgwMhjvFm07RWCGROhOhAsPPAXBrMH+xAMGcRnQjqQLDzYN/EycXgQOBkpIR7XnpkB4LFsgc5OBB650F8hQETUGzhQIBDwWKx7E+OXmFoOA/iOG+2ydQrBtGJgO+NIQwHgp0H5hrYgWAugnZe7/iRPxnCxM6DfYI/eTOaZNCB0A1kgwMBdBOUlzvjw79WWizbloPzgA6Ep52eP7154TO9sXEAqxCe3LzYGSEWi2V/8qjTaTr4+3FaHAhAx/ZKNg8w+0Dn4UTn43YemEuCOYQdCCaF3s6lA0vWeYE1zoPDQOaPudw1h3uhaYdfL/rXGHpHAtLwlxhe+KyNDYtl63JwIHQ8uSk6DN19hc6Dl/rXGOAQhBGCchaLZT8CpyCcf3AeFKd/oYtjTK9jNj+gyPGe47zZHkvvT2sevtR5gP30eA5upsG8wA4E02CdAwHEzmut86DfdkaqO69NEO/94ECoqAMBv25gyeQbj21tWCxblcFxIMBJ8PKjN4oTsP/oWu8QhEOhGCGdflsslv1IeRXpBTgQ+jG7rDzAeF7H69e6uP4ZxzjWm7ulvxf9XHjt/Ynz8PXOgzzfGAVzh3vjQNCHPoZVKbAsOyunaTGdaa28WEbzNY/hmB9ZU1bR8lldpM21GTusJXUUdl5rX1uI+9Itw1PEMnP3mSxpW9Hyse4p+2H6XF2S5U9xaH/slJlz0uAXjLQOjgMTkG6rqxAwUcGvly8+b2PDYtmyqPMAuozXF+AsKOB1pOJI6OP4LgJWJ6CsxWLZvjx58rRfUdTpMF9bGDkQ6rY4EBCu8EejKfr5Yc9xnraV08rL0jVtqk3QKoswQXwv8/9IVm4KzsPXvrawZN9Z2qXhPlrHEIll9jP/7/Uo06etgznBrhwIvAnY6oXv44f8WFbTIq10ovmxnSwctzE8l6b15+q1whmttkgrL5ZbwinvWcV9azwS68Wwlj2H2Ka2PZUWwxnIX1JmKj22Md0eOygO/vkkQGHdIQ1htjc4ESqYqHTGB1YhvPqSnQgWyxaFjgPwxhu9ocHvlxSnAVYfdLpMB0JZheCPKVosuxB81wRjMD5qrB9OHBwIZeyuYz/jA+P5QDY/YLkDMe+YmMfyU3VILNcKaxrTdZuVZV6WTjQ/tpOF4zaG59K0fixT5l81fQn8nk2WlzHaV0jLymhelk7W1l3aHsvFsJY9h9imtj2VFsMZhxXeqkvL79UWwBxisw4Edk7HFz5PY3rMn4rHOq2yulW0LNH0rEyr7lxazI/tZPWn0pfAfVwd7K+GW8eRpYOpPJDll33WdN1mZUkrb67+XFqrflaPxDzE9YOHU3WnOe7EkK7bPtzrJicmw5+JqkufYZR42bPFsl2h8+Cl56GzPfj2Qe9AOKT19Drtj6RaLNsVOA/g7ONfRBo+nkgHApz+3ZY/BEQHAsf3OM734eP8LJ1tkSztHFr7YHrMn4rHOq2yulW0LNH0rEyr7nxavW+1/rWI+8/yGI5pGm+lMV23DGdlmZelg6k8kOXrvnSblSWtvLn6c2mt+jG8RTboQKBX5vgi6oWMeZpe4nX5CuNK7DRbzJWL+9ewwnRlVF7irfLgKE/q6LGWckiT9MXtTpSbhs6e3gA9JpYXyj7HZeLx8hoxvcSZxzTJ13SlpEl53Y7KMFzRdGwLNX10zUKZIX0hQ9tsJ+ZJGaYPNNI1LaubtjUQ9LFSfsEYJiacpMDwgCOh2754MDjwlXeLxbIdge7iuwcvlu8e9A6C3vknOhzDnS7jewjA3zmxWLYl5S+pDCsPoLuHcbmnH7PLmM5xHNs6vsctmZofsI2j9EZbWVqJdwxtSTgryzTN0/QSv3fzf86jZZ6cltUyutX0CdBmeUYih7rxupTzlB+vCnJsJR9ovpCdu4ZLvKYNZStaVvM1XSlpUl63ozIMVzQd20JNH92HUGZIX8jQdlKXaVrmrtmEAwEPZ7/VtAMaj/mM80Yf3WxJO0qvdRnX9JhWtjWdlLIaR3shXdNadWJ6tmU7iGt5TR/akn0OZdChduE0Xyjtl4EGIDxPMSLx6zO3DGt6YVynhMv+Ktz/kIZO6zDYrQXtlHC4RkOZieswMFMGHcaofdkOZRhO2tJjQrjAcrG8pLPe0HZgNr3WVbK0cXqvp328vzf9vezhKgROXmCU4HsI5VfOblKDso87w8MYc/u89urT4giAPpa/D4/XFvCaQnEUUGd7vR1todOSBl22ThuzAV5/Whx/WHUw0umiz/2ci/RzKtDpbXl9EeN4T2vsB5p3GP9ruKZrXOcZTGdc85Qhrbav6ZwPsS3NP4p3sJzup7QT02tdxjU9ppVtTSelrMbRXkjXtFadmH7Ir/cI94zbSE0/zLEPc+0RXVs6Nz9qpwnKVrp9xeNUdC5cYLimD8Y1ysYyGke5bt9p/griPkpc21vS9kyZy8//u+vcxZnep43jpfxGuFMHwmCEhIul4WP4MPf1muDh55bEuKZrHQ230jR9jlhW24lbonGESSzDa5WVm0rPwiNwnbP0rjOqndBhy7S6ZTiCciXMMsk+4rHw+OIzoXmxvG5Rj3HNU6bSYl0yVaaVR5aUxzbCOkvylZhX4sd6RL076OcY3LsSLvet3rsSr/e0g06E/pnoDQ68gwdjo0xyYLwYY26f+uvkwXHQUz6YWPtsxMsWeoxw1WU6F4Z4l/fSC9VwyfZljLk+nU733yehvtZxF/pbdLpnGMfLuC3xFeP/MF8obSDOdNmiHmBazOc2oumxXqSVrsQ2s7imax0Nt9I0fY5YVtuJ24xGmXJvu/tRtsO9Rnr/DAxhpfTfsU6Ptj2LHhPJ8mOalo3bVhkQn0fNY12m6bb1LCpTabEumSrTyiPN8lW3uq06GCKZblJnb5s7X4GgF2AIV0q8PNi4qAgfypTwFCynZVvhKWIbMU+3EdbV/FiW8VgmlptC21hTr0Vtg53NEK4dDdPTDmoOdmxDG7X90HY8liP0nJnGZyimt9AyS8oTlCWMxzKarvmtehqeSlvCVL1RXtUtppe8Lt5tqX9RR/v7+Eb93kJfFvWHgazkd5SJTH8vMbHp6T/qw+0YpHV0E6EyGeqMEyyZZnxIr2m6jWjZmD4Vz9C25uovba+1zcJE4/iYHdNiHU3LiPla59LofrmvUVp3HjGN8an6mjeEa1taJsZZh7TysnRNU7Lyus1AXlY+kubXe58RdaggOnbQQ+hlr580NIqxAcNjyOuBbnN1gvbbbKdvF/sd76vfdz2WenzlGLt4vz2kKTxu6/+4LY0v1f+Ydi7cP9E0hrNy5Civ6qymTbWT5Q3h2paWiXHWIa28LF3TlKy8bjOQl5WPlPK6HfTqAFcFqU5TrzlWA47THLM5rjNPx/kSl/B4fgBqezG/5NVwlq7E9Fa5iLY9Bctp2VZ4ithGzNNthHU1P5ZlPJaReLmH9b6OwkMayqyE9WJbJb3fDsezBB4zj1uO/yg9C7do5WsbTLsX8/963VlucCr08Smnwl1wJw6EeNIMM71cNMTLxawXdHSRD5QOEFt58MuWYU2XONpiOttheGi73Lyap7ANKRfzUiRvaBf7rMdS0rR+COsxl7geW1JvOL6aPipPtF7HoUxou04oD3HkId6jE1GFebodYJtIb4ZRp6JxSecx6/kO1yqUGaFta1qW3qFtlH2FfTCd9UsZxtmmbhmWuNZn+tAOy+m2MuQnaF221aaW6c5NOy4ApwHv3SH90Oawz+7eDfe/3st+ksPteBIUKZMn2Z7KMBGrYU0fJmSSp2UiWV5MQ1zTsvw+fNzWGnQ/MaxlGB7HG+mYmOrklHEly9M0hhvEY4ppx/l9PKt3CmvbudR+ydL2psohb/V5BN0b9a1VT4uDAECPGa5wOTRegejrHNo6tN2nZfsH8ZjnzlG3p4L6WVt9OMan95flxTTENS3L78PHba1B9xPDWqaEo67qNqYzHPNDnu5nDVm99JgH+vip+4usbedS+yVL21tcTvTvoKvUa8S7LcfzOj5jzMZc+3gc7ykGCsf9Wm8gSeO8Yhj7MRcejqGmaT7J0hSZV5T91PKHfR72r/mjdhHWdInjXJh+aDPs887n/0ivjNJrnuZXOO8qz0FIY5jpI5DOZ2Zot5Yd0hGX45S0EbEst7hOfD5iWSWmx7IM13TdxxDm/Q1lRmjbmpald2gbZV9hH0xn/VKGcbapW4al7DHI68CzWJ5HbLt0QW3o2+ZOHQhNwgUtFxodJTpN7TgZX8PSeqe2v5bb2k+LE/efDWhryNo84prX5q6v+yXQc1h7PrF8F4eeFZ2jDka9DGBwOXRsTEOHCJ3tKQNW2Vaw38Hg6BmeiUZY4zH9XNBea79z+7r0sVySJcd2yvGfd87jullbfVorff3+l5TXMmvbX0J27DEt2y/Ssjq4Pll5pdezXveK/iHe6SL1kROYklZ1n3pbxtyq/1q/hINu634YBv0xjI99/pizcx3H59pYC9pr7XduX5c+lkuy5NhOOf7zznlcN2urT2ulr9//kvJaZm37S8iOPaZl+0XauA7TGK4UXe7Sq072Ooq0Oi4P+oy8Ph/zcGx1PH99GMcP43mpCz3H/nkMDGfxVtolOaf9pXWvfQ7kAvsZng8JL4Hlta1Ncc17cFv3dy08rm4Lmxd6PegodLjqJfRY7WmG+UcIbos7cCCgI5OLIpRODheodFpPyhei+3e98K7lk5uXHhljrgX0DPqGdyrL5KIw1ld2UMgvv1oO+iq6i0nKaCLTT2w4wTkYHl28bGNctzGtFWbZLM60SCwT0TJT5ZmnW6LlIrFelrc0LeZpfEk93Wr5GD+HrO24jfkxbYqsbsyfamsqT2E5bU/DSkzTOOuQLF/LzaVrfs9B98AhjPReP3u9LnEFxsaoXI1Dt7t4aaNse/p6h/0e6PKHY+I2EvN1G9NaYZbN4kyLxDIRLTNVnnm6JVouEutleUvTYp7Gl9TTrZaP8XPI2o7bmB/TpsjqxvyptqbyFJbT9jSsxDSNsw7J8rNyvV5GnaZOqq6WMbuO3Wp0oBzH9MPS78MYjhUn+L5C/52FfL5gjLke/QfI65y8s4Wh80U/qy5jC10e9HiI354T4VYdCHqiI0qnVQ2VLvxS+TATwk/9J+AslluUJ0/QF+DPQfUfSCudFvQS+lsmGFVPK9DrvjOr1AnIYRKDcD9hGU1ukBbIJkrmehzuRbwnGtf8tfie3jaHe3a4l0cGRtDFoq8F0d+aT33HX/FBfg/LB+OlgHoHWgaQuR68r+vhfdO45vdk+zTX5KBPeo96vevCg7726YB6DOBA6MfpA5yPIzyM58jr2oDBAgMGf6oVtoHFYrk7efIGXh3s5+Qv17981OsrxuaO1La+HSfCra9AwMmNtnWCUjqvDnRe+EiQOy6L5W7lNXRanT5iUtFPRmqHVThMPoYJCfILfXqv03XiOWz78mgzMz76cJ+fkU+m7h5M9LL0LYP7w375GpRnI9nvUuaehfvK+edddYq6NnBIUx3tw9hnr9vI5/0rOty1OZQrZcdtRbDvU89hrp71f56ohxel6vT5z+g8t7GPLXJ83ojLWJnoXE8/LqueDmN21dded3vKn3Jk2Q4sZ8cPd/jTkBaLZVuCH/fwetdoTg4dr/NxgD6aYcavya04EPSEjpAODBcGqw4sFss25MiJUHS2924iPExGij536XUbdbsvh0lMmACVCVFIG/LCNrI2fSnn1lem2mJeVgZpS48jlmvU4wT0MBG9rpcaz8HxPvNjW8XS67JHlpzbVBnmpde6T4u6WejS+nvWl9V45hjkNtPp4T7jWLJjXXKOYDgXSVPWpi/l3PrKVFvMy8ogbcFxRP0CqoOXBvc92+fouBYc91lcu/27ZPLcwnWWtEEvGe7o71fV3S6OjyDrfRzKd8B58OJznUHQGSkWi2W7gjn5i8/V8ZgEJ4LqucYvza2tQODJHTicMC5A//ep3XtZLFuTV1/qX2c4dFY9w8RFGXQd5WsdxFm3wl9VDg6EfiJkbgdM+nFfsr46AxPMD7//+ZtPfPTlND8D7XNfZb/cmlugu9b1ekfdOyBjcALq6r0ssM5RWz1jfe73b24X1cE5fu9Dj24++rsvpnktdF9HzgNzBUSfcL1Vr490sY67XXp5dQF09wxxttePzX0atvhYG34kePJGHfAtFsumBa8Y4XUG/qWQosdV75XYd1+aW1+BwHg52dqJYRB61HVg9n5aLNsT9A+YYODrsEVnqdNVv3ViMuh8KYPySq2H7ZlwAsVtRiyDbQk3jmHIX4C2qdtC6d+O24rxATmeZpkG3M9UvZLPiWedfGKL/fJ+zfGJj7508/a3ffLm537iU2l+Bu7/aNI77B8cjjmGs21E84/K1OupebE842QqXfM1j7TKDPFwf7VMCy2n5WNdLTdOr/pG5BgGA6Pcow5uK7w/h/vY068u6uCHkI/arfEOtjHK62BalreGJe3EMtiWcDzmypC/AG1Tt4Vy/sdtxfiAHE+zTOCgS3Vfolu8b3N86hOvFJ0GWX4L3dcQrvHh+MJW02NeK023Ec0/KlOvp+bF8oyTqXTN1zzSKjPEw/3VMi20nJbXa1xg29hivMW2u0d9XNJadHXx4wD+dKTFYtmH4HWGsjJ46Aeg572us5/W8LW4VQeChtkBokN86QV3YBbLlgVLK0d/nUF0GrzxGPG+E1O9L0YHJz0avgSlvSQtS2deK85wq27k1PIxLaZnaXNkbUi8TDq7tDLhF5DGezUHfqVc70CQfeLZSI4tjcc0pse0mN4qQ5jfqrO0rVYe0+fyW2laP0vPyPJw7UdpuPY9/FVy2EcKno3++YiUe4sw9lHvcSmr+2T50TE00s6htY/WfmK6xhlu1Y2cWj6mxfQsrUHRYYS78kXHOiMe8aiHLU51IOj+ud/hWIieg55TPLcsHtOYHtNieqsMYX6rztK2WnlMn8tvpWn9LH0ErncHyxZ6/carCppe7s0Qr+Gujf7+PfGPdxbLDgXfA8JfS4l9Lz54rPqe9eGX4pYcCNKByYn2HRj+TMwb/nCLxbJhefLkaZlo6K8hQI0R6jPCvd4ftgPMr3FsS7im92UY78CWecN+Q9lYTuPsfxgfgfoxPJeWUI4jSwddHrclHVspP6ob8oa0bCthtlG2kl/2LSAvhLWfnuJUB8KwL+5bj2+gppV8jTNf0o7yEGdeZWgniWfhsu0o96nmlXhNY5z7YVopX9NKfEF4dKwIE6ZV2HbZV5KPtJIvecNxSd6IQ97RPappKDPexvyI7Bvx7rh63WY60hCOW82TeG2jj4e8ks68bsu0WE7j9VyG+AjUj+G5tIRyHFk66PK4LenYSvlR3ZA3pGVbhjtKG4ct7tMSznIgcJ8K8kbn2W31/Obuw1Fd5kvaUR7izKvoPmM8C5dtR7lPNa/Eaxrj3A/TSvmaVuILwqNjRZgwrcK2y74kv6TVOPLkz6KXe1O3DB/a4b3r4mivi2OsLt8+eN7eA4tlb/L4tf5bCKMf9cp23C8gzj7h0lzNgdB3XIdJyJDODqwDJ45OrHhA7T+wWDYt5TWG+pGnQ+d00O3oPNAwy5Qw84Zw31cUSv8Q4rpluHSQNcz0Ic426xZpsVyWznBM03iWzvBc2oju2Fr5jGd5et5aTreFcF1LvEPvDaj3ZY6THQjhWTky6BgeHSvoyrHMUbmap2lDnpClRWIZxInuJ82XNC2TpTGuW1LKhOvCdN1m6UpJq+2UbXcf6rYF71O8d0osq+VjeCinx3p0jCEc05aUsf7XPLSD86zbDt6POc52IBxRj02ZPX7ZjujaY5mjcjVP04Y8IUuLxDKIE91Pmi9pWiZLY1y3pJSp1y+m67aDfTbKH92X0gbDqHcYq4extj4jdPaX1b8v2YFgsexN9Ee9wYkAOt0f9L0S+4pLcTUHAr/4qp3XcEL1hMmjz/jrLRbL1gUrhUYOBGw7im5T18sWK4oOaRmtPE1fUoZxovlxS2JcadWJaTGsMF3zNRzjDK9B25lrcy5vCac5EOrkV/an9GUO2ykObebxSMzLymsaw4qWY7jFVPmYR7QM82KaEvM1zjC2U+3E/FhvCtbJYL5up+q08jR9SRnGiebHLYlxpVUnpsWwwnTN13CMM7wGbWfUJozMGp/jZAcC9inHodtIKx3M1VVQRsvFeCTmZeU1jWFFyzHcYqp8zCNahnkxTYn5GmcY2z487ndH8++OwYGAD7F1Y7rFYtmfwHamHd07D0DvQKCuA/YLl+aKKxCSME6m67RA34HVDyjagWCxbF4yB0KZmFTdZrjvtMZOhEP6mJjeKhdBuSVlWU7LtsJKTI9txDzdRlhX86fKZvFWusa1bMxvwbJznLoCgdss3MrLmMvX936j8yruS9OXpClT7bbqMr1Vdq6NubQsvwXLvv7ackOzRWwzCzOu6UpMb5WLaNtTsJyWbYWVmB7biHm6jbCu5k+VzeKtdI1r2SWc40DgfhiOaXGbhVt5GXP5D13/GdewwvGZRgaNDjsQLJb9Cmznw1/CgW0NHe9/uCn6HmD/cCmuugKBB1y2FZ6IHQgWy74EDoSXX+r1lnqsyypJ0XeJZwz1pexUWIlpLJeVnSPWi23EvKw849k25ms8EvOnyrXSWF/jWkbT13CKAwFw34rmtcqAmDdVFmi+tq8wP5bTeKssYZ6WVWJ5lp1Km6pLpsowT2mlX5oyWRnFj7dEy2RprbAS01guKztHrBfbiHlZecazbczXeCTmT5WbSmMbc5y1AqFuM7Qc4638mKdk9TQe0XxtX2F+LKfxVlnCPC2rxPIsO5U2VZeMy/RGQtQ9pZRDuNYt5evYbQeCxbJ/0RUIxYFQ+oaeYm9Lf3ANruZAIMMJoeMCNU5vCb7gaweCxbJ9KSsQjhwIB+ggzPqBhwDPPW6VqetzyrWb2peCfIVpsVyLUx0IIO73IfEQz/mhwnsdt8rU83Dqs4J6SlYm49wVCLqvqX230h8Cd3XuvB9l/2VbnQd17C4GRzf3tgPBYtmvNB0IXbw4DhmvZH3FOVzFgTA62BJG55V0YDVuB4LFsn1JHQig6nG/dOqQHvsFsx3W3qOTP6LoZ8GYi6O/PDO8VtdOdSCAMqeT/cZ8c/fweRiQcbvMv+1AsFh2LcWBUF5h6Bnre9c/d1vtD7R/uARXW4EwOhEFHRfBiXsFgsWyCxkcCJ3Oqh4fdLvvwKj/sU8wd48aHhnvfuef3bzv3Z8pf95L06ccCB/r8n7pp/+0GCQxzxhze2T6/XsfenTznk6vn//s66P0KQfCs3/66s1/eNezXd0XjvLMthnGYxmTByd/Fy5jNsZuOxAsll1L70CotnRxIoiuQ/exlf4g6y/O4aorEHjAJVxPikZHoTtxGCR2IFgs25fegcDOqtfhcWd1+EWKum/2w8svPh4Mil/66T8bORFaDgQ4D1jnA7/23ChvzllhjLk+7/iRPx50V50ILQcCnAes8553fnqUZ7bPaN6NlSLiRFAjww4Ei2XfMnYg9HNyhKnvpS8Y9QeHfuISXNWBoOFCOUE9UTsQLJa9yMGBUEEHNaJ2XJXYL5jt8+H3PxqMCnUiZA4EdR78fJf+KPzCCexEMOZuUYeAOhEyB4KWbem02T4cf9V50M+/KzA4ujHcDgSLZb9ycCD0f5CAul30XebhDDN+Ka7mQBjFcTIVekpwsgU7ECyWXQgcCDAo6TwgB/0+OBBU/82+yJwI0YGwxHlgjNkGmRMhOhDsPLgfcAwe4PjchYdxGwZHN/d+8Xk7ECyWvQps5/614sSB0KEfUsz6inO5HQcCTqCeUO/57J0H7MTsQLBYti+9A6GffBw5D+pSyUz/zf6ITgS8R40wjA87D4zZJlMrfqITQfXYzoP7yfAKQx2n7UCwWO6PpA4E/SGvMsSTPuIcruZA0BM4dF698wAn6RUIFsu+JFuB0DsPKp1+P379EM/6BrMf1IlA3vEjfzKE5wwNv75gzLZQRwG3GrbzYP9w/C1jcXEeVIOijtkFOxAslt0LHQi0p3vd7u3s19AfyFz8GnPyqzsQcBKDkSEn9wo9Jt3WDgSLZfsyciCAOhkp+l04eD5B1jeY7bDkHmVOhLWGBvdjh4Ix12FNv6tOhFN0+rAv9PfW6S3C52BYgYD7VcdrOxAslvshzRUImI9D59EfDH3BoX+4FFdxIIDRweJEQD253oFQT9orEC4uX/WPvvbmy77y79784cf/qKYsk+eff3Tzy+/+1ZsPfPC3Svy5558v7bz1u/5FiZ8qb/+Zny3tYHuu4JxwjDy3JcfI/b/th3+kphzLD3Z5KIO2Lbk0v4FQdZuTyRJX/TebIN6TpfcoOhHW/krp58GY66BG/Bodi06EtQ7BMXYibAnelz5cHQgYn2XMLmN4hx0I2xDMO+fmqHHuG4VzYcz/p+Q3P/ihmy/50r9288yb31JTjoU2BGwCy3blyIFQoQNBX19gn3BJrr4CYYjXEyon2IVxsmUVgh0Iq+SbvvlbClPyps//wps/9+f/ws2vNIzht//MO4rBHDsHpKHel3cdBwQdFeJ/+Uv/eolDkIb9T3V0UVAe7cwd9xKJbWXHGIV1eF6ZoLNEmTXn9dAkW4HAiQmXSqr+a58wh06EW0y1meXxdQpNY1y3RNNjeCptKn0N2TFMpa9BjYxT2qMT4TxDY0yrTiu9lafEMnP1kIfnJMtbCttv7WfuGIiWi+WX1I/clWFHXQaPX3+a5I+3DM+d41R+lnef9T/qM2H+EuhEONUhGJkqp3GGtSyZSm/lKbHMXD3k7UP/l+uy1i16iLEZbXfjtDoQvALhdgRzVDBljMe5dyZz82jOhT+vm/9PCZwQc+VoQ3y8a3OpoPzaOpbzhA6E3p7uiQ4EXYFwbl8XueoKhCNKx6UOhP7k7UBYLlTSKZlzIMD7mOUvcSCw85ky2KPMdXwQeE+R34KrIhDWtrJjpIOE/M03v6WUwXlruq42sANhXprfQCjQaDjof+wTMtg39OE60VkJ29H2ItyfltXyGp4i1tP0uTTWJa0yMV3Lt1jSTgbbXgLuPcjypuB+sm0rbQkoH+vEdhmP5ZQlZSJaloNylqdk+1kSXpaG+0L96XUReczX7TU57Iv9QX9czCNa/lDnNFh3qg3uT8tqeQ1PEetp+lwa65JWmZiu5Vtk5Zdwik7H/Sman5WP21baElA+1ontMh7LKUvKRLTs9fT/oEO9Hh2XyWB+oTr2OU7bgXB7wl/6Ma8krV/1MR9F/jUcCNinwvnw53zu5x3lcZXwWgcC5u8ov6aO5Xw5WoFQdPug76Wf0P4A8aTPOJWrOxA03HdgBwcCOzE7EJYLlXRK9uhA4L5a0LCPbWXHGDvtFloHnSfS7EBoS/MVBlD0GxOdXueh59ofjPqBWkbTYrmYx18TNU/LME40nXkxTcnaivG5MjFd85fWBcgjWZ6GGY/pDGf0+Yd7dVW6fZR38ob9HogTb6DxmKfpzGuVicyV13Qt2yrfgnXW1iNL6rbyWTeypMypaLutcCyr6a1yMc/6f8jTMOPDVtKvhu6vbiMsG9M0bv0/ZkndPL/tBLID4fYF89LP+dw3DfPMZzqjnfPyL0nmzpkDofVDGLaazh/CWg4EpC2F8+q1DgQcB9s495Vny3JJHQh1vkXUgZD1D+dwVQeChocOrJ4kVyDgxO1AWCZqZKvg13l0IoQd1x4dCGgXnRZBx4v0NQ6ED3zwQ+XcyJd95d8rZdDxajrKUexAmJfJjygWHVdDcTyhKflClraUUYco4YjuO4aHMthKfIrSRkzT9KQd7pf1yr6TcqTka7jGdb9ahnlz7R7BSWWWV8C9HA9EY5gvZY723z0rjTZ4vNjyfOJ5rUrDFm2FNG2/pNVwTGulM6yU8tgyXtNiuZIX0vX4IlkbTNN6Zf+NskP5JD+iZZfC+92Hj9sahWudQs2LZcq1k/QljK6FhCPcdxYeymAr8SlKGzFN05N2uF/WK/tOypGSr+Ea1/0OZcJE8UgfU+bKLG0jSR9WwGhavy3XSdJ5btjyfIbziuWWpGGLtkKatl/SajimtdIZVkp5bBmvabFcyQvpenyRrA2mab2y/0ZZpqvDzQ6E2xfOsb/pm7+1pvRz1b/4RX+ppEcjO869IWt/CONceO4VBqyAgM3AVb2ZrHEgYL8sD7CyAWmW6wsdCIM9XXS7zruqzg/9QIX9xCW4igNhdLAM15NRBwINETsQlgmNd4AwRZVXgZGcCR0MrU4MHRAMano8b9uBoBIN+yUOhChsI/P8UuxAmJfmKwxFvzF5RKfVTyJLXtX92Ccc6MseTTK7uqMJE0H/otsKJ45HIF0obXHbwfgA0ySf58e0EbXO0Ca3mi9llLifoYym1+swxCsMl/TaluZFSh7vTwkfyh/u3yGt75dxn0lN68oMML1rl6ANbkftK+UY3uiPLZzvHGivhGu9EtcwqdekpHf7HNKZhq3se1Q3SRueT2k3LZeEdUtYhqTpOD45xlF6TBOGtli/I6ZlcYYzmM96ipbhdRqeM+SzDMMC863/NcyyTA/PLsqxbG8U9rpU0nGcE/TzrkoJU49l27Uz5FeytsbUY5BjKcfLc2U8S8/yJ4jXqcQ1TLo0xnGMQzrTsJV9j+omaVvR/1KmHoOiaQxzdUeJ497U+6X33Q6E6wh+mMJcMjPkOX+GI0ElcyC0fgjDVtP5Q9icAwGvJ2ROCcx9o8FPm+KZzgZAPsgE9VgWzhJ8fBFhHENs03J5OVqBwH679gcK+4NLcvUVCMMJsAPDCXZbekxw8nYgLBMaub2yHozxt37X95Q4mVqBoEuN/uIXfXFN7UXzlL07ENTB0urU4n4sxzL5CgPCLz/udP7QeaX9wAAmNRWmoR1uI7FMFmY8brNwVjaWyfJJK0/TNS+GNa7putV0RdM1P5ZlOcB7UOPF0JdyHHg4udT7OwnrlDC2fTvDfktejetxMcy4Eo41LdOqm+UxnJVn2SwPxxHTQKu8psV8xrMtydKzOhksP5SputVRjA8pU/Qx6ORBR6dXDgGkHy8/r/sLxuSwXx6nHEcaj2VJLJOFGY/bLJyVjWWyfNLK03TNi2GNa7puNV0p6XJ9I7XcoNOqo0uBLg/9QNXpmf0NYU3X/BYsT/hcMZ6VadXN8hjOyrNslofjiGmgVV7TYj7j2ZZk6UNa1SlsO+hQIJnO9vfxca3TpSFOuntrB8J1BPNxzCW/uvHXEDg/11/3MwdClLl5NOfCmQOB7WPfOC7Mc3GcmDezjn6bIftRUgVlv7E7Dp4LnBoUOhH69PV/Dc6yXI4cCEW3sT3ovPYTQPuKc7mTFQiD8wDYgbBItHOg0raWIFH5owMBSs88ri7QP/nCTuaZLg+dG+ojvsaBgOOEpxOdEz/IMtfxQXh+Sx0I6ARRZ+540Mkhn+cNp0n2ERs7EOaFDoSho6pAvzlRLWHJ6/W/TnzKlv1BX/YQlzCJaYwzLQtPpbXSW2WXgvokS9c0ZUm+hhmPYS2TpZEuzsFl2I7C43t3EsXwkDbrdnQ8DGs8pq+lVX8qXfe9tP5UuSwvprfqR2I5xltbMlWvUB0EQ/wYHcfjtoQrfVz0eCksH7cMk5jGONOy8FRaK71VdimoT7J0TVOW5GuY8RAe6bBuS1h081RabVdGx8hwFs/S5DxG6Wtp1Z9K130vrT9VLsuL6a36kViO8aMt9K+n6GV9dYH3DunlHklaf0/tQLiW0IBuzSWzV4iXOBDY7ikOBL468dN1Tq7ClQ16vGpD8HViCPatqxhgi2TfPECaOiFQx99GuLzAdu7nXGMHwqjfCHB8vwRXX4GgE5Uy+BS4AqHvxOxAmBY1/KHk7Gxay4RU+SloA8Yz0tFhoB7LoWNCPHZi7JAyBwLec0KngI7pTZ//BQWkK2znGg6ESOZAoPOA1wmvMGhcxQ6EeYkrENSRUPS7xntdZz9wmOCwHxhNgDrQJ5Qt6pc2wjZLi3mYKGHbgPspaD1Na+UpzMf56DErtezo3Fg3207laRlh1GYso2mjPNSRY27FO/r+uY2W0Xrl2SjPAtPQNsOHez55/EyPaVn60rpIC89IOQaks3wID8dIat4oneWzeN1frw81T/OXhjWu+ZrHcI2rfg2o7nXHxvGZ43WklV7I2mRax3CsGTxmodSR4x9ts7SY92D1H8eAcN2ivKYJqr9zjOqWttBubbukJXEeH+6FxgUcNylpbCeUa9U/Sl9aF2nhGSnHgHSWD+HhGEnNG6WzfBav+4NuDHmavzTcwWs2MOhb336/yqAvV/S66m7fDs4TYaGL24FwHZmbSzJ/rQOBhnvrVVzOoQHn5ADCuX72TQPOqdXAb5VnWcz78cpC9mMcBceD86LzQr8HYbmMcAXCuN9mn9CP7yXcwX7hktyKA4EncegcZfLZdV52ILQFfwqGyqxGMr2RMOSh+KrI0YGgbcB4ZllNR6e0xoEA4H1EewCdxDNvfktX9+91x4PVB+8YeS1R/pIOBDhDsC/sM9bDMbKzxTHiPCH4UzNceQHQNq+FHQjzog6EQ4fV67N2XEwrHRe2Eob+lw4PKxmWMlc+y59LQ5hk+S1YZknZFqfUnaoT8845tg7cYyWmtcowneGBM4+nsOT8tYymEeadylQbS/eT5bfqzLWlsGyj/VdBp7dFD4su9sZGr5t1wtGBMZu6Cz3mWD4gusxwGdOz/Wtalr6UufJZ/lwawiTLb8EyS8q2OKXumjpJ2aivLbRsbOMkcCx6PDG+lKk6zIv74ZYw71Sm2li6nyy/VWeqrZo3di5w/O11l7oJ/YbuF0peH0YbdiBcXubmkpybrnEgqHMAc/7McNcynJcDCO0F/nhIwVyZNoCmMy06EDCHnnIatAR1TqlnmRY6EIo+l/l41fnSH/ToGF5s8gtyFQcCD5QHre+SlclGt7UDYV74CzqAgRwVEB495vN1AUh0IOgyf+0kIIizU1niQDhFruFAYFuxHjo4vuKBzpPOAxWcJ64RO1eIHQjzMrzCgMlL0d9+IsJOi44D5GkHhjqo+8JnsX1y89IjY8xt8uLzTzr9A53R8Kgfd3v97HW1jNcd0N9h3FZqOcZhvKhOo/1sv8aY6zHodHUE9LqKbT8WF+cgxuU6VpdVvwzbgXAVmfsGAn+R11eQ5xwItAW4ijibS3MurPNaCubFtAtAXDUcVwe0HAiWbcnsCoRuTNdVCIB2+iW4mgOBf0aG8QJOrp7oQHfydiDkAuMXxvDU0h90GtHojQ4EiP7JwpagPH7VZ3uXciCgHbSNbUta+1rrQICgM0YnPufx1OOxA2FeBgdCmYT022HS0vHqq49L54VODO9iIh+TG0x03nj8tHQ2Fovl7uTJG087nX1ajP6XHx0cfWXSUbY9g05Dv0uZmg+d7voB6PRrr1inLZa7lied/f/6a71Owzmo4/KrL3Vj8msHBwJ02w6E6wp/sMteNeB8NRr5Uw4E1OFqX4azP5XYalsFK4Ph2MB8GXN92BaxHUjmQHjmzW8ZHA+n0nKQWE4T2M7U7ZEDgWN4t1UbXO30S3A1B4IyeEDKBKQ/STsQrieZA6El6DywegEdGEEHCOMbXku0kTkfUC/rIKaAUd8Sdn7wziJM0GkhfY0DIROUo2MBdQHCPFeAznLO6fCQ5bACoZ+IDKAD6/S4TFZqZ1ZWHXwWjkRbGBbL1gRGx8sv9g6+YbJR6MdnjOPDtywwZle9RvnXX7VOWyxblNdefnrzqNPR4iQoYzP0udfposPYdmAMtwPhesJVBvHDgXyFNv4o2HIgYD7K+TzroE3E6VCgcC485UA4R/AaBObZLbBvkOWR1qoMy2nCFQjQ4cGB0G3LmA66MVxtcrXTL8FVHAjkMCmp1M6rdGB1UmIHwjKB5xBG+BIP3hIHwnd0xjPao9Jn4F0t7aBU2FmBrKNQDh3g/CsMLU51IGAVB985mwIrEFrnauml/PL4wuN+8jFMUDrQgRXDo+/A4Dx48bmuc/G8xGLZtEB/oddFjzuG1w3jeN3pPAwTrCSyWCzbFawwgq4OYzPm2tXIAFyBUMZpOxCuIlyFwLkl5quch8LAjz9UZQ4EzEf5ykKc3/7tr+z/cgLaiiuGWw6EuTl2xppXGFjHcnuSOhDKPLx3IpRvEAZbPNrp53C1FQjDtsJJCY0MOhCAHQjzwg6mZSirPPPmt5RyrT/zePgAY/96BJwTWGWAzgJOB8T5p12Afl+BMtdZqUSjPxOsdkB+C54LwtoWjyO7Lsjj9xBwTdDR4hwJzhnXld7irGO3HKR8v+CFfgUCJiE9+LWj77DKh9Q6MHl5YpW2WDYvT7vBv3+fuh+Pyxhdx2Uds6HTXnlgsWxfMJ+H/sI5QOOiGBbVwCjjtlcgXF36H/36H88I5qmYl0aJDgSdu7b+9Djn8ZyDz83JmY/XH/D6whTctx0I2xY6EA7z8Krn5dsn/fgd7fJLcjsOBIRxMqNOrO+4isFhB8KsrHEgTIl2IllHpsJ9rnmXK5No9J8jaxwI+uXZOeGfePQ3ENpCB0LR20qvzx2YqNQJySsvekJisexF3uiGX7yaUIwNjNFlnK50ExHoPJwMFotl+4L5PF5Rwrz65eLw7/W6NzLq2G0Hwq0JfpTDvHLqO2TRgQDBj3tg6kct1OM8fm5OvmbOTseHHQjbFuh4Px8fOxBob2dOhEs6Eq7qQBioBz04EHiymKB02IEwL9dwIMwJl2HhF/ooazqju3Ig8MOIS/b7TH03LVttYekFRga/gaATkdJpdZOR4gzsyvjVBYtlP4LxH3pM5yDhn4vDKw7+lonFsg+BPgPo8AvPPxbDoo7ZDNuBsBnJHAhrxQ6EhydcgdDrdtXzssr/jSNnwSUdB+QqDgTAgy/vVGLbnRi2ugKhAKPDDoRZYQcD5YdBvISWMcxf2+EYQJno4URHgz8bw2VM8UMwEO2M4GiYYo0hPydoQ9uaciBg38gDOAbE9VwR1uPDuaA9y7FgqTM/ojhMRMqvGIfJCH7twJ9zs1gs+xAaG3g94cVOv9WxX8bn+qFFi8WyH4FOv/HG025ujW8WdTo9jNNVr8vYbQfCVuS2HQicm7fwKwz7kJYDQW1u/oBPuzza6ueAfuYqKxDIEMfJ1JOzA2G9sINZQ6szQkei3zhogU4kcx5A2Bmt4RIOBDg88I4WnSM8jtbKjOw9tAzUR1uWXOBAwOqCwYHQ6S2cCGViUicl/D6CxWLZvmDcBzcd+POO0O+i15iQFJ1+UpyCfn3BYtmPFJ2uWzgQyqpBzL2L06AfqzGG+yOK25HbdCCswQ6EbUvqQCjbwzcQRnZ4DV8K9DFXWYEAysFWBgdCPUl2YnYgLBMoP96lWsOcQYx8GNgw7PHnVWCYI4w/b4j6U4KPHuK9rjXgLyJcWnAc/XGP/yxOFLx/xj/hyA/FIIzjWtNJPjThZAQCA+Olsqy519uyCqHT4341QjcZqR9is1gs2xY4BKHbBE6E5z8tul31Gx9XfPkF67TFshfhmI3t4EDo9Lqfb/djdnEm2IGwGcF8G3NSzEdPFc6FW38q8ZQ5+9T3F6JwXm25PWmtQMCfYKYDYfiEAMKJnX4O6GMu7kDQgx1eYaiUkytGRz3p7uTtQLBYtinoG8iwAqFOQkbGRseLzz/2ZMRi2YlQr+E86B0Ihz/RSv0uq4r8UVSLZTcyGrO7ufXLGJ+LPmPb63aZe9uBYLHsWqDf0N+iz9Dr+iO9Og+ifX5J0Mdc3IEA6EDQ1QfFgVBPsnRoOOmuU7MDwWLZrgyTETgQqkFBA2NwInRxT0Ysln0IdZrOAzoQyq+VdTJSHAiPen23WCz7EOr2MGbXFQgHB0IHxnA7ECyWXQtXIPT2dHAgdFxz9QFAH3O1FQjDQSNMB4J8A6F4TexAsFg2KzoZwcfU+IvkMBFh59VtvQLBYtm+UJ8ZhvPg6ZOnN88/C93udZk6bQeCxbIvUd0erRoseo1tB8bwMmbbgWCx7FXoQCi2NB0I+P5Btbm5AmFkj18Q9DFXcSBwq68w4G9KqwOBkxQ7ECyW7Qn6BQIjozgQqkFRJiF2IFgsu5ORXjPeqW3/DYSesuy5ww4Ei2VfovrdOxD6v8TQz7nr2N3pNBwLdiBYLPsV2M50HoBhBQJsbjgQYH+LTX5p0Mdc1YEwpHUnU5wI/gaCxbIL0YkIOHIgkKrHnoxYLNuWqNNl9UGFDgRd8mwHgsWyL1H91hUIL1cGB8ILHrMtlj0LVyCMHAhYgVDt7bICoSOzyS8B+pjrvsLAME6onpwdCBbL9kUnImBwINRJyDAhgR771wyLZRcS9br8RYZObZ+r30AYsAPBYtmdqG5jbk2HIMfrfnVRt7UDwWLZtXAFQrGlowOhY7evMPBgh1cY6ECoJ0mPiR0IFst2RScj+g0EGhn9n3VEGiYjfoXBYtm6qE7j2wd0IGAFAvQb9Pr9pBgYdiBYLPsQ6LRuhw8fw2EAna4OBI7fdiBYLPsVrkCIDoTiRKh2uBJt9XNBP3M7H1Hs4OoDr0CwWPYh6BvIC8/1v0jqBKRMSLqtHQgWyz4EuswtgsWJIA4EOA6IHQgWy/6EY/ajMmY/Pjj9OV7XrR0IFst+peVA4A/2+g1C2uZqq58L+piLOxBAdB5kKxDsQLBYtiuchJDh1wxMRuBEOPo1ww4Ei2XrMtLrZAUCHAdYWYSwHQgWy75E9RtjNl9DGjkQEId+P2cHgsWyV0kdCN222NuwwWl/C9FWPwf0MVdzIBQQBnQglOUV/ckW7ECwWDYpOhEBR68w1MlIPyHBZMQOBItl6zLWazgPEgfCC8AOBItlb6L6XRwI0Gk6+r0CwWK5NzK5AiE4Cy7tPADoY67iQADlgCs8IXUglJO2A8Fi2aToRATwI4p0GmAywomIHQgWyz5krNfVgdCF9RsIXoFgsexTVL97BwL+jGM3TsOJMIzX3bbqt8dsi2WfMrkCodrcdBzsyoGgB034/QM7ECyWfYhORkYrEDAZgROhYgfCWP7w439UaMlzzz9/82Vf+XdvvuoffW1NuVv5pm/+lnI8v/zuX60p25Xnn39Uri22kB/84R8pxz51vecE9cFDENXp5gqETp/tQLgdgc7h2Xvrd/2LmnIseLZR7gMf/K2aMhb2J5d4htkXnKNPlEv1K9TxPfRPdy2q31yBAAcCdHrkQMCYbQfC2RL1ks88x6fblrf/zDvKMcz1FafMPdgP8dx+84MfKm29rdPPNYJ6OMapeji+u7yOe5A1DoRrgD7m4g4EdRoMcZwYP6JoB4LFsnnRiQiAA2H4BgImI0qnx/4GQi8YZP/cn/8LhZawzOd9/hfWlGlZ0mZLMJHABBy0JuBf8qV/rbS9diJwF4JJhR4r47/SODdOVt7+Mz9bU47l1Gu7RxnpNb+B0IWfswPh4hKdXZlAL/Hs/eUv/es15Vjw/KLMl3fPeiat/gHGAtrPnv1WHvuCqE/oO5ag57qkX3nrd31PKTdVJuq8pS2q3+UjitWB0I/TdQs9r/q99zEbz/7U2HZNod6p7vKZ/3iXdxcypys85qVzD5U41uKaI97ql1qypM97U3d8KLP0OqJNMOdwmOoT9ya9AwFOA9rUPYMDodrfaperrX4u6GMu7kAAPNhywNjWE6IDofeU9MAwwUTGYrFsS0aTkWd7bydWGwzLIYdfNLrJiFcgFGlN5lXWDuIf6IxgtrnUIw/D+S9+0V8a6hHsM04u1jgQ9NfONeCcpwTnpYZIhIK29FgZbzkQOFmZmuQgHzwEUZ3unQe9A8ErEC4neNapU6SlA0sm06c6EKb6mVYej1v1SdufQ+st6VeovzjHlkSdt0wL9fvRZx9Xna5wvK7b++BAoKGpzwZ0Cs/MGuIKIDyPWTlA45N6MedAoJNsLc+8+S21hbbgGBTUwf6/szsfTee8AWHkq96vHXvXOhDQvh4LrgfqYX6i6YCy1oGAsnpsU/Il3f1CWT23PUpzBYLa32KPRzv9XNDHXNyBoAd/BJ0H4kBAJ4Z0i8WyHeEkBDx+/Wlx9A0OhDIZqWBCgsmIHQhFOKhODX4YKJG/1IFAI2PpoMf2ASY3mFyBL/vKvzek64QJkxWkLZmga9trmBvY9RwzKJzE8FjjpCaKHQhjUb3OvoGgDoSX7EBYLdAPTn4xQcaE/hD/4iMHYOZAwDJkpJO/WY0C6Kmmsy9QnVSZ6mdaeewLVJ/gNGQfQj7nc99UysEY0HS0S1nSr1B/7UC4nFC/YWBAj0crEOqYXRwIO/8rDNABPBfxGebzsobowOOzm8FnlTo050DAcnwcI2AbjCsxLx5TJuxb5mBbmd7rnCWDEsda1ptzIKy5H5RrOhB43HoN9ih0IMB5MKxAkD/j+DoIdrna6ueCPubqKxBeexUnJMsqujQ4EBDGCaMje+mRJykWy5aEkxDwMr7K3ulo6azoNMC2UhwI9+DXjEsIJgsczFqT4qmJfRSU1UkC6ugkPRNOYr7pm7+1phyEg+fnfO7nDcbMkon+qcK25wZ2nBONEAV1ASUaE3FSEwX3APl2IPSies3VB6NvIEDXMSbbgXCS8Hn8annHGAY4VwPFPoFGUGaEzBGNAqDCdOg6jkuhUyL2QUv1lQ6EqXJL+hWWmdJPXtOpdiy9qH7rn14++gZCl773MZvj4jnPBcfDaKxjbITxqkCnUXatA0GlpV9sa61RCwcejofwmjzT6bem8xpl++E1+C++6ItLuQiFeshjX+pA4HcZiPY9mg4oaxwIukJz6lsyKuy/9Pz2JnAgQH/BaAVCtbMzMnv9VNDHXHcFwhDvTgrbwYHQe0pwsjBE8OsmfuW0WCzbEfQNb7xRVx90kw44CvBrRu/17H/NKHE7EIpgcMbAhwk7Big10lWWThbwGgIHUjgD6JxAPbTREpQBLaExww8tLZnonyqtCdMSgeGFuriO/NU1Hmuc1ERhPs65JcgHD0FoXPRgBUK3rQ6E8m50NTbgQIBO24GwXFSvo95zkotnWSVzIKAsnmfClUPYajrKQbhfoKLpLWIfRP1C//Wmz/+CQhRtVyf96K9Qn8xN0rWdVl8JsQNhuah+04FARz9XINwHBwKNV4Dn6FRpORAywbOOsnzm+fzepQMhCsd2dWCqZPtZeg1OdSBE4XWMfaHKGgcCjwtkfW8mnEvhdYa9ymEFQuJA6KA9rttLgj7mKg6Ex68fwuXAEa9hEP+cIyYr/haCxbItedLpY/mS86PeUdCvPKDjoJ+UYPtql2YHws3gWYexz0EyW7Y8N1lA+W+s9dke5W/LawgoEydPanS3JE5iGN+aAwG/XKBuxlIHAiciABOeTJhPgwnHfJ/lYGTIKwzP1hUIMC7gRLADYbXweX2m6wcyiY47SOZAiBINlyjsT4DKVD/TyqO+Ip1E0Qm7Gv5q1CmtfoXtoI/EFpP6TFjODoR5Oeg2DIzkGwgYt5FW9XuvYzafiSWG/5RQZ++DA0H7gZZDLtvPbTsQlozJSx0I31G/p4DzoaO11Y+oaF+1xOGwRWl+A6E6EIrtXW1u2uNqq58L+piLOxAInQU4AVJeZei2wwqE6kSAB+XFzkjBO1l2Ilgsdy8wLjDBAPru5LACYdj2HdhDdiBgUOYkmAOzLltGmk5+W5MFTEw4wQD4BS9bkgeHAn/dA6ij5Tj4ZoMz9s26CEO4z605EDhhwa8pODbADyDxWOOkRoVOGL0P2WQBecwH505Ktyw0LnqqA6FTW39E8XyZM/QzQ3iNA6E1UWd/AlRa/QyklTenr1qPx4WJeyZT/QrPG+2gr2SflPV32XWz5KL6PfwZRzgFMX5jHKczoWPPYzbHuNYv7UuFz+EzwekXv0MCDj8QjB0IGF8QBnzmb9uBgHGN1+TwzZS/fjTeZfu5TQcCx2Qa+zgOHFOUJQ4EOg8APmyJfoT15pwI/KEF7LVfOfoGAhwI1bamA2Gww6tNHu30c0AfczUHwuuv1dcWeNAIlxPrT7A/WToQQG+EwImAshaL5W6kfDQRfwLqUZ10jJwGNTxyJnRlH6gDAZMJTn7jYIhBigMl4GSnNVnghBwDOZwEU55xtIHJNo1jHQSRzvY1HQM+HR066eekBm0hDC71Z454fGsdCLxGQK9pNCZaDgRODHFvUJ+TKpy/tgdBOngocjAy2g4EbO1AWCfU39aE9FQHAowblGktt1Vd4SoawHT2Swon/7EPahk4ENTjBB3noBN2HCPyVdhWvB5x4g/R1Ua4TtpWdt0sbaF+9w6ExwenQRnLe53e8woENf7OHaeof9EI5rObER0IGbfpQEBdjuucY9DRTt2nZPtZ60CILHEgYC4TX8FszVMgUw4EHK/en7f98I/WnHEflbWrwrnJ2hUUW5GWA2F4haHa3rTDd+ZACAeNsJxc5kBAZwbDBK8zwJGAjg7GzOPHxpir0ukZ9A9OAzoPDk6DfqLRv2vVx4ct8roye/414xzBxBdG6pTBjzI6wc4GccqU06AlqBPr4Xg4wEYwUdDyHIxxHjgmcCkHAp0rc0sRo3CyEX/djMYE45yQ4bz09Q/+oqnGDicWvAYs+xCExkVPdSB04eEVBnxEsdt6BcJ6oQMh+xUdwmdVdWuJA4E6BKKeQ9ifAOov0PQWKKeSGTjUKR6H/uobJ+w0riBsi7rKbyQgDcTrhH6SbWFfPFc7EJaL6vewAgGOg8GJcIjvdcymwQv0daBThDobVzLwOcU4iudOwXMM0XEc7YApwxeS6Rdkak5AQV+BfVAvUIeOcaBjZfzxAvuFZPtZ60DAXObLu7ZRHnE1wHFtcIzYDwTHoX0H9ss8iM5TkMf7mV1HOB61/0D5lqNTzx3lcOyx7+T5zJ33ViV9hYE2drG3D/Y3bfHBHr8A6GOu5kDQAx4OHFucVGXsQKgXonZwcCTQmIFDwRhzRTo9w4QCBsRhZQH0s2dwICC9081DmT78UB0IkGxSPyUYVDHw8SNo1xIMpJgYcfDGwJ8NuByUrzFB5yC+RjAJQR0cN85BvzQdV1xwEsDz4sQDRANFJ1WYVPC+sfxDEDUwuPqgrECQbyDYgXCatH7NpGTGw5wDgfk0FLKludAR5AEVPO/UmxZRR7JjRBm2Hw0tiE7YEaZk/Qr0F+ea9UMQtqW/KtqBsFxUv7kCoaw4KM4DcSRU/d7jmK2rVdaOvVHoqIYuqGR6EIV6p7rLemr4QofxDAOOT1ghwDRA/ca3C5imuqlOE+og9BvtYZxkWZTD/qiHCEPnoFMQHjPGP8paBwKvCetpf8fz028w4RrjGPkjC44Bx4X6EOq8HlPmQMA9Qhr+WkT8wQZt8JwpeE5wTqijbVN0RcQeZdE3EIItHu30c0AfczUHAokHPZxMcSDg5PsTPzgRaJSAg5EydHxdZ8glWE1iPuOlI5WwllkD27lEW4Wp+kne2fvr0DYu0V6LeI2yfa09lqkyyFvSRsZRvRrP2tP9rN3fqfUy9DiWMOhRr1+H8AF0SIMels6pOhBqHh0I/DUD6Q/ZgUDBwI4JxBooCOvy41NoGS7ZYKyCfSP/0hP01pfnpwSTAB4vJ0WMKy0HAupg0sBfiTLBPjh5gbDNhyBqYPTUFQj1FYby/YPap/jPOK4TPFd4jrLnvZVHB0E2eVdd0LA+uxC2Dc4V6BMm1NFwwmR7ypiCRGOObemKi1MMPuw7tmPJRXV7tAKhG6OHVxgwZnd6vdcxmzpzieedY198tph+CQcCx6i1aLs01gGdAZBM51CmNZbzmNVoZttZH6QSx1rW03mHrjSgwNGhxznV51GyOQvaac1hsvIU7BvnHYUOCT3WPQkcCP1cHXP0LhwdCB18jeEaoI+5ugMBqPdjcCB0FOfBcOL9RSiUTq6/OAwfoNHTbw9xpmm+kqWRWJ9pmjeVr+lE682VVWIdTWM4pk2V07xWekyLtNpiOBLLaNksfIjzV7Ac5LWI5XS7JKxbYTC6Y71YR9OJpiMc4wxPpRHWnyqjaDmt26P6pPrFDmnQvaKXNa3m9w4E5B109MXnH5fwQxZOmJeAgQtQnnnzW8qA2oLlszyS/ToImRpcIddyIPCXIhzbEsGEhMeKXxgoOG7yTP2lpuVAOEVQHzwEUQOjf32hX4UwWoHQ6bdXIJwmfPcYy3ZV+Jzq5B/Smkxj0sv3mqkL1Cf0HzohXuNAwBJhrOhBX4FjAggjbe1ycOhr1hZ0M5uwq3BSv4ZoLFmORfW7OBDKWN3NAboxmisQuCLBDoT2N3ou6UC4lOC8oW9TesB+5pIOBNSBsO0pBwLKwjBnnUxOdSBMydrykPvgQOA8XB0IdCKo84D29yVBH3NrDgQNv/Zqd5Ido1UIMFC6+HAxEK/GyRikaXofV+PIbBnfq7vgoDdRf4Sqd+yMWK7oYnH4dZQ4yvblysSka98rEJYLB3GwRLJBvyUoG+GvAphUYPAGGDwxIcBk5FoOBEww8K6kLsVsiX63QJ0HUeIEKU5qKDhvrsyYE+73IQjGe265+gAMKxBAp892IJwmWPlCfXvmzW8pekb9ioY/JJtMo0z8qy4UXXZLHUB5pIGWoAyPY4rsGKOoo28K7K/VFvV2DZfun+6jUJ8BHAjlB5A6Rg8OBGyh38/tc8ymzoBznUpweEFPYzvUFX3VAOXgcOBqP+rdbTkQlgj16ju7MRfHB6cgVlfgmmHLY9Z+hY4ArI7C8QOeJ9J5PnGszRwIS4T3D/uIx4j+EnIbDgT2pTiOPcrkCoRiZx9sb7XBLwX6mFtxIAA9oQGcKOniXInAC3JA0mHoDMT4/acfAO4aXPcptFyrDtPNXTA47Y50rU8v96gLF73s4mXbpYFD2W4iUtvD90pQ7iELfiHEADgHBy6wRLJBvyX8RWUJMHQwGeCk564m6Dg/TABwPHPOBk5iljgQeJ5zwvvyEEQNjNEKBP8Zx4sJnAjRwIaRgWcySnQgwJDRZcBZHTjYmI/yc8869Qv5WAEBXVGDCWGkIU/bzUT3heOI33FZ2tbSvhKwT7MDYV5Uv/kKw/CjTTd2l21lrw4EvhoH1q6aWSocEyN4nvE84tmnLtyVAwH7opNcjf0W7IMQxnlQ6AhQkA+eefNbipMFOnyKAwH6u+YYAfZ1Gw4EnBvq6P3bk8y+wtDN2aP9rTb5uaCPuboDAasNehhX+nSeLLbll05sKwdjpQKDpdvywim9YYTtcV6fzvy+nRKu7Wo5wjKXRveX7XtpWkmXY4xlpvYzdW7H+9I4wlPxmJ7Rrjc6n8Yxtq7FHFk97CNN79I0vVVuKXP1s3Nl+VhvqmwJJ/klfdROfzzKoHcoCx3qwq+/Xst38de6LfS01O32QecB8r0C4bRf1ZZINui3pDUxx9JHTMABJmA60C51IKDcucSl3RQYXTjPObmGA+EhiRoYPf0qhGwFgr+BcJ7gmaS+tSQ6ECBwonHS3hLUo77MPet89QET5jnhpLrVF9D5ie2c8HWOuX5lTqLOW+YFOs0VCOWVBYzX1XGAsb04EHY6ZuNdeDwP8ZlAOBtz1gKB7mGMJJkuUu9aDoQlHzFdQstJAh3EvpVnOv3Fqj+Auhj3of8c73nMS+YSUU5xIKCfmjpG9HOcm6Cf5HWODoE5hyOdrmgvyycqdEyizh6l9RFF/iWG8goD7Gpsq+2ttvm5oI+5o1cYEroTHujih4tRw0I0fMx1KQ+j3M9LA0dStt8pqDTmdFSXyqtE9XUi3G9c34Eu/pqko9MqdGmYmCDNKxCuN9E9Z9BfIpz0zB03f5U4h3MHazsQzhOM9wP1Tzh6BcLdSeZAWCtzzzr3AYN+TjC5R9nWBwvpQIiT8Uzm2loqdiCsE+g0ZORAgPMgrkDYsdOfBqaOJzBEszFnLUtlzoGgenkOl3zuz5lLnOJAOFWiA4H7PheKOqHO7Z/uSlrfQKANTecByWyvc0A/cysOBEVPhtviManfRIgMhs1Ab9AMF+wERhc8xHUb02J4SV7MZzyWJSyjMF23kVg2ltc0JaZnZYDew0uD56B1fArfu1cOedP1mRe3DGt6eWVG0sd547SIpsdyrXpT6TGelWvBslpn3Aa2B0a6190TTC7KtuYhznrDvagOBK9AOAxymFxjcF3CkiWY5wz6S2SpA2ELEo2JOKmh6ORNf4GYYsm3GvYuxWGg1D/lmH1E0SsQri+34UDAZJkTcugL+h39RRX1kUZdQj+DtEz4J1bZVuy/0C7a4p+lm2prqUSdt7RFdZuvMJQVB904PfwVhupQ2POYTUfWtcbEJUK9azkQoHcYl84lW/1wqvCY9+ZAwDVA+FwoXJUFLnl9b1OWvMLwWrCz1O46F/Qxt+5AiJSTJOXEuwuAdF6ESm/k0IDpL9QI5E+lsU6sz3YZH8pIWPOUNK+mDfWZnoQJ00p63Xd2TKMyGpd8bW8UDu3Nofvottm9y3j+s6/ffPj9z5dtlp+Be3+0/7rfQ7jGdat5DA9pKFPrj+rVtJIetpo+lJf0DLY51JE85ms80tqH1ps6BubFdrL6WobhDurXQQcrNV7uEcrUzgofQB0cETXNDoTDALuGJYPvOYP+EtmTAwEGF5Y+YvICiZMaCq/ZGu5yMnpbogZG//2D3oHwnFcg3InchgMBgjLYB8u1QBmUnRLoHif4Uyxpa4nYgbBcVL9hYLz06PHgMIBe3xcHAo1XoIbhbQocBP2rAoeP/qoDYYvCvuKUsY5jL52Gt+lAuLSwT4l/FWdP0nqF4WgOX4l217mgj7kzB4Ke2JjEkIl0+SPjaDCKDsbQKKxltU6jDNPKtq6MOCqvdPVG6bEtycc2tqF5JY3lscW51jSWJ6O2ZH9D3RoeytR8htO02E4NZ/cwA86Dt7/tkze/9q5n0/wM3HM9jux4jrZKllYpbXX5cTvUqfvWsq34KBxhHrYa1jKV0m7dHu1D8od0HmNSrlkfaUTTUKbbpjrGtO6esGx/f2p6BzspOhAKXSdmB0I/oGKSuwYawlPCicq13tXD0k81yvckcVJDOeXXn6l31e+L0Lgo4eI8qCsQhm8g2IFwm4LnLhoha4X9A5gTGBDQd/QlrIMw0tZO1nHsWVvo1y458Y9OQ0tbqN+gdyD0rysUdAXCPRiz+Y0NrB7binAs3eqv2pecS6AvQVvQ90sL+5RrXEc6UQD6sL1K6kCoc/0BzN2FaHudA/qYO3UgxG1ZeYA4wupI4BawLOMRzSvtSFyZagNM1c1g2an9aZ7G4zamaXpGq0xMmyrDNkgoo/duCjoQ3vPOT6f5GUf7ZFzTNF3TWukxjeG4jfmt+FS6pp3SLq4Bw8zPymWg3NQ+5vIA91907o3Du1P13qBjYnl0VnRC2IFgsexL1MAYViB0YX8DwWLZv6h+P/rM46LHXHEwciBU/d7zmM1fwPHnB/e6DN1y+3KJVV9bEDoQOA8/WoHQzddH9lWNXwr0MXfmQCB6ctlJlviQ1xs4wwWqF6mg4RhnOKZpOsE+9bg0Pavbik+FWT7GYxlsY3gqTUE+YTymk5iv5RDu0HsyxdkOBIYZVzStVa6VrrTKMK7pWjbmcxvLxngrTdOzfI1rPsOKlo/pgNe5pEGHqi7BYaD3oNJ7M3tQF2V65wG2fWc1dFxduh0IFsv2RQ0MOxAslvsn1G8YGHAcDN9AgBMB8XviQIDwWxtbWoVg2a5g9QFfj0B4zwL9hv6OHAiyAgF2s9pZlwZ9zJ07ECIwXjQ8xGuYBk+5ODOUumBUv8Zfr3mapuFYR+nyWG7Iq+EByWM8hnU/2sYovYbZltJKG9qQNC1TkPa1PI3KYmDSyETeQk52IPDB575xn3Fc5Zj6bQmLYjB9dH6SPsrDvpL0sg15mp+moTzr1O1wv0NbcT9ZG1ovlh/K1nSEtS2W13xstZ2hjOZpfaRXmFYcBxIueUjrUAdCcSrYgWCx7EJoXPQkDgS/wmCx7Fqo3/yIIh0H/CsMXJHw4nP3Y8zG6zJb/eaAZXtyX56XdAVCcCBwDg90nn8J0MdsxoHQnyQMxz7+uDPweeIanuLogjE8tH8M963HUcLI5xZpdRthnVZ8DdhHQfebtRfTarx1LFPp3J/mDxRDvg+Xsgs4xYEADvvlPg/7BiwzLhvyQnoETqMhLO2M2u6Ya2/NfvDs6r5KvsQn7zPSNSzHNoB4SBvqoDzTpMzU8U8eR+2Y6ECgE8GvMFgs+xAaF4XkGwhegWCx7FdUv4e/wgCHAVYgVAdCoeq3x2yLZZ+iDgTocZmTd+HBgZDM/0vahUAfs7kVCMpgvEg82zI8RayX0cqbqxPzs7RIVqcVj+3FsmtgXW1Tw3Nl5jjrFYawb91OhVvEMrHNuCUxnqFl5uozjm1Eyy2BdabqzuW12tD0UblKdCDQ84klkp6MWCzbFzUw9K8w2IFgsexfVL/VgQCdHr6BUB0JHrMtlv1K8xsIMlfn3J7o3P5c0Mds2oFAeOL9r9IK0w4XiLBei7z943TNOwdtn2nx1+k1+0HZrG5sI5bT9CzcSmM7c5y/AiFPZziWjWR1MrL2EG7VielZuVYaiXkK81vl1qRP74vfPKivAk2g9UYOhFcw8aidFjyfHZ6MWCzbFzUwCnYgWCz3RqDT3JZvIFQHwrDyQLgvrzBYLA9RZh0IMn8vc/hkjn8O6GN24UBQouGTXZilaWTNxY1l19Q9F90Xw6ccj9YlsYzmZ3ktznEg0KHSx3tF0DIZWZmlxzxVTp07mo4406bqLykDYn6sp/lZmqLXj7TKLgX1h1ch1IHQbYeOyw4Ei2UXogZGvwKh23Y8528gWCy7l16vex599nH5M46DA6GuQOAHFT1mWyz7laYDoc7Ty9wf8/ZKNr8/B/Qxu3MgmOujxvvaB+8cB0KWbu4Gdjoke4WBTgQ7ECyWfYgaGPyAolcgWCz3Q1S/YWCoA+ElOhIA9NsrECyW3QodCNBhdSAMH1LkvJ1z+GSefw7oY+xAMKt5/rOv37z7nX9284Ffe+4ob8qB8HsfenTzSz/9p6V+zDPbgp3O0PkwzE6qg55PdGJ2IFgs2xc1MMoKBNCp7bACwQ4Ei2W3ovo9fANhWHnQb4tDoeq3x2yLZZ+SOhDkrzAMc/dkfn8J0MfYgWBW8+yfvlqcBOB97/7sKK/lQGA6+NjvvjjKM9tEnQdTDgR0YJ6MWCz7kIORUV9h6MJ2IFgs+5eDbtcVCHAgwGGAVQf144n+iKLFsn+Ze4WhzNtlHl/m8mGOfw7oY+xAMCfx4fc/Sp0ImQNBnQfR4WC2iXY4ZYt47ZjoQOArDF6BYLHsQ9TA6F9h6J0IfIWhYAeCxbJLUf3uX2F4PF6BAAcCVyD4FQaLZbcC/Yb+gv6HvJ6RA6HO4a8B+hg7EMzJZE6E6ECw82C/RK/lyIFA50HtwOxAsFi2L2pg9M6D6kB4tnca+COKFst+RfW7vMLQ6XJZfQC8AsFiuTeSvsJQtvINhGQefynQx9iBYM4iOhHUgWDnwb5hxzNAB0L9Kwx9h2UHgsWyJzkYGfUVBjgQPg3nAQyN/tdJGhhwKFgsln0I9Jrb4kDQv8JQt69UPGZbLPsVdSAM83E4DzhX77bDq8eVbJ5/Kuhj7EAwZ6NOhHf8yJ8MYWLnwf7QTocdTwnXTurQYXW83Bsf/rXSYtm+YMw/8PTm8etPb17oJiNqZJRvITx6UpY5WyyWfYjq9vPPPq4Og06nyysMlRcf92nVuWCxWPYlb7zxdHgFaexA6OfoQL+BoHP7S4E+xg4Ek4I/5Zilt1Angp0H94veiYBlUYelUYMTAUum8CpDNzF54bM2NiyWLYsaGOS1bgIC3S0fZCpGBgyOJ8W4wK+YKGOxWLYv1OniFCw6jTEaS5x7JwJ1HOkesy2WfQqcA/0KIv0x7/D9A8zV9RsI13AioJ+xA8E06Q3H5Q9fdCIsdR6w/TX7Mtdn5ETCvUEHVbY96vFER/bCc2/cvPHY1obFsmWhkXFTt/1SZzgMqmEBgwNGBpY541eOTr8tFss+BDrdryDqdLfTY+gvv1VUdJv6DQeCx2yLZXcCvcXqIsy7+7l4nZtzfo4f/ApPbh6/zvn8YW5/CdDP7NqBsPRX8ktfuEu3N0VrXzF96pjWHi/KR7JyGXQirF15EPej93bN/k/h0u2f216sP74u4zxNm8o7xJevLEHdoe0SFwdCt+1XIfSdGOj/trSNDYtlq4LxnkBe73T50WewpLn+MlkMjBrGMucX+tUJLG+xWLYp1Gssby7vR1edfrU4BTFG04lQ08uYjV8yPWZbLHsR/JjHFYP8EW9wINS5OSk//DEsc/tLgL5mdw6EsWHZh/WCZWgZ1o31lrQD5uoyn2mxLJnLz8jqxPpL24ttzNVjmSU8+uzraXqLbF8xjcQ6jGd14HljOOZn5TWN4biN4SwN4bnyJKs3VZ5kZWLacVv0SvYwf4qhHXgxEUY76KRqp6UOBExO0LFhwmKxWLYnNDLAk87QKBORFzujAsYGUAdCWebcL5X0xxQtlu3LkydPDx9PHMblXp8HB0J1HiCMXzE9Zlss+xDoN1Yf9GN11ePgQOA8Xefwwzz+gmzagaDOgUMaqRer5mXhmDaV14rH9FYbU/kxPZaZqwuWtNtKm2oXZPlqeBOUuza6r7hvjTON6a3ymj5VPqaxbGSufCuf8Vintc3KRWI5TddtTO9RJ9whv4/3uqX5uh08mrXDQsdVDI4CDJHqROg6MovFsj0pzoM6EXkJ71EWRwG+fVB1uBgZ3GKSUn/x6HTbYrFsU/BBVDj7Xnz0uNffosM0Mno9puOgd/733zrB6w4esy2WbcswZhfnYD8+03kwOBAwt49zdcYvzCYdCDzhDM0fhWu8dcFieUXrDGlJWU1jnVabhZA3dxwAea18zRu2kg8eN+oSbfuoLa07aqd7MIeH8wRGbbU4GK2a3ox3W4QZZ3jIl7Jly3RJK0iY9YY6smX4qFxNZ/4oT8rrNgsrzbSQnpUjbHsg5GnZVtoh/XBvyvkiD8+DdFzoxNSJwF81YHDg78xbLJbtCHQXS5xffNQbEHQUHJwGChwLfRjfQwB+Z9pi2ZaUjyZCP+vKg5GBge1AN17XcBmrq4MQv2h6zLZYtikYs6Gf6jwY9LtQbbRuW+bqwjB/vzCbcCAUj8kQbqP5upy6GDRSv6QhzrwsnjCUq2VjHNtYF/EhrVGO4ViXlGNHmNsY7ih1pd1RWzWdZYZy0oaWj3W1XJ+PB7E+jJXDw1nRcKUfmCo0LGs4lh2QfYzjqNNRzwXwOEtY0LwCw9hqekdaF3TlWnnYarlR2dp+iXNftYzmsTzLDfVrfFSvC2t7o7JJfEiL5bs4wqPyNU3rsEwW76n3kHqKtHBPxw4E3Pcu3k1M8GsIOz2Ue9wZHsaY2+e1V58WJwD0kR9gGpwG2HJSQoOiOg2gz/r1duiyddqYDfD606KrRSeh0/hTyp2OjlYSdWB85jhdPqpY0jGu1zJVt4HHbGO2QRyz+U2TXq/7be88AHVOjnl6N0cfzf8xb78Cd+5A0BNkOFLKDvHuIhU0TWi1Uy6sbDuG+jVtFI/tII1oepZXw6U9psWwMCrXKDMCZWK5Gj/a5xKy8sVgZFjSO9QxMMA4tnVgKjAdRmioU9olcT8lnQoR0yuI632SspPXgelZfqO9yPCsRGIdxCfaGeWxbEYsOwfOQ+seUfUI17iLt84n09NRWt3H4b7WiUmYlJS/J18nJsaYO6CbgMAoeKkaGaqjvcGB8OPyOsOQh7QO/kp5qNMZLeXja8l+jDG3A1YcdDpIxwF1tOhp1d0y16pjNedkiCOdZbTuoN8es425W+qYTf0uQKerfnPePczzse3irTn7pdmMA4EnWsKj9Nr5IZ9p8YJxG8Oa1irDcKtMKz8S68Y4w1NpU+lKbD/m6Tamz+VJWnk4Mdh08WFb0wbnwPAQI2+CoWwNlzqVLj7aN8FxKZo+tSWxDtG4lovbSKwT41qOYUXLkiyeldf0JczWpV5xW9PpWOjiUT+VIU/aHN3fAicj/YQE4FfPEV3HaEyEg+YaTqlz38EvFqpvB33s9fMwEem3cCC8gj4Z+lriHV0ZOBBehnNh0Glux+0XkuMwZg3W/wYvYgw9jKMcV6mLvU5jC72FXvdhzsOo6yiHcZ5zt6LryBv0m3jMNrfPg9V/0W1yrN+9Lvd63OvwaC7e6TXn59hekztxIPRGyMFwGad34IKUi3EoM1yccoEO4UMHWS8k0ro4t0yPsD7aGsrFdmo4UuoMnW9Nq+WHLcrIlnmkpOE4Zf9DHuI8FuwH5SSPYdQtabV9tqHhIY7rXeNDem0rK99v+zIDmsbwBMNglcGBru673wfytE49jpInx8d4Pf/+WFGvR9PKVu5Vide2YlpMZz2mlW29jqN8uccRbW8IY19JHuMaHqjHVtIRrvscleXxa1ktI/sdwDWU69jrXL8Eqt8iXst0jO5hbavsG2jnhn11xMlIOiEB7Dxjh2qMWQb1p9viPeaoY3EiQoMB+lqWQlJ3i/4C0VuEWb7joNPjfYyIx2eMWUTRX03L9KtD9bAfc6teU49lbO51vOZpuJSp9djG0C7CyZjdOk5jzGmIfqnOjfW7Qv2u8aP5fEXt7mtwZysQ4omSwyqDA+VCsUPDBeVFZXiKWG5pPeXUfd02un+Er3Q8w4Mt4aWwTmxP4xdnL/fvLpBzHnVEgHpI3ax6iy10st+iTnUydGl9p9ZPRjghGZ7FI3RignBXL5B2tLdOdhx3fWwr9n+R63ip813QzrnH26qfpTNt9T7PPMalTBzzSE8GPTqmNwIO2954qHT6OqRV3R3SquGBbR+XMh19mwTx7DiQpumMV+K5bZLsOO/62Ffs/yLX+VLnu6Cdc4+3VT9LZ9rqfZ55jFNUPWnpNXWN+lyAPhYQPugzwhy/+zEaceQfdLuEB93u48e6nRxHPcbRcWbnEynlK1n+5siO866PfcX+L3KdL3W+C9o593hb9bN0pq3e5xnHKLoz6E3gSL87yphLXa363Tv/6rw9/NhHaHNfg1t3IJRfNcuW8RrmyZcL0V+gw/tXCPfvZBljrgP0DPqGrzijcyq6qJ1U1VlONqjPw4qhoreHDo6TmeHXTaRJh9jT7kRLpz50srqNrE2PLC2nzO0z5iM+VUfz58pleRmhLAY9jc+i9VvhqXhMX8I5dTOWHNvcvk49lrX1UH7NsbB8TmsSQt2Enh70s8/r9R0c9Lgv17ejul220vZhX3PHpvk8lym0Tsw7JT2ytJwyt8+Yj/hUHc2fK5flZYSy1n+Ja/rcvk49lrX1UH6ag54ddK/XR9DFq172etuPy70+1zjm2Binqx735Q709Q9tcB8HlhxnPC+F+UvKEq0T805Jjywtp8ztM+YjPlVH8+fKZXkZoaz1X+KaPrevU4+lVQ/pOQfdHutepqv9XLvOvYtu9/o9squ78DW5VQeCnhTDI3Ahujy8ywJj5rVXnvrPyVgstyhPnqAvwJ+DetI7ErpOq9dNTj7QaR06MaapE6FMWtjhdcSJjXaM2mFmHaoxZjmqT2M9E/2jPqqedvqLLfS3D/f6PqQV/U3aQDjsp4fHYL025hxUl6KeDR88pT5SpzkeIz6k9ahe9/lVt2s+9ZrEferxZMdrjFlPpt+g6CD1GzoJPS3bXmd7Pcd43fhx/v/P3t/9XnKc973o35Gr3CW5SK6ybQTIxYET5yL7wpGTA+QitvfeFwFieyMJ4r2TOLENJGKMDRxqG7alAzgxLRmwKCc2JZ0DUZZE64U6lihRpkRJfJHIEUlxhjPkkJzhvHBefi+zTn2fqm/107Wq39ZavX69Zr4P8EF3V1XX6l5rPV31fLu6OqzPxZkICB57ZCFd7PClxFfRxAOTyWRnZ3dvxfdKs9MBP7WOCfw2+DPTzb+Rb2XiMnZKok/z4uc7Ju2LZOyM+E4Jl0Lcb+AtCLX0qdR8poG+5f0QhLRKR4TtbxYIUcZ8Pfq7+bTzX+471qc95XkI8SAx5P/0kbgs/Sf6V/bD5IN+lB9gO5yX1iZH4jp8Pvo9t21flEl1+GvFGN8uz0MIsY73/7YPeR+j3637Ittn812SfNzjY++52JuAUDvBfOcybWP4NEYdyGSyZRhEhOvBL63jYeAiFn32+ChezMy/2SGBL4e0GGykC1666JUdnfKC2b6Ytlm/2PZTv0CPh/v21bHeuWuXL9c5fI1pTV572xP36z6GPrjfpvsP4estP6vrs8vtsXTtV36nXd9xzFtPb+87vB/Xm+V6eYIyZZ1lXWX+GPr3QV6b7G9GSINf0kdT22v+jWVIs2XA/DqAfWMZ59PZn1N9qLvy2fVjjPjzH/oepn5Pvu5NGHNctd/ely/Xu/6bU/9DY+F+m+4/hK+3/Kyuzy63x9K1X/mddn3HMW89vb3v8H5cb5br5QnKlHWWdZX53aBcQ+nP9EHza2uLo88abj221c12fuNZ2s/qcPVy29Jax4DtdfrPt/v8y/1KhvJLfN2bMOa4ar+9L1+ud/03p/6HxsL9Nt1/CF9v+Vldn11uj6Vrv/X/VF/Z9fT2vsP7cb1ZrpcnKFPWWaurAduRxg+J82/LC9vez1Pfm/H2vtjrCASCE7WTNwEhrsdXcJymsEUmky3FMEwS85HYxcouWLh40Y+dP7cuaLzIxTLskPR3SgDShBCb0fan7GdGSKNPWjrWnc8mfwbWTlu55Nfep7FvWPc+bfXys4pjqB+nEGKY0pe8T4dt+p75Jv3Tt8PIi/7LvnfElwn7WZve1N3Uj6VLax0Lt7EUQmyO96voh77NNh+HD8JX6dPwX/ow/Dn7dsTH3HOxFwGhPKm8zS8jfGG4y3lP+oFMtjjD9QGjg+xNDbxwJREBRH9Oz1/lbXQ4Ynle+JqLIfIi5YUzgvSzpU9ZFmKZtP0o+1gmpJtP0v+if/r22Pw2LJt2Gv7edFaiP6c6Ao1Pu88rjiOC9MNB/i+WQduP6GPmZ/S75IsxHduNv3oBASMG6d+tMpaGukksE+vHEvVGyuOJIP3+Qv4v9se6T0X/BmE7QR+Ej3rfjQJ/9HHg226sz8neRiC0TywRvgBcuPBMCF5pIZPJlmm4cOVRCOniZJ2OtQsZ16Nv2wXP1iO5UxL8HaOOrl85WV17VwixS66D4Fvwsbp4AKIPm/+S0EYfB8yvk59HESHmR59v6mG9AJ1u+jQ+v3ZcQojN8D5d+l7269KfbRs+XO9/kyweYD3QXDPiZMrm0/JrIWaHvmbzAeIxB/o4/Dv5eMvPzZejj7e5TwSEfEJY9ydqF6v4RR0fhYOQyWSLtNNTzoWQSBc0+HH2cVzM3DrLxIte6JC8f7J6++LJ6vxLJ6vXXzxdnf/B6eqNl4QQcwEfe/0HJ6s3XztZvfdO0RHBOtpj+K2B7eirAH4c832ZtJ/z6XffPFldfEU+LcQ+gI/9+IXoc1cvVwQEtL9sj7F9t5mdnX7dLhP38+016jWfDtcO+bQQ++fCD0PbjTY19Jffeh3CYfJx+KkJ+/RfrDd+38Td94GAYCfEE7NlONF0EbOLVli3xxekH8hkizZ7jCF1UmJnI160sp+HJS5wLf9OnRsEGefDBfHSj05X77x+b3X14koIsQeuvLFavfXavRAMhI7JudQRCT4ZfZPtMZbRV+nPVsbyo59boGF+j+Xp6to7McC4+LJ8Woh9Ap9++8f3YqARAoz3b3h/bdrg6LfRf2O+S8/5cT/4NF7fjPpQL3wan1P7fCHEfnjn/L3Qb47t9zsX2f6Wft6IBfTroyQczsmsAkI8iWbZEhDsohXBcA2ZTLZsw0ihKCA0HY7s38dtn47rMSCBegrx4N0L9QukEGI/vPnKPQsQboZAIfqna4+DP8OXzX+trQYIPmIAEstEv0dHBncmJRwIcbZQHLx6OfpuDi7MZ6OP53aZfl2sYx+MOsAdz8s/lk8LsTTQf7547jQQ+uF+PjJCf04wDp+T2QUEfyK5IxLwFzUJCDLZ8i0KCNFvzYcpIPDiBX+GwACSf7994WT1xsunupMhxELAHY3zP8BdSxdoONguY/34CGWacgg0KB5IEBRiGcAXISJcv9r4bvbtu7HfnfvhSPeEPDx7LZ8WYvngJsClV0L/OvWzGz8u/Nytz8VsAgIPPp8ElgFsgxhgxIBEAoJMtnyzSV0wQ2y4WMFv6cu4eJmv42Jmvh2fjX7v7dgpkXggxLJ481V2QmI7zEDCd0LydspHWUzgpkBDiOXx9utRGMQExexfcwRC9OXo11kgTMCnMSrpnfP1eoUQy+ICHjHC4wypbY5978bPvb/PyewjEOLSnVi6aPECh06JBASZbPlmIxBMQCAIKgD8OPi1BSP07fgsJZ7TrF0AhRBnCzohGLbMNtnaZfhxarejb8dt+jweR7r8mnxaiCVicwzZc9KNX9N3cx/cREHmxVGCGBpdq08IsTwg4J//YSMWNr7dxsfjczCLgMADb04EF6x00UppdtK4gElAkMkOwhoBIfhw6nxYkPF+IPk0tjmqCLPI1i5+QoizB3csMdN69GMuY3uN0YLm28nX0WbjkQeMPqjVJYQ4ezDaD6MQ2L+Ofezj2Ae3Npp+HctgG0K/RhQJcVhALLzyZvBhJxayrQZlXD4Hs49AsBPB0l/QErYuAUEmOwijgAC/za+OMh/GMl7I4vbJ6vKFk9VbryrYEGLJvP4ifDr4bLorab6cRAS8kpUiAnzaXu2mO5VCLBrcmcSbzejP1g8P6+bP9PEkIEjoF+IwwWSn9hgifDvF2jnm9vG3rc/zRobZRiD4g48CQoSqJzslEhBkssOwKCBEv8XbGOyNDDnAwDL4c/B1pOPOpmZoF2LZINi4eQ3+HAIOttNol98/Tu1z9GvkY6izREEhlg1EPtyZzG9MSj5sfo31BHwar1fGncxaPUKI5fLuhTjnCeNpa7st7o4jCJs5B+d7nePsAgJoCQi4iKUTtovY+xIQZLJDMI5AgIgQhQQPOiex0wLwvnnM9l678AkhloGNKLjMNjkGGDZre/Dlu/BrtNuh/YZPa/4DIZbPm6+crt695PrZ8OEkIMSbeBH4NOZLQPlaPUKIZfPjFxo/t3gbS/h6GkHIeLyM0XfFrAJCXreTiutNoBE7K3h+WgKCTLZ8w7BIPAdtfouLllva3Ajm17Fjgucqr1xQsCHEksErViEgRL+NAYZ1PqwTEv0baRIQhDgMIAhAGKBP2+iD7NeNP4O335CAIMShAgEh+7jF3bHt9iMQGIf7GH1XzC4g5O104TIBwS5gMRDRCASZ7DAMIxDevwGfbYQD+nMkdlrwqkcJCEIsHxvu/FbshNxmJyT4MOcsij4dfVwCghDLh29iQFscRf7gvyGwuBPaZeuHBx+PjxqeaASCEAdMIyBEP2esbbF3WJ9bRJhNQMjLdAJGOkmcrAQEmeywDCMQbt0MFyw8wpB8F50SewsDtuHbKV0CghDLBjO22yMMb8U2GWKgtdFZIIQ/J8K2BAQhlg9HIOR+tvW5A+iDh/bZfDy10+9oBIIQB4s9wpDaZxMQwpLxtsXjWHJ9BuYfgZBOwE4snWS+sKWLmAQEmWz5FkcgRAEh+nDsiBjw7eDTFBYkIAixbCAg2CMMEBDMh1NHJAmCILfZwbclIAixfExAeCP5tPWzuQ5fjmlspzUCQYjDZU1ASLF3FBKaRxkYl/s4fRfMIiCALCKkpe+IxAtYQgLCTu25519cfe2pb6at1epf/cq/N6Ya67l27bpt//p/+s2N6nn9/AWrB0vYH//JJ60ef4yywzDOgRBHIMRlHn2AbQYgYVsCghDL5r1Lbg6E0A7Dd00UDO01/bjhZPXWjyUgCLF0KCDAp2M/O/hvFv1jWgw6NAJBiEOmERBIE29zHiPG42WMvgtmFxDswLG0E8JFLJ5kvIiFpQSEndpP/N2/v/orf/VvpK2VrfvtP/v8E6uHf+t3TSDw9l8f+Zil0/7xP/152+98CvzLescaxALs99//5JPV7T6D6ADBQWLD2RuuEX4SReuIUEAIsGNCv5aAIMSy8Y8w2B3J5NP0YQtA6Nth+aYEBCEWD+ZAwOSILR8OWDtt28iLS41AEOJwiQJC8G202RZfN7E2Y+98Ez9Ri9c3ZVYBwdaxxIGnk5KAsJkh8K6BkQHehgQE7FML4Mv9hgSE7z//ggX3NcoREP7zuj6/ZqgLZf/JP/2FlDJsrH8KXjiRdVt7DoSwtKCj3TFh50QCghDLByMQMImitcUWVIQlfPxOWrfOSfRvCQhCLJ+2gBB919pqa59jGuYuwlICghCHSyMgILZOhHacAkIWElJMfhACAg80HyzWcSLp5Ez9TODEJSAMWy3wBT8ZAntvYwWE//bIH9odfjJVQEDQje0a/zp8Bm0bAQGjIlB2EwHhH4d9/vWv/Ooo/uzzf572lvVZ8whDIvhz7JikJXw6rENkOC8BQYjFwzkQog+Hpflz8m8ICebTEQkIQiwfCAJvX4DPOl/O6/DzGHBgW69xFOJw8QKCxdMpxma8TQGBsXiOyXfEbCMQiD9we5VMOsnYWYkXNwkIw4ZA3vP1p75pgfKmAkIXHEXw0//wA7Y9JCD8xn/6TTsWD+c7gG0jILDsX/9bP5lShm1K/bLxhmsEJlGMIxACaSSCXbysc5IuYKljohEI67z63WPjEoaNV/KF2DccgYBXr8b2OPov/dvWA/B7zYGwDnyZfl3LF2LfNCMQ4NfHybdPV7eyf7PN1hwINeTT4lCAgGBtNHwb/W8vIEA4QByeYvDjoyYu3xWzCQh28DjwtDTSyUlA2N4QpCNQ3lRA+N/++S+bCED++t/6iVzWMyQgDAXqmwoIPD8yVhCQgDCf+bcwNMGGExBwIUvMOQLhha/fXX3xEzcmUavn8d+/tnrsd66uvv7/fb+aT1AGfPvPb7fS0cFA2tj0h//FpdX//v94bfWhX3yzlS7EWeFHIFigQT9Oow9iWmROAeGV4DM1v+2jJsQhHb76pbAs8zxd5VAnfdfX35X+yK+/bT79a//PCzlNiLMEggAeTYDPmoBAMdD63Fg2AsKcIxAuhWuL99cx1HwaPgdfffyRa2t5nq//f97vLEffLUWBmk/jOODTwJcVYmlQQGiNQEiTJ1r87WPxIkbfBbMICP7ALQ0nAEWkEBB4t1ICwnTbVkAoA2zux1EEY0cgDAXqmwoI/+s//2Ur969+5VdtiVEIfmRDl7F+HD8ewxgDz1HWb3iEAf6agwx0SMJ6ew6E+AjDnCMQ0ElgAz+WWj3o9CMPQUAtn7AOfK5P98cxJl0CglgarUkU4b9om51vY53CwpyPMKATT58ZS+0O4Vgf6yrngwdff1e6BASxNExAeCP6LHzX/DcJgtHPmzZ7zhEIEAXpM2PBdaCsh+3pkI91+aI/Di8Y+nT/uRIQxKHQKyCEdX8D38fou2IvAgJPxgQETKJoFzJezCQgjDE+WkD+6yN/aIEyBARMWvgTf/fvGUgDtHJ7SECgIbDG9pCAUM6lgNc+vnftWj5O1jNFQPiXqQzODfVhokhuD4kIrB8jKlB+DBIQxtn6JIpxPQsIaXtuAQEjBh75jbcH+S//y8XejgAFBJRDJ6UL1oF1v7/PG5MuAUEsifwWBnuNY/Lp4Mcx6DjO25HT2Ucg1Hy4BL5D3+oTEH49+Db9twZ9XwKCuN/gIwzWFvMRBrbRtoxtNtrpOQUEjECo+XCJ9+k+AeH/+J9fX/Njz3/5hdjeS0AQDwprjzAkGG/b4wuIvxM+Tt8FswkIGaRhSQEBJxiWPGGcvASEYUNQXAMB8HPPv5CDYabTym0G2F3QxgoIJZjwEEF+mT5GQIAQ8tP/8GctH+fixYJ/mUYiIL1PfBgjUMg2szyJYlI72RHhXY3o0/MLCGP5+P/1rnUC0PGo5TOIGAs6KX5/bNfKeRBsEAkIYmlwDoTcCYEf307rwZfjKMG4XMIcCF2BPKGPjaVPQOgCwQZ9+sO/8palSUAQS4EjENAOU0Aw4Z/+zfY6pC9hEkX4k/etMn9MO+vpExC6gLBAn8ajjUz39QixNKoCwqGPQAD5oHkCVQEhdkwkIAwbgmLgJysEEA+8lYE+96NhVEDtTQSENlZAwCMGCNbJ5z7/5zYCgceHuRZQjgF9GeBjhIEfqQAgItRGGnAkAoCQgLc0lOUkIMxna3MgoCNCUocE/ozOyj7fwoAOAjr+YMrzyRQQdjECAXWR/+Mfvp7Ta0hAEEsAIxCygGA+TJ9GwIERCBQQos/v+y0M9GkvFHif82XJLkcgTPFplPH1CHFWQBDgCAT4rvmyFxACJvyHtH0LCJinAD7mhYKxAsIuRiDAj71fM70LX48QSwMCgrXR1h+PsbUJCCne9iMQGJeXsfo2zDYCIS9x8OlkSgGBnRMJCMPGwHnIhgSEsYbRAAjCEeDDEKxDNKBRQBgK1MuAvtyG2MAJHLF8+Lc+bOldBlGC8zPUPp/1Y8nHKIbAucqGrXmEwQNfhh9HX6aAsM8RCF0dkKE7/uxAzDkHQq2zIgFBLAUMd86TKJpvBz/GMvl5IyCEQGPPAgL9xQ87HhpVNHaUT1c5LyB44WJIWMC6r0eIs8IEBPcaxzgHQvBvLFNbTb/GZIv7FBDYDvo219/xr02iyPZ0yMe2mQMB+xAvFvp6hFga1TkQwjLH3BXhYJciwmwjEAAFBCog9hpHzIGQBAQjnLwEhGFjwDxkUwQEBNm48z8F2q4EBNifff4JEwamGEZeeEGDxvqngMcuZMPWmkTRfDf4tHVSSMoLy32OQOgSEB75jXdCgHDJOii+PEFnAfvgbiU6H12w7k0EBJ8+NrgRYl80jzA4/4VvU0wI6/BxdFD2/QgDfch3+h/73ffMpx/9v660yhL6GASGmi8T+v4mAoJPR11IQ31ME+IsgSAAYcCCiuDHcQ6EhAUabLf3/xpH+h38hmnwLfh0V7vI9nSsT5e+OEZA8P0G7+tME2KJ9E6iCMI2Y3Gw61c5ziYg8IBNPMB2UkS8gICTBhIQho3Bbs0wjJ9D+acICAicOXfCEGU9uxQQdmkQFvj4xFjKx0BkdcMjDLhLaRer1BlpBAR2UuL6HAIC7k6goS/xdzAef+R6tQzx9bHDMZY+AaELX14Cglgafg6E5g5l8uUkIkR/n09AqPkpoA99MvhZLZ/4uuhjY+kTELqQgCCWjAkI7hGG0p+9T8/1CMMLT92t+irv7n/kV96q5hM/EmFMO+vpExC6wGeyvAQEcSj0CggQD1IcnuPxFJuX8fqmzCIg+IPNJ0ABIZ2k3eVAABKQgDBsDOA5EqB868Jv/KfftHK7eoShtLIeCgiY4wCfDWEA8Nj+dViH7VtAkM1nrbcwpE6JXbC4DZ8OS5SZQ0BAI+8b/amUHQs+jzmWF75+t7W/BARx6EBAeM/ewkD/jb5861acA4E+jfQ5HmEY07kfwteHa0TNd7vAG138/kirfYZHAoJYMngsKQoIHrbZ8OlGQJhrBMJUcb7EB/Rod0u/7aP0aQkI4n6lS0AwESGslwJCjst3xF4EBDuJcDIUENgxiRcxPcIwxhjAAz8yAAE8Jj/8s8//uZWbIiBwXoMxlPX4NA9fn4jXTMIkINw/lt/CwM6I64jEjkn06bnmQEBHIg513IxHfqN/roO5QccEooMfRinEWYLXOGIEAttiI/gvBYQ4KiH6/BwjENC5r/nqFGr17guIkPDpxx+pPyYlxL5pvcbxZvMaRxP/4eeBuR9h+MivXOdczbsAANJ5SURBVK766lgwgqFW7z5APwM+DWr5QiwFCgjWRqP/nWJsxtsWe5cx+Q6ZRUAA+YDTMgsIeoRhVpsiILDsFGiYXBFvaPDUbEhAwPa2oK4pYkgXEjX6rSUg2AUr+q8FHyB1VLDc5xwIAEMecWfQ3x3sAq9e+7V/cmFjyjkV8L7rh//Fm0Z598ODCeBQBstavhD7hG9h4CSK9Gn4rwkIFnCE9eTX+55EcYpPw6dqvjqWj1fmVKBP9wl+uBagzIdDwFTLF2Lf2CMMF+GzcTQgXuUYH1+gf0eQdxavcRzr0/Ctmq+OBaODyjrZBj/2O++t5RGMRqDv1/KFWApT50Ao4/RtmVVA4NLEg7T0AoIRTl4Cwu5sEwEB8wDMZQjwS8HAb/P4tgGPS2wihpRoMsVuwzVi/RGG4M9YbwkIkbkFBAQXsfN+qfqKtYd+4aJ1IGodlanPSZeUdyb8EEnciWQHqUSPMIglAQEBIxDsEYbUAcm+7dY5Cds+BATc0YfAN9Wn+SjBptSCDeYh6Ch9meBYUUaPMIilAEEgj0DI/ht82QTBsEQ/HHlhex+TKCIgh38hqKdPEfg5fKgm0qGdLctPodbOsg3GHAw1fwboV7COcn8hlkR1BIJ7hMEEBBeL+xh9F8w/AoHrOJmwjI8wpJNNQYcEhN3ZJgICgnlOxDgEX+s41oYEhHIUwybgmMqJETdBkyl2GwWE1iMMYbk2iWK60zGngICA/b/8L/GdzwCdELwDmsMfy+cvpzwywH2mDF+c+hy3BASxFGwEAudAAF4ITL5sQUhYn/stDI/8+jvZR+DT8GP6NN/xTvruIJYwaKiJBH34zxtCAoJYCo2AQN9N85nAp00obNrsuUcglCJAn08/OmFkHgXDqX439eZBrQ4hlgIEhGYUcCMgtMQDF4f7GH0XzCIgUDwg9hhDOiE/AkECwu4NExpiTgTaGAFhClPv0v/xn3zSjudrIUCHlQKC7HCs9RYGEwGxhA9HPyYoM6eAgDuCbOD95EceExlSB6XrnfE1WO+mAgIDnxosIwFBLAW+hSH7NHw5LC3ooF9b+snqrdfnExAw8oD+8cnffa81CzuBn+HVrCxXK1NjWwGhz6eRhzJYr9UhxL6BIJBf4whfNh8O6yYIIg1+HX17TgHBt4t47WrNX5H2yd9tRIau9rxkWwFhjE+DWh1CLIXBRxgQkyMGd3F5Ga9vw/5GIACcHE4SHZIETlwCwnyG4N0LCt7+7PNPWCA/hc+lyRo3tVJQkB2ONY8wJP9NFy67eGURIS7nFBDYeRgSBvzdj1p+DZbfVEDoG+3AzosEBLEEqnMgZD8OWKek8es5H2F43A0bxjDiWhngZ0gfG2xsKyD0XQs2DWSEmAsTENwIBPpvs0yEtnzORxjgn/ShvrmBMGnhmHKebQWEvmuB3sIgDoWqgGDLKCLYzfuCMlbfhtkFBCogtl4ICDHw0AgEmewQrHmEwZMEBBdoYDnHWxiI75j8euhAoIOPRh/pWCIY4bPJAHcta/XU4D6bCggQB9A5qYHODsvU6hFin1BAaL2FgUsIhTkt+vWcAgJ8iHf+4NMYZUSfRlCBdaT5MrV6amwrIOBxqdKXCX1aAoJYCvYWhgvw2Sj4t+ZAsPY5tNkB5M05AgGTC9M/4K/wlyGf7hMPPahrE7/jtYDHU+Ph0D6jDKjVIcRSqM6BEJYc8W8w/k7U4vVNmUVAaB0sljyJdHJ6hEEmOzyrzYEQg4y0jYtY6pjMPYkiOh/snPTRNXSyC+63qYAwBgkIYilgEkXMgWABhfkwfDosKSBgPfn13HMg4E7kGJ+G/4wNNMC2AsIYJCCIpeAfYcAbGOKowdgus72OcxfNP4ki2kbMd1DzGQ98Gv5fq6MGfBn7bSogjKVWhxBLoesRhjt30giEMh4vYvVtmU1AyEscuFNBvIBgJxxOXAKCTLZ8o4DAi1Vz4UJnBMQOCjoqc45A8OBuBkYc4DVsj/zG2wZHJEwRDgjrGDuUEuBOCz5vLFPqFmIu+BaGK2+mwMJ8Oiwt4Ei+bMuYPreAQBBIwKfhx7vwadSFOqZMpgpKv+1DPi2Wgo1AeCO2zWiLo4DgRiKEdObt4y0MAEIC/KTm01PEQIL9UMeUiRcBRymOpVaHEEuhGYEQ2+/yEQbG3mWMvivmFxCQxhPByblJFO2Ew4lLQJDJlm+YRDGPQEhBRZuYtk8BQQixGa05ENABYYCRg43YPjN9XwKCEGJzICBgBIL5MQSE5L+5zQ4+vW8BQQixeyAgwJetnTbhIAoIJh6kuLsak++I2QSEKunkAMUDXOQkIMhkyze+hYFBBpbRh0lMQ5m5H2EQQmxPM4liAv5sPp7WmR6Ycw4EIcRugCCQRyAEv6WA0LTdSUAI6RIQhDhc1uZASJQjDxiD+zh9F+xFQOAIBBt9gBMM6xIQZLLDsuYtDNF/zYdtPXZKYqAROyoagSDEsvGTKJrfJv+lYIB1BhpYl4AgxPJpRiBE32212ebfya9DugQEIQ6X6hwIYWmxd1jPLzBAHF6J1bdlFgEBlAfNE6JCIgFBJjssa73GESThoBERkB6XEhCEWD4cgWAiAdrl5L+3bh7bSASkx3ZaAoIQhwBHILCdNl8O/tsICVFAQN6cb2EQQszL2ggECghhmUchpFi8jMl3wf4EhHQyfgRC7LBIQJDJDsFacyBY5ySKB+yM+ABEAoIQy4dvYcgCIJYmHDQCAv36rdclIAixdLyAkN/CYOJB9GO229jGSAUJCEIcJtVHGDCBYhIQSvHAx+S7YFYBgUuvhvgRCLFjIgFBJjsEi29hiB2Q2BmBD4d1EwRBSgtIQBBi+ZiAUD7C4PyY62izNQJBiOUDQQCPJsBvb906bvyaSxML47YeYRDicKk+wsA3MDixgNs+bRfMIiCUB2vr6cQ0AkEmO0zjaxybICPeyeDdDCOk446HJlEUYtm8d8nPgRAI7XMTaKT11EYDCQhCLB+OQEBQEcWDxpdvwZ9DOgMOPcIgxOHSKSCEpY/DGYvvmvkFhATWOfrACwg4cQkIMtmyDdeI1iSK7JQE2gJCfNZSIxCEWD42B8JlDHWOvms+DR/nOtrpkAef1mschVg+JiBcgN9GAcEeR4If57Y7CQghTwKCEIcLBASKBxZPFwIC42/G5WWsvi37ExDSiXkBAScuAUEmOwyrvYWhCTSwjHkagSDEYdC8xjH5LzsjOdhI4kJY1wgEIZYPBQSKBMTa7tRe5zkQJCAIcbCsjUBI+BEIvIFv65V4fRtmFxAy6YQoIBjpAicBQSZbvkUBAReqeLGyJcTAHHzgYqYRCEIcCpgDIT/CkPw3CwgmIkTQVmsEghDLB69x5CSK8GUTAIMvZ/E/wL63BAQhDpfqIwxhmQWESkxexuvbMIuAQPxB2wnh5DAKwZbxRHHyN0Jgcu80HIRMJlusXXs3dUBwsUqvhsJ67IzEC1i8wyEBQYilc+WNjhEIWPp1a6c1AkGIQwACQpxEMYr59ggD/duWsc1GngQEIQ6XLgEBS8bcHIHAmLyM07dhthEIeZnwIkIUEhLhZPF6OKTJZLJl2vHRPRP67GJlHZEALlSpQ2LBhgUcGoEgxCGQBQS8xtF8OC7zxGsUEAwJCEIcAvYIA0cgBLI/FyMQJCAIcdhwDoSWgGA36UNMjZgbMTli8BSPMzbfFbONQPAHevcOBIIA1sMJIo8KCQSEWzdOVu9fl4Agky3V8OhCfIVjvGDdtomZgv+mzogFHykAQRnNgSDE8mkeYYh+m0UDCzawnQj5eoRBiOXDEQjWLgc/5iMM5s/wc/Px6OeaRFGIw6UuIMQY2wsG5faumE1AIPGgk4CQRAOk5UcZUgcFdzdxl1Mmky3LTk/j6IM4/wH8NfptJHVG7AKG9dhJ0QgEIZZPfo1j6oCYL1vQ4Yc9RyQgCLF8mhEIcTRRFhBCn5vtNEcOagSCEIdL7xwIIMfg9fh8W2YVEFoHnpZM4zCLGJDE98trLgSZbFl2L1wc8IjR+9dxoUoBBToguFjZMnZG8npAjzAIcRhgBALmQGgNc/Z3K5ke0CMMQiwfG4FwMfov2uIsDOZlbLPh0xIQhDhcOudAsJv2IdYO+Jh81+xpBELatvU4GoEjECgg4KJ283ogBCsSEWSyszeIBzevJfEAwgA7IeliZRcsdEbsohWX7LToEQYhlg3nQIgjEAIQCige2Hb0Z/q5RiAIsWzg0/YWhgvRf20EAiY8zsIg/DkKCJoDQYjDpvoIQ1i2xIMUg7di8R2xFwEhb+MEbqeTC+t2soEmIDm1gAUiAsrKZLKzMZs0kSMPgl9CPLC7lMlPTQBMgQX8OV/EQjmkawSCEMvHT6IYRyGktjiJCXYH04IQjUAQ4hDIr3G8CZHgOPi1exwJbXRuqyUgCHHIrAkIiSwgIOZ2+Nh8F8wqINhoA8NtU0BA0JFHIcST58UNHRc8zgAhARdBBDPHx0KIWQl+hgsRRAOIB5jcFJ0MXpyyf/JClfLuBP9GOkcgYB8JCEIsm/ZrHB2hXbYlfd18Wm9hEOIQsDkQ0ggEEwHNr+N6bJ9jwKERCEIcNnyEIfbPQ1vNuDqsM872AsKuRYTZRyCQ5gTcidnJpsDDOivxwpY7Mpj5PQUzEBSEEDMS/Ayi3a30toXywpRFAmyHPHA3pZmQYMu431IEhD/4b59c/czP/rzx1JMvVsuQ1394ffXcMxeqeeDrT76Q60K9tTKb8ou/+O+t3n/7b3+zmj+Wf/d//mY+xlr+WPz31ved4Dv7/Ge+uRF99Q7x4x9ey8f30Ad/t1pGDJMfYUBgYb6blgw2sJ7Sz1JAwO/90H/+XQP/HaTxv/7Pfv6X18p74Pf4P5M//cSfD14LNgH/Z/63se2vF3/6x3++Vn4sv/1bH8v1bOMz4sGAIxBMJHgfIxCcL2MZYD97SQIC/Ib/823aV9axbVtaMsUP0S6CWh7w57rNtaGEde7i3NknGbq+irOjKiCEJYUDH3tz3cfl27IXAQGiQVwGsMTJJeIohHTiAfsS7ELXAKW0kxtbgCFetfQzZ6nHdSAs9nddBnFoY1yiM0Ff8j5nggA6Ge6ilO9IYhtlWuXi0tZD+lwCgu+kd+EbdwQcf+Wv/g3jCyHP1wXQyH8wlPlrf/MncjmAhhN1+bLYZj7q9Xld4Fj+9t/5e8a/62nU/6e/8/et3n/0s79QzWcQhOCnr/PyMx/4+XyMtXyAuvhd1fKB/976Pu+j4ZhYbirYt1bnGHBMrAcdnVoZMQwFhObxpABHILQ42zkQ/O9N3+N/Hb5TKw+BofRrD/Lw3+n7f08BdaFeHo+/XvC/vsk1hPWCXR2ruH/haxzht/Bra9tTu1wKCEt6jaNvS7xvYB2MbS9YR1dbSuBLbAe78CLAkB/WrjlY/7kQgJfl/bn2nZcXPrvwdbPO8txRht9jF7/9W3/Y2od9ktr1tQTfDcWLsdSEExznJpT1PCisTaKYyKIBYfyd1nfFGYxASIQgpC0iYOm/BF7wSpqApw7yPT6tlj+Wrn395/r1feA/a8rnDu03VNfYz2K5seU3BfX7z+j7vL5yvp6uZVnO49PL8mVaF1PKgqFyvr427ExEGh+j75kfJr9EGvzU/BXr7x+vCQjRd+O+cwkIaOjYSHbhG2RfvhQQ0PD87dRIAjT2ZcDhG1V0KJiOen1dXeAzuA8a2VoZ0CUgoAPjRQHywY677mMEhDFl/PfW10D/6SeeWP2jD/yC4b87phGmowzT/O/h7+504b+/sd+r6AaPMPAtDHYNCP5rS1wbeH2wtMhcIxD8f41p3tfwP/G/N32vS0DAnf/Sj1GG/7uf+ukPtPJwDRgakYD/ea3zTlCGAQaPx58Dr0lD1xAfWNTo80UhQHsEQmjr4b+pXY4+Hdts9AHmGoGA/zmF8yF4/fb/fe8bTBsSBMjY8vTXPnwb5cuXfojtob4ExH+W9+fq+yslfv8u/P5MK8/dX3e6+Kl/8IHWPuyTlNfXGiw7hfK8/TV+Kg/qdXFoBAKWXkAo4/Jt2ZuAALyAwJEHto4TzyfPC128APrtNu6CmJZlgCSEaIi+QuhHbbLP8YKUtvFaGPpn478pz8ojLa2Heg5BQMAwv2afT+V0NEZsEP/a3/zJnD7U+a/x1FdeyPv4QBefgfoIOxtlw/9TP/2zef+SmoiwbwHB09fhYF1dnboxnTm/r+9s+O9VTKOZRDH6O68Dt267idfCEu3zXCMQ/H+Nad7XpgoIviOPUT+1ocSo76H//OFcruw8l3ifqYEy/A/zePw58Jrk02rXEJRjfo2xvigeXPIkisFvre033w6+7PoAbKfnGoHg/+dD8Lru//veN8pyQ4wtP6bNGSsg+Dy/D8qxXfTXGH+uvr9Sgn1reHHCfx7TynPHcfzSL/7qGhgdwX3Q18F5EH4GPs/XVQNlWAd+uzGUoi2OkccylQf1utg1BwJvzpcCAijj8m3Y6wiEcjtPqhjWceI42SgmxO0YmPDLiRc8Xvi6iIHS4XMY5xEbo0i53U5bD2CZ38/Y72HK97XJd7u2zwZ1jCbUzc+rHWvf8U85N/OzhPmXEfLMB9PFyPLjBSlenADzG99t9ou/6z4EhFIQqNFX/ud+LjaetQbS78fGaajzXwN3LrmP70D4DofHN/y4s8n0X/ylX109H47jqSdfyI01KBvOqQJC13OatfMfgsdV+z5ZV1enDt8tOlI1avv6zga+S1+XGE+eRBH+i+sC/BfXEJB8OTLfHAj+v8Y072vwW/970/dqAgLmSmA5L/514X2pyxcA/mMo62EHm59Dn0Yetv054H9cptWuITgG+LnHd/LH+qJ4cGkJCH4OBOsboK2GX0ffnktAgB/6a/hv/99/mP/DPxOu4z6Pd+axzjLeN5g2JAiQseV9GzzGr/rK81pUEyLZzwBM8+eKdV9+DF1tONPGflf+etQFr2d9oMzYsn2U174+dF2MAkLTh099dicg2FsYcrwd8XH4tuxRQHDzILRoRASedAxQ4pfig5MYoJD0pbGD49L6QNlaOmE9ZTn7/DLNbQ/VW4P7YOmP37aL+mr119K66Co79nsbx9i6UI747bJcc9xTztWT9w/11+pAWvMZ6/vV6MsjY8rY7OZpvfY7+Dq66kM68/w6t7ley8d3bt9LQU0kML8M+5iv3o15SM912T7NZyxRQEAQjm0+luDzcDcfijgaInRoeBfTN4hDnf8avtMB2NCV6cQ3/D5A8g1k6ziKUQi+Y+HTPb5MV8Prv5u+xhnHwqGoLA/8ENWuvKFh48CP4PBzSOCYmI7v0u8jxuHfwhCDDBB8GIFG8HMGGXZdCMtDGYHg786hHp/n8Z+xSceXn8+ggT7Nunz9DBJ8Wu0agnzU4/EjKvp8UQj4NASBRkBwNxUoIATQZiN9LgGhZMz1etcCAvwS/gRqfoPjYNkxfuXLoy3CMdKv/WhG35fAo3m8Hm0yAqGG/y7L74TpQ+dO/ONcOB/PJiMQNrmObsrU3+9+ZG0OhNR3bwkIAR97+7h8W/Y6AqE8EcO2ccIITMI6Thzp+CJ8YJK/HKSHL20L+GXPxVz1z33cfeB7L3/TXYLfvPa5Jdt8B2f5/S2N7EtrIC+ARxZCOfPH9Ptw28qhDtYTvte4X1zHBW2JAgJhI4e7JOXz0B40oHiemnWhMWYe6mV6F76hJ1DNa2XZAPsOQd8+LI+7OT59jIDgz5lBPM4NDTLxj070Nc7+O5nKmN/Pj8LwHS3/3eJ4/T5iHO9dciMQKBZgGfzaCwjwbSz3MQKB/z/M/M20qQKCv9sJ8H/H5GbYD8T/d9vvH/rgh1t1jIEdbPon6sU2j8f7Bv+7Q9cQH1jUeFA7ymI8NgLBXuMYhcFGHKRPh3Y6+fm+3sLg//ddbaD/73vfYNpUAcFTC9Lpr2CMX/nyhMeEvgTb5BrI85/hz7V2bH34a2O5L9M9XfVj8miWwc2VMp/nU15fa0wpuyvG9HXud6oCQlhavz0w5+MLYG8CAoFYcHzUnFAmdFKikIB1pvngxJM6OQ6mlctyvUzDsr3Petka3M9TK1eDZf0+vh6f3kdZzm/X1rEkfpvlhtJqv+euwO/tP69rPW4zbb0c89vb7f1rlGX8vmUa10lt25fz+T7d55XpJczvo1aurMOvN2C7TfbDRJ4DAdvh98oCQvquM/hNwgVtiQICggZMooZn/3wZNLDo1CAfDSDWEVCUQ5qHOv8edBb8nUM00FyvzV3ABpgdklrA5OGwSAyf9hMN+ruv5T7AD/EG7Fxg6dM9fZ0r1IffYRP6howTP/zTH4f/ftCx8/uI8TSTKHYR/RnsQ0Cogf+K/73RgYawRBGg1mnF/5k+1Qf8pZx9fAw1cYABBnwSx+c76CwzdA2BYIl0jxc7+nxRCGAjEC7EtrkRENqPkZqAENL3NQLBP8rXFWT6Nsj7BtOWJCCwL1G+WQmfM6Yv4c+1dmxd+JEOtaCfeZ6yfhyLrwfHWbvubDICAfiRh330vZVqDBIQKgJCwvrtKbZmfMX1XXIGAsL6SbVAehnAhPR2gINAxS0J8lrbrpwvO5Tu85jGz2b+WLhPq660ZD7zynSWLcll3HZtWasD27mcS/d5npSO36D8Lbu4dvVo9YPvXrNlLb9G/I1L0ucDdyx53Z9fTi+33b55vdj25dbKYr2Sz/U+yv1aeZX6fHmf5n8n7uPx6VY+pZXp3E55JgyEdL+kv2UfxHoSD/gfyGm+XoDjxIUsXND2ISCgYUTDT3A3HY8fYNgg7jiW5RGIsB6/n98fHXyAAABgf9TFdNaFdNZV4h+BsLKhA1HeoUA+6uc+zBsrINTuhpSU+wDfkQO8G4Tvxk+uNGYEAo7Bixeb0PeOaf8dlJ1Hn4fj8HliPLW3MOC56SgaxACE6/sQELAO/P+7FBBK+jq42Bf1ccIw/r9xjfDXg6n446N/9PkkO/HlNQSdeewPcP3BNQHHhnJ9nyVEF+UcCNF/+ShDEhBSO72vEQilb9T+xz6ohm8wnWl+WD7aWLbPqBsBOwQ7X35IcPDHhDrph/RF9iUQbJflefzefz1DfQl/rmWAXwP7+DYZ1zx8TlmO+bVzx7HiOHzfhPWgfqaV9F1fCfsvU8D3WavLg+NFOVCKMBQQxsx1c79Sf4Qh9M8TfISBlHHXtuxdQCA22qA4sbiO9JTnvohyOwc++NJyINOs5zymVcoMwc/JdO3H+pnftSzXuV0rV6Osx+/bR6VMPjcGgizjl24dAWX5G3YB8eDP/vvF1V9+9d1qfg27q43P8sfgqR1nWc5vl3mecl+/Xe7ntvEfZNm1/55fL7fLdK7X8mr5Ph1LfBe+TIkvz7LcTuD466Q888F4znbeIc0uTHm9qYN5+xYQhkCD48szYCjvwo8B9fhGFtvlsYHy+PxdAjTUvqH1eUwfKyD4xhP5xHcOyn2Av6PP/cuGGfjzqHVUwCadhpK+zonvsJWdLP/9jOmIiDrNIwwk+i/FBBvlFbYRfCxlEkXcGfP/Pf6HfKd9G3gMXfhj8R11/3/FMfnRQDUBoQ8/KsLX2+WLQpDmEYbT1a1bbhJF59NxBEIUGvYhIPh2CZRz94AhAWEItgPcniIgDFGWpx/6a8FYcJ7+XMu2zYPrhb/TDiAkdF0HWMafO8pCuPDXI5ZhPZhriK+5JVNGIODGBM9rLGOutX3XPh6fn1viQWPwEQbGV6Hf7pe74swEBMDgZC0N65aHL4KEbYB0rtfSavl96aC2/5g6SW2fkjIP26QsUy49tTRPbd+ufcr0vn3D0v9OfVBA+MYX36nm11g7FtKVTsp8bPs0rnell+slZV5fWVLWPWYfMqUsKfepfWatXp/GdScc1H4nYGWzbybxgJyxgIBGBXcjcJexS0AAPgCpgTpwxxLD7HAXAkP8fOffd3A8HGmA46gNjUYjCOGg7ATweNjwe5GDHSMPjg95ZePZN6wPn8c8zJ3Add5h8fjvrWy4Cb4XlKvhn9O0YZyVMqBr+Lgf/l3rwPhzqX0/YhwQEK54ASH5b34LA4KOFHgsfRLFIZ8eC4+hC38nEKIF09nZ5fH4c0CHuUyrgX3h2yzv6wVdvigEgSCAkQW3bsYRRBxFlIWEwD4fYcBdZP5/6TsQrsv/Mv7zLEcfB0zzoH2lr6CtR3m27yyzrYDg60dfossP/T4l7I+UfQl/rt7XPeti/08MztXCsv7c0ZfAvj7P94W64PWU17OzoO/a58/Hpz9IUEBgOx374bH/jr65zYGQ+vKx397043fBGQsITbBSI5Yp1iko+P3CF5XxaVz3dJXzS59PynSsu+Nb26e2TXx+VxqWtTQsa2k+j9sen1fm++0yH+vpPP1v18dGAgKwzw6/a14P8Dh4LD69XJbrJbX9iN/uK1+W49Kne2p5Pq3Mr5XtyhtKL2nVRR+KfmS/AfIdtTSAUQ14E4Ovc18CAhry2it9anfRgQ9OfKNZ26/WYHL4IfBBre/glKCh6zqeLtC5sI6Q6yD8zAdikF8O0UP9PI7yOcguAQH7+LtA2Gb9AOfny/vvrWy4S2p3fnHHg/ujrjLfB14l/ntGx6f2+a3vIHQyynwxDo5A4B2MGGCEZRIQ6M9g6a9xxF0zrNfwHWis18oQHkONf/FLTYe2fIaXnV3W4c/BBwn+uuVhfgn2xbWBgUytjBCknEQx+i/9GMvGr+cWEOC39D34hfcJiAn+/9wlIIzxEQ/rGAos8dm+btLlY13BbG2/8hgQxPu+hK+rS0Dgd4XvrzaPQo3ycwkmlsX1aoxwQHg97foeIYTUHkucSm00Cun6zrvezvSgsSYgJJp+/jo+7tqWMxUQgD8hrvvlGkxnORK283qZnmD5rv1y+lGTlvN9ufDD5Pwij9gxVtJa9RGfnsD5+W3Dla+dQ6v+LkJ+PjaWdWmNOIM/YcIFmWPYfARC8Zm2jHk4Tn4n3PbH7pdlGZ/ObaNI82Va62O2mVbU4Y+jtk8+J/+f6irn09166zNGpmG9D6s/4Lf9Mv4+aT0s9yUgEDSmaFB8o1LDBydDjScaS5TzQQT3LfEdnBo4LpSpgY4BOhG1PN+ZwDY/j6MEcN7+Dmh5/jUBAWX8PhQd0AFgGvCTO/rPHvqO+b1NodYpwbn5yZ0AnkMtywEcE8tIQNgMvsYRIxAs0EAnBMKBPSuN7UY8gF8fymsca/j6uP8U8N/0o2rwmWWHfqyAQPpG8HRRfqYQJRyBAL/FHAh55IH5dRIQAnO/xhE+60Vr+oC/xqNdYvvSJSBMhXUMCQgEPoVj4HF00RXM1iiPAeWZVtIlIICnQhuNJa4loE94B6yzL+j3QsYYutpgf33bhr72u+s7xyMTFKY2mQT3fqEUECgiWN88UOvrs2+/C85cQKhRO+Fy2wKhlG5Lv57K2XYirxf5VUKZvE9a53ZOS+R9ivzaepUi3x+j/4zy87net11NZ55Lz3luWVsfyyYCArCg1Jbcbn++3/Zptn+RV6P13fr0jnp8uqUV+X2s1VPW1YXLr5W1c8A660vrZVm/jXXSlcftdaKIs14OF6nmQrVvAcF3NvqEAXRE+sqhEWRD6e+UMN933n1jNtTB6Wtcsa8P9D2+4efjELVyoBx9AEoBAY0/zwugPt8Ql6+8o5qPY2TaUGcJwzP9s5N9sM6yg+O/f4D1j/63T7XKeHyHrK8DIrqBgGCTKF5OnRAGGmF56yYmX2sEBLCUtzDQ97oEBHQu6dNM8/445Lsl6HTXJh4ry/H6wOPxn1kLEvp8u4shXxQCIxCigOAeYUC7jAADPh3W7RGGm/NNolhez/1dYrRrfASPwFeGBAT6S+nvJaxjrIDgrz99fYmuYJb46w7L8Rhwzvgc0vcqxhplfV0MlfPnOpau7xvfgT+nEv8b1/JJl0ABhr5z8CCLqoNzILi+O/vvfntbFikgeBiw+HUP08t8n961b8nYsrUyfl+fz3Sfh9dY1spwu4tyn9r6GMZ8Xqv+tD2WTUcg+PUaZX5fWY/fb+z+fp8yvSvN55Xlurax7Nqv3GcT/OeUeWQ9rz5hZqtMHi3ixAOwMAGBzxuCvk4/QCcHDVqXoj0lCMFncdgxQIPu98XdR5/PzlbZ8KOeWqDxz37hl6sNZykgeBECy9p38NB//nDOZ504RtbT1XAT33EagnX68/SfBXAc+N38Z5TgmFheAsLm2CMMl9eHOrdmb0/p+xiBUGOqgFD6ANhWQOC+XX4HNhUQsPTXghKWA0O+KIR/C4P5L0YeoF12IxCYN9cIBIjb/M+WjyoAtEssQ3/xbXrNR72/lHkeXC8A794P4a8/fX0JihxgqO1FnaDm98Cfa1cZD8sOCQhD547Pqgn7NdgnGfq+u/B9q1r+GMYICA8yEBAoHmQBwd3YY3/d99/Lfv02LF5AKIlfQgxwur4Ybo+h3IfbZVqtbEmZVytb1uXLlHlML6nl+22us1xZltTyue6X5foQm49AqC+53rXNdZ/G9Fo+6du3zON2bZ+h9FpeVzop87leLj1dec12uLA4ju62hQKW7cLXaXWki9SSBYQh9tVA+ePt6xx1dRAQpLNT0ne+teAJARDEka7AB+Dc/fnjc1jP0PfCY59CeZ6oAx2Wsc964phYlwSEzcmTKCa/zYFGCjYaYWG+EQj4vf0zyCXI9783/WeKgICABT4IhsSpGhipg31reWRTAWEoKFAnWkwBgkB+C4P5dFyPfoxl007PJSBQuB56Ph1+wf801vk/72sjS3/fFt/WbdOXqF13dgXrHbpW7JJtv29/3arle/723/l7Vfwollq+B/Mp1Oq+nxkSEHjz1/fdy379NhycgFASA6H1L2boi5ryRXbV7dOx7mF6WW6IvrJD9XTlI73M47YfDYF1li3x+w6xjYBQfqb/bJ9eo2u/klo9TBvazy/70v33WuaV+/u0Wp4H+bW6+NsxvQZ9ZVP42REKEWGd4kGAnRUJCG3Gdo627SDsqhOziYBQvlKyjzKgwmeMEQ4IyvP4JCBsRn6Ewc+BgADDlthuOiZIn0tAGIP/vfH/QdoUAWEfSEAQS8AEBBuBsD6yKC6jgICRCXM9wrAJEhC6Yb33q4DActuw6//FIdD1CEN+E0OFWt9+Uw5eQBDLY1MBAczxJxe7wV+EvHjQGoWQ7mzsU0DAqwzLmX27KOvxjVytfBd4hrGsq48HRUCoPbbQxRTBoEQCwm7gHAgtAcGGPDfBRlw/me0RhjFsKiDUfLcLX8cmbCogwG+wbxfl21PKeoTw+DkQ4MvxcaTk1/Tpm1gepoAAf6n5b40//ePu5+uJb+vG9iVq7f+m150xfQnWu+tz74Pfd3l9HQuuXTzuWr4Hv/229M2lcL8yNAeC4frttX79NkhAEKMo715fu3q0euqLb6+e+8v3WumgT0A498L11V987rLtX+aJZeMvQLXRB7iIRQFhvyMQplDW4xu5KUxtVP3x3q8CwlS2udsjAWE3+LcwxLuVMbCIIgI6JWk7cNYjEPA/A5g/BGljBIQp+Do2AcO1cSz04bECwhQkIIghKCDY3AfZr9N2ap9tEsWQdogCwhRqflfi27qxlNccsOl1p1ZXSW2/Icacex/8vsccX40pAoLYjKqAwNEHhXgAfH9+F0hAEBvx7uU7JhKAZ5+62srrEhCYDn788s1Wnjgc4sUJKmejdHoRARe0uQUEdKTRQE6lrMdPjDSFqWo35jDg5ETYv8znmwyGnhkdAo02GvxNG32CII31DAUtOOba5G9DDL2Sqg8cE79PBpRiGnyNo72FAaMM0kgDCzZw1zJ1Spj21utnJyDUwP8Ovz/+Sz59U5/2dewCvKuc/9GaWKbXOIo5aCZRjOKBCQgmHiAtCghg7tc4TmWojUR+6bNDjBHc/ETLY6m1/3P2JWr7DbGt2Mg+SXl9HQuuV/w9a/lie9YEhAT75SYaOPFg1yKCBASxMT/47vWqiFATELx4UAoO4jAw4YB4lZPiAdiTgCCE2I4sIPhJFBFcINiwu5exU8I7mGc5AkEIMQ7/Fgb6bvZrLAMYgbA0AUEIMQ1OotgageAEBIoHnlrfflMkIIitqIkIpYAg8eD+IgoHTuXERQvwQhY6LBIQhFg+nESxJSCEDogXEDjc+SznQBBCjKMcgRD92vt0aKeTT79zUQKCEIcKRyBYmy0BQRwipYjgBQSJB/cP7QtRZQSCBAQhDoo8AiEFFLa0QMOnRTQCQYjlA0GAcyDkRxhaAiHW47ZGIAhxuHQJCHyVY/n4Atd3hQQEsRO8iPDEJ9/M60Tiwf1Bvhid8RwIQojt4QgE81t0QizISB0St45OiUYgCLF8IAj4Rxhs8kSICRyBEOAIBAkIQhwuVQGB/XIKBmmZt4s+/TZIQBCd4C7z8RHX1/NLvIgg8eD+JF+IcJHCKAQvHgAJCEIcDHyNYxYLUmDhH2GIYsKpRiAIcQCUcyBk4SD7dGinsQx5S3oLgxBiGmuTKFofHMvYN4d4IAFBnAl8deOUP14pIowVD1h//Cx+bvvVkWIZ2G9UG30QYCAiAUGI5cPXODZDnBMINizgiKMPEHgs7S0MQoh1vIBgIw/oz+bb8PNGQNAIBCEOl6qAEPrmeRQCSPEbY6xdct8LCHN8aWBKvXMdw1zweLH0675MHxQRpow8qNW/CwGhdi5zMGfdS6H1XXYICBqBIMRh8N4l9wgDAookFGTxoCUqnOoRBiEOABMQLkSf9Y8wZP8Ofk1/1wgEIQ6XoUkUGff4vrvv02/LQQoI/g51/HKaO+VNmTZd6Z6yjr7yPt8vy/SuPND1eADz/bqnVob7EuZvi6+r/Iw+rl89qqZ3UX5mTOPvW8/nflwO4ffz+/TtP6Zsmeb3Kfcty5Z5zPfl+vbh0uPz2+nrflMr14WvV48wCHHYtF/jmPACguuYIF2PMAixfMq3MNgIBIqBtgztdADCgkYgCHG4dD3CQAGhnETR9+d3wcEICP5L8NTy/D5D+P2H6ugq6/PKdb9dK4MlYZ4vU0v3lPl+m+uspyzrKfPLssyfm9rn+W2u+2UNlu8r25XXt1+5PYWyTixr9fm0Wpkp+X67TKegUNKd3uxH8UECghCHiwkINgeCCzB4tzKJCBaABDQCQYjlA0GgNQLB/Df5ty1DO52WEhCEOFwgIKDPnQUEExEaAcFEhNR3L/vzu2CRAkITqKxv1xgqU8svP4vrQ3WV+PIYUeDzPFPqL8tgu7ZfrrNI9+Qylf09Pn+9rAsYPZ3lPGWZbrqOoTye9eOr01WuVp9PG6q/tr/f9umE2z4vrxdpftm1j2eoTFkP0/w205jO9RpWnhcpW28EhNhJkYAgxNLhCASbAwF+C9GAAkLyY2CdkoBGIAixfLyAAP+lABj9OgoHCDgwAkGPMAhxuAyNQCj79UN9+6ksRkDgidVO2NMqg2W5nshlijxLryx9PgNjS0vrts26kIZ1lmM687ie4DbL+mUu6/bzaYZfd2msB+S6Kuu+jK2nfNsmeb8U+HOIOtNtm+vrSypfeVkh/6k9tfpsncfQHHN5Hj7P9klplu7yyjJ535Tml5miLu7Hskba9uXL/Vg+l6ts57RK/VzPZRzltu3P4wis5Sd8vq37/dxnltu+XBYQ0m/WHoFwKgFBiAMgj0AI120LMsx/03oaicA7mBqBIMTy4SMMEAhuvX9sUEzIAkLa1ggEIQ6XsY8weNiP3wVnLiDUTq62HmFQ2QSWOegslmvBUvpCcxnCOnxe+lw7RqRhPeVxO5P29enV9VQup2Gd9ad17kOQZ/mpXN5O9bAMtnN6yrNtwnymu/3JWnoRIPp1Lwh4gWCQQlzIdaZ62+vIr5QpSXn++P25krX9fdlKHWv4MtzGb1YrX6a79fJ4ys+07cp/gbTyw35rdY2B+yU/Mtxn0u/8cn292TeLByAFIBIQhFg27TkQXIDhxAQEIfBpcJYCwo9/eG31B//tk8bXn3zB0n7xF//96md+9udX//bf/uZa+bF8/jPftDoA6q6V6QL7PvSff9d4/YfXW3U99eSL1X1KnnvmQqaWD377tz6W6+0rN4Q/vj/94z+vlvnTTzzROqcyH9/9UB1jwW/Kuh764O9Wy4jpQBDAyILoz0kApH/bMrKkORD8/2qqH5Ycwv8K58hjHHutEKJkTUBIMVYZU5T9911xpgICgpC4bJ+cbWN51wU47gvJgaXP8/jyZV6NsvzY/Wr4Oobq8WV2Xb6W59O69meaW/qgP8M/q/vTNriA0mAZt17uE7Zbx4N1wjSm+22f1lW2tk8tvW+7a91vY1nmEZ/ny3Stb5PXlc5tW8KHkh8xLeP8LkC/5O+ZfTTt3/zOgfA74oL2xrmT1TvnJSAIsWTO//BkdfVtBhnRdw2MPghLBh/w67keYUDwwKCVATKCAKahg430v/JX/4aBNJT5n/7O37ftf/Szv9CqbwofDR35sl4PPhudfQTfZR7Kc18cn6/rC5XyNX7mAz+f96nlAwglLMPvB0scVx9/+ol2gO+PD+s+j9Q+y4PvYaiOsfjfFJ9bKyOm07yFIfovhIJGGMQS/hxFhKU8wuD/VzU/9MAnUb7mk2DK/wp14PNA7f/u8dekrs8eC+rgMY69VghRQgHBfDvA2Ip9ehMPXD/e9+d3wZkJCBaAuJPhtqUlLJDBF5G+DIPbAQSezPPruYylN9tWxuXn4DXte8d9nqX7z09ptp7qsG3/eR3kHxTrrMNRS2th5xE/q6ssPwP5tc+zP1axr5VNxLqbvJyP/TxMs/w69kfu2W5R1hmW9tnpXO3YrKw7duSVv5XV0ZTL5VGWdbJc8btmQlkjrHMfprfq42f4Y3Dl8+fU9nFLA+cd6rH9i3KsP5dJ+1idrg5u89j7aJ1XDasjluGFB3gfjb/TcXub4FjD7/DmaxruLMTSOf+Dk9X1K6kTksQCCzIQdKTRB9jGcq4RCLXA2wcByPfb6HyjTCkgoFP/t//O3xsFAwv/2ayXfNB18sHfDp/ngwwfBCC9dh5DbCog+M/qAt+Pr8fvg3WfR7YREP7d//mb+a5qF360iP9NJSDsDggCfhJF8+skCJpvZ+YbgeB/2z5Y3v+vSj8sod+X/28y5X81JZD39ZbHWPuvl/gRO1M+V4guGgEh+DP63qkPzv6878MTxty74MwFBH9SUTAIYIl0fAkh3QLD8kKYOjiZWtomlPXsqt4SXy/Wy22uLwRTsUHl2OxZuxGwbLn/JPj5m35H2+5/P1CeO7YDFDGykBD8sFQvKRTQV3mximJGSMd6SHv3zRO7E1K76Akhzp53L9xbvf5i9OFI6ISY/8bOSBQTmuvDXCMQaoG376wjv9Z5rwkILDME9/Gf7YMC3MH35cnPuNEOPgjA8dXOY4i/9jd/olUH0kohpFbGfxby8V0QpoOuevid+vyyTJmHAKhPQPBiSBd+tIj/TSUg7A4+wmB9reC3UUQIvmzb8O3g4xIQjCmBvK+3PEam9+H9ZcrnCtFF5wgE148vbwTukjMREPzJ2LpLs5NOnZib105WN64CrJ+u3r8uhJgL+Bn8DX4H/6MvQiywERD00YQJe+kildPMd9F5ObXgBM9Z1y58Qoiz5a3X4qgC+KsFFandteAiBRvNow37GYHwU//gA3a37qd++gM5jcEut9l5ZyDBoBRDjFGW/Pb//Yd5HwT+Po/D+7Fe1gsw2gBp+AzMC4A75yyHYAdlfBCA4/N1jQkKnvrKC7k84PPafUIIPgdl/Gdh3dc7JpDHPv47HQP26RMQkIe0Ev87+IDOf74EhN1BAcH89+ZxEhKSGBj82wsIcz3C4H9b+B78oQbLL0FA+MVf+lXb7sJfA7Dt66n97wHq5D7+fLF/LV2IKXTOgYD+eOqb37cCQj4pruOEA+9fj6LB3dv3VvdOw8HJZLK92OkprgX3VjfeiwIeBYL4qESaswR+nHy2dcGyciktXNAuvbaM5yuFEG1s9MEPKBZGP7cOiPlvXPd3NhCA7GMEQg3k9wW7/q62Z0wg4T+bQUFXkMy786zLBwH4LF/XmKAA9bA8+Gt/8yetnlIIQQDGMsjHvv6zsO7rpYCA+hiogYf+84db+5SfMwQ+u09A6MILJT7wGvP7iOmgzcUjDObHNzkCgUA4CD6eBIR9jEAY89tOERDoh7sWEKYwdIzEiw5+skT/uRIQxKasCQhov210cOyPgzLm9rH4tuxNQOBjCc12WNoJNWoJvoQb74UL3o14YDKZ7Ozs7q17q+tX48UpXnywnvzYtqPPxscXIgw4kP5+CE4QpGgyRSGWBd6+YMOcU2BhHQ/z4bBEgGE+HPPYQXnr9fkFhIc++GHb9netGbxyu6RLQPCB68/9/C9Xy7Q+OwUFeOsB0/ybCH7u537Z0hi4+CAAx+frGgoK/PwK/+wXYr2gnGcBeKGBef6zsO7LU0AoA6y+fQDOFeeOuQxwbgjqyjKbCAj+cRD/HPiUQE+Mx0+iaAICRiBkIaEREJB+aAICRC+WA7UyUz7b+zBGPf2jD/xCLyzbd4weL+b5dP+5EhDEplQFhLDkzXjfV89xd4rBd8HeBYQGt407mOFkMXwaow5kMtkyDCIC/BIXqKMj+mu5xIWLxAsZufbuiT3KIBFBiGXwxrlTe0sKhjLnRxRyBySADgkwX24mYtuHgMDOtA8CkN8KCn7pV60chzJ3CQh49ID7dN2t9J/NoMB37n1Z3k1EMIAy5ciA2nmUIFDyjxjguBC4+zuVAIEP6sQ+mwoIfZT7lJ9PSkHDB3oQeZAHaq98JP54fDnsx3QJCLvDBAR7hAHiwbEtzb/Nj7FEkBGXSxQQ4FfwL1C+4tCXA9j2+WDKZ3tfHwrkfb3Yr1bG48uXAuaUzxWii65JFNGO5/55IMbgzfqu2IuAwANvn4g7yQAeW8DIA5lMtizD3QoMdYbfouMBfy3FBAs8eAEL+KDk+rsnqwsvnawuhY4Khk7XLoRCiHl5+/V79tpGCAGYoyT6Z/TX3PEInZG8jnwEIRZ47EdA+O3f+kMLCvxda+TXOu9DAoIPvAHqKMv4z2a9Ppj2ZX2nvwR1+7pqQUE55wGO3x+T/1yfNyQgIOBCGcL5G/rA/vxcPxoCw8N/6Rd/tXW3FfUx8C8DOOLr8+B4Wab8nXwejtvnic2BINCaA8H8N/qyLeHzaXuJAoKn/F+VQhfnDfFM+ewpgbyvl9eKPvDZLF+ex5TPFaILCAhop62ttjYb7Xfsq1s/PSwNF4f72Hxb9i8g5PV4ogAXNAyVvif9QCZbnOH6gFEI8c5Fc8HKk59awBHXczASiBe02FHBJKgIQPDauIvnTleXf3zPAhohxHzAz9569dQEPHD1LfhxbHMRWMQRCCmosPY4LNOjSrFTEsthex+TKNZAfq3zPiQglIF0Ldjwn816fefel/XpCLJ/6qd/Nm/j+HxdXUEBAyA8tlC7a4/9ELz7gMMHIvgcpA19ZwDfz/OhPIE4wzzW74eEo7w/Jj9nAvZF2lQBwf8G/vEFMCXQE+PxAgJ8Pfs4lhQQ4NcLfYQB/0M+MlD6UenTGA1U+tGUz/Y+vc0kiiX+GHA+ZT72Z74EBLEp1UcYnIDAG3w+Di/j823Yq4DA9SwipJO9dSN8CTelHshkSzVcoDjhmr8wcemVTwYicRRCurhZ5+XE5kW4+tbp6tKrJ6uLP4pcSnBbCLEd9Cf42eXzcRQQfdAIftmIB9FHox9HX46+G/NuvY9h0PO9hQGPGqCT3QUCT98hZ+cdediuCQh+BAMDfU5S6Mv5QJz1zjkHAgL2mnDQB8pTBGAa6oeI0ce/CwGPr8cfHwN+H7hRJCBeXGAgVpbncdXOyY9sqM1BMSXQE+Npj0BI/otlgAKCcWBzIPj/k3+7AQJ7X27KZ3sfnkLXMQL4ghc6auKa/1wJCGJTmkcYIuyHW1889MHL0QfAx+bbsjcBgUvOd5ADj7CNiROPj8JByGSyRdrpaZpQEf4LPw7+DJEgCwlpRBH8nBcwBibEBzDWsXFYB+eGEGJrSt9KdyJB9kXrcEQfNj+FH1seyiT/xT5WLq7PJSCMAUEBBQUE+EjrEhBQlh14lPHBCcQEH+zWBAQ/dwL2ZVm+WpKf54MAfOYYAcHD458CPqdW1xi86MDj899NLdBhHgWAofLEB3s4z9pxI41lJCDsjlJAoO+jjY3XguDnKQ/lDkFA8PXh/4Q0/6pXCIa1skOfjde5etGN8E0PEB1r+XwNbAk+249MgtBRKycBQeyCNQEhtONov2Os7fvnER+X74LZBYTWwdsynVzATjZgjy9IP5DJFm32GIMFHdGHEYjkC1Ra2t3L94+zb2csOPEiQro70iJ1eLCsBUZCiDXMX1qE9IQXD0gUCCAcRKJo0Piv+aoJgMjHMu63DwEBHfCpeEEA27W7f374MfJRDuk1AQF33stXNn79yWb+Ata5NAEBQRjEFRzzz/zsz7fAmxW8GEL8KAPMpeDz/CiO2iMMNQEBv8U/+/nmrRIA311ZDuBcWEYCwu5oJlEM1wIbPRTXsbxly9QWh+vDPkYgQHzC/4bgf8W3feB3xwgj/78qBQTk1Xza7wM+mB5R2sX/qutNJn2Ux4l9ayNzgAQEsQs6BYSwBBzt72PxMkbfhr0JCLZt6/HkeJcSJ3z9ykkKUWQy2VINI4W8gABfbvw6ENYZfMRApLmgWTo6LdaZ8bQDngZ0cNZpAqZYrkz31NL60rvg5/jP83m19F3QElRm+gyPP5cxn1eWqe1TTXPff99v0XcMzOuqC/m5TE89Q3TtW0sf+l8h3/+v+46r79hL36iLBmlfW8fS+WTAdzayf2I7+DGWVh5L5gX2ISCMeYNACUcEIDBh4A/8EH4Eyv6OJUCHvyYgAD9E2teJdQbx2woIHP4/BAIw/zllPQhSxn5vXjwhPuD/qX/wATsvBHdM8yMIfNBWCggICsvvqu97QJ0sKwFhd0BAiCMQwvUgYWIgrgfWBpP9jEAYAn7q/1feD8tJEzF3iP8cP08HwL67+F9NERDgf+VxYhRC6Wcef+2QgCA2pUtAsD56WOcjDIzFub4rZhEQeKCtJddT8EHxAEhAkMmWb1FAoN8mlTP4MtXOePGKy9LHc9CSghG76GXaAZDYAAtOxYOODw4Ifc78znyQack/c35Mj0Jg2DeVp98uXUDwQX/5qAKAiMAyDAy6BASURRnmET9PgA8CECxMFRAQ3JQjBWr4oLwWlKAe5uO7QCCPY8ExABuV4L4biAj+u8G5/ox764IHn+1HEHQJCP67AEMBFNhFoCfWsREIF4LPsl3FdQC+nNpauwmQrhH7GIFQA74FQQ+PA+B/1CUg4FWhTMd/u3ZHn2VQJ/J38b+aIiCUwiQEkdpxeiQgiF2wNoliotU3D+0543CA9V0xk4DAO5QpDUtsJ/EASECQyQ7LICCgMwKfjT6MQKPxc86LEIMRkHw8XdysA2MXuJRmHRoP0iJlYCSEWMf7TJvGr7KvOd9jGkUDjDyw7dQux/JhCb9NZfYhIKDjXbsLX4MdcAoIDPrLyQNLELAwuPVBvw9cAMog8MZs8BgFUHb0txUQagLFEDxugnNmHr+HLvzx+uCfIA3nyfN96IMfXguEugQEfvcQHLCf36eLXQR6Yh0IAhAQcB2I14gAl+n6MPccCMD76lBA3SUgANzdLyf4LMF/ib4x5n+Fz6uJdYSiHeZAqOUTjHrisUM0GysGSEAQu6A6AoE390iKuYmP1bdlfgEhkU8gnWAmnLQEBJls+WYjENLFiv7r/Tr7dwpQsq+nbbvIcX+mWafGEzs4TednXUzw+TXKfK77dK7X0rhfSS3fp5Xrvoxf99slzG/tg6HqlXTPUF65jEPf18vV6mA687rK1Sj36dq3K82n++1a+Yb1/fLjIKkO0i7j62iXLfN8fnu92e4qx3QeZzttfd8yz+/jtyNIa/tX9j0jpkffTeWSz9KHsY28Zp9Y7iwnUazBDvhQ4NxHn4AwxK4EBAQpKD+Gsg4vIJRzGJT4YdblKxXH0iUgAHwHQ4GiZ0ygJ6YDQYCTKML/7ToR/Bd+7OdAuBPy5hqBMJU+AWEqY/5X3le3gcda880+JCCIXbA2AiH1ua0tT+05R//PwUwCQkNr9IE7KZ6kBASZ7DCMAoKJAvDd5M8WfJi/B5/mRQxpVgYXNxDTyqDE0kKdDbGDI4TYhOhH9K2Wz/l0tL9oh20dvsr2OPoyfPYsRiBMgR3w+0FAQKAzhtqdWP/4AR5PwHHxzignrPOPhuBzcbxlPWPoExCmIgFhHjiJInw4z4EAEcEJjvBnXA8eVAEBj+Xgc7YFx12rfwjsy2OUgCA2pVdACO14GY8zbVfMLiAY1kFp1hl8MNCQgCCTLd8oINCH4c/04cjJ6uio2abf5/ywnoMZpgVQZ5vYyRFCjKH0H3YoSEhD5yL5W8QJBrbkK1hJ3If7oU4JCG0QmCMYZ0C+qYAwhdq5YhSCn+OgD+y/qXgAJCAsn0ZASKOX7JoAH26Yew6EqexbQDhrJCCIXdA1iaL1vUP/3G7eu5i8jNW3Zf4RCEjDejohnJxhJxqRgCCTLd/yCAT4rQUZDvPpcOEyH49pFpiEtOjzMZ0XOgkIQuySxn8aXyMh3flg9tewHn0URN+1zkYA+VZXyOO+SxMQ8Kw+GJrzoI8//cQTuZ5tA2Jf11NPvlgt44EAgUBiCn3HiMAJdXIeA4KJ6vAd7SJQeeorL+R6t60Px8u6cNy1MmI67dc4doxAQF7YXoqAgP8Vxbht/wv4X7Guba4NcwI/5n9/zLVCiBq9AkLAYu+CMl7fhlkFBNvmgeOEwjIGGk2nBCcvAUEmW77ZJIqh05GDEPNj+DS3nYAQyP7uyvBCd+Pa8eraOyEgOX9sXHkzBTCB96+frN56/bjFu5Z/z3j/eghmtsi/9u56/Uh7UPLxXZT579/Ad/9g5Jd5gHmHm4/zi1wO2/Sr9945Nh9le2t+av6Idjj8J7LfAubHvLKtXpqAIIRYhwICRx/kORC4TAIC+t5zTqIohJiX6iMMYUkBAW06YnDG5T5O3wWzCAiAnRk7eKynE/KdEkMCgkx2EFYKCPDfJuiAv8ftGJQ0S/N55If14+N7oY57q6/8ya0WP/jW3fQpoQP06vGs+a8+f7SWjzTa3PkvPn13Lf/Sa8cpd/7873zlzlr+1cunKXf+/Kcev72Wf/v90Aglmzu/zAPe5sy/Xfnvf+Ozt1PuPPn4P5yEJvbo7r3sq/TJ6Lfw0+C7aLeTz1qnhOuprAQEIZYPBAE/iWKL4MdLHIEghJhOdQRCupGHttyWjlqsvg2zCgi2zoNPJyYBQSY7TPMCQr5gpQDEZnRP/o3tHJiEJfz9teeOVlffaoLI8y8dW6CPwBIg8KFhnen3Y/6Nq+08cHz04OSXecDb/ZyP76HMu3G1+W52nU8fo/3o+0c2GoXtsAEfhb9y3dKZj7IxXQKCEMuHAgJ8ln3sRkxAWvBnCAhhWyMQhDhcOkcgMO4uKOP0bZlFQFg7aCzDiWURISwZgEhAkMkOwzoFBLtoNb4d1xNh/fmn4h3xc882d+FlMtl+DSLWNx6/vXrqM7dXV96Crybgr+bL0X/RZmM9dkhiPtppCQhCLJ+WgBD89tb7x8H3wxI+bUJCbJeRJwFBiMOlKiCkdr0Vf2OZYvMyXt+G2UYgEH8CucMSTpIBiAQEmewwjAICfJYXq+jXsUNC5dPSg+9j+YNvxeHsrz3fDKGXyWRnYxQR/uLTt21+BAoE1iajIwJfNn+Gj6f01E5LQBBi+UAQaCZRPI6TKJpwEH3aBATkhbZcAoIQh8uagGD98tAPD+02YAxOyvh8W2YTEPwB23o6Id7liCcbL2oSEPZv/+pX/v3qH//Tn1+dP38hpazbH//JJ63c1576ZkpZnj38W79rx/h6z3nIdmPrIxCib1M8yBevkIa8ty/EuQgkHshkyzGICBAQvvf/u2P+Gn03igVYRv9NHZOQz7ZaAoIQy8e/hcFEgxZIC36e8jQHghCHy5hJFD1lnL4t+xcQ0GEJSwkIZ2s/8XfjO6j7BAQE5ijz3//kkyllmkF4wP4/GT5rrF27dn31Xx/5WBY4/rd//sv2+V0CAcrgM76+YJHjfrH1SRTj0sAcCLyAWdARLy7+2X+ZTLYMw7wJmFQR7TM7Hk0bTR+OsJ2WgCDE8mkJCHh0IY0atJEI5sux7bYRCBclIAhxqDSTKDbteCkg+EcYGI9zfVtmERBMMHAHnbfTyeEk2TmRgDC/vXftmo0m8Pz1v/UTFngjWPfpCOBpuxIQ/vrf+smU0m8QCShslECEeO75F1PJxiQg7M/WBYR44boTfBt+fAdYB+UkXLQkHMhkS7eTk3u5Tb4LX6Zvw5fRXtPPw7YEBCGWjwkIF6LP2mscA1E0SMuMHmEQ4pAZHIEQYAzul7tithEIwEQDrGMJcHJuBAI7JhIQ5jUE5mVA3oUPxLcVELg/GPMYBMWD3/hPv5mFDBz7w7/1YUuHiOAFDpgEhP1Z5wgELO0iBt+OvPnj49Wl1+TXMtlSDa9TfeW5o9WN67FNNgEBfn3zeHX7diD4M4IPioISEIRYPhyBAL+NAkLw5SQYRCEB7XXM0yMMQhwuzQiEiPXBAyYeQCxIgoHF34kyTt+G2Ucg2AFjiRNCsAHyycaLmgSEeQ0jEBBgexisQxzw6bsagUDRgiMdfvof/uxa8O/tzz7/hJX7J//0F1JK2/5xSEf+f3vkD61uIgFhf9ZMoggfpi8HsB18nH6NDsozX7y9evYrd9KeMplsacY5SvBGBvistc/wZXRI0iMM9ihD2IZvS0AQYvlAQIhvYYgCoI1AQF87td0EbbkEBCEOl04BoYi/fVxexuvbMNsIhPIEsoCAEwzLfMLhQiYBYf+GoBv4kQEI8LFNGJxPFRCwLwWK/xoC/v/1n/+yrUNEQNBfM0yGiDJY1gyPVyC/CwkI89v1qyer92/gAgX/Db4Mf4Zfp/V4IYvrT3/u9uq5r91Ne8pksqXZrRv3TEB4/aWj5LexPbbRRCCJCObXIV0CghDL5sob/i0MEXt9I9psJyBwBIIeYRDicKk+whDabYu3GX8XMbmP07dlthEIXGZwQji5dJJRLYlBhwSE/ZoPxn3AjsDfB+VkrIDw/edfaD22gEcPYBgB8dP/8AOWhscQICqUQgLmYkA+Hl+oGQUGjETAOqFQIQFhfusSEAzz59RRCTz1+O3VD74lAUEmW6rhEYYv/49bq/MmIKSOCIILTohq/hzTEXS8KQFBiMVjIxAuxtGCcfRB8mFbos8dfNyWGoEgxCHTOQcCY24Xi/vlrph9BEKe/wAw0AhLu5hhPZy4BIT9GoNuLjk5IQJ9iAWEjw0MCQgI+jlaAeCxhT/7/J+n3MY4lwHBPqwbnx33/ck1cQHbPNYyT48w7M8oIFgHhAIClgb8Gj4dffupz0hAkMmWbBiBAAHh9R8erW6zbYYvI7i4dZweS8J6IKRpBIIQy6f1Fgb0s00sAM26PaYU0AgEIQ4XCAjsg3sBwUSEsN6KvxO1eH1T9iIgdD3CYCcdLmISEPZn/zKNEPhXv/Kred4BBO01kWDsHAioC+UwfwFGEvTNdQABAOUpCPi6vcCAz8YIA4gTnEeBIxq8SUDYn/XOgRD82Tor5tch0Dh/srp6+TTtKZPJlmZ4jeOlV45NGMwdD/o0fBl3Nqytju305QsKNoRYOm+8fLp67+3YTmfRAH6MZfLl6N/Bl986WV06J58W4tB45/y91Rvn4Muu7TbSIwwJi8FTTF7G6dtypgKCIQFhL4bHEzAHAYJtPEbAO/ll0I5ytLECAgSDPtGgy8rRBDA8XkFxgUBAwGMPNZOAsB/DNaIcgWAdESOs07fTxQzlZTLZcg0+yrY/d0KwDO11axvtdfDza++erC68pGBDiCXz+osnq5vX4LtNHxvCQRxZFNMs0AhpKIfytXqEEMvlrddOV5dfj35uwKcDWTxg7O0o4/RtQf9hFgGB5IPHyfHZyrAuAWF/5uc8qE1kiJEItREBYwWEOey5518wUeB8RWTw9uv/6Tdt5AMfw5DNZxiBQAEhdkriuh+BEDsmEhBksqXbuoCQ/Dr7dAD+bD4dZ21HsPHuBT3GIMQSQVCBu5Lw48Z/m+Ai+jna6rQM5S6+crJ6+3X5tBCHxOs/OFlde6eJqW3kgYu374Z4G5TxuN/eltkEBJ5IdQSCXcDiBU4CwvyG+QXi4wX1u/g0BO3exggIP/F3/97WQATwBoEDoocfDdFlED9QdpMRELJphhEIfIQhBhrJh1NHxLCOyenqpW/fXV16TX4tky3V8AjDi0/fXV2+cJz9Nvs1BYTUXjMPz0xjiHStQyOEOFsQVOC1rLGPnfyXAkLycawjj75+/d2T1fkfyqeFOBQgFF54iW1z8m8KCIi1XezdjsnbgsK2zCIg2MG7pa3jpNJJWsBhJx4vYhIQzt4gFgAfiI8RECBMdME3L+ARhFo+wbwJ3vg2COQNmR5h2J/5RxiiD8N//XrMg8igtzDIZMu22zfTaxwxiWISBbNogKAD6xZsxA4K8uH/6Li8+aoCDiGWxKVX4pBmE/mTD2PJfjf8mgGGzYkQttluX/zRiU2+WKtXCLEcMAIQQiEeP4o+HNtn8/FAFhAQe5to0MThu2ZWAYHrFA/sQpZOlicuAeHsjW9AAP6uP+7s/+tf+dVRIwFqNkUI8Mb9IEBgNEIfEhD2Z60RCOa7wZ8t8MB27IhkAUFvYZDJFm0QEPgWBogFeOWbzWmCNhpLtteprY6vhDtdvX8t3v2QiCDEMoB4AJ+8eT36MaH/3kVggWXwX+uHWx+cbXcom4RB1FOrXwhx9lA8eOdi8t9AFA9AEg/CMo/8L/Bx+i7Yj4CQsDkQoJKEC5YEhOXY7z3ysSwglI8TbGPbCghTkIAwr+EaQQGBI4fsLgZoCQixjAQEmWzZlkcg/ODI2uIccKCNxjr8ObfVycfTOu5+IOC4eO5UcyIIcUbA96IfQjygnzp/RWARlhAOopAQ++Isk4WEwPvX4/wJ8mkhlgcEe5uD6M12e0zxwAQExNpJQPCxN/Ax+q6YTUCokk80nTi+gNBJkYBwdvb951+wABxvZqhNpLiNbSsg4JjwKsc+eMwSEOa31iMMFlzEzkkchYBt5ElAkMkOwSggnMcjDKkzwnY5jkRI/m2dlOjvHIUAP8e1AK92xLuoEXRcfu3UJmMTQszH5R/fW70VggkIB/FuZGx32SYzqLD22frcoe8d1q1vHpboi7MfnsslUAfmOUHdAJ9TOwYhxPy89do9e7QIwsGlV05WN0If3Pt59PUGPwKhjL/LOH0XzCIglOSTsAsWL25hmS5YEhD2b5jr4P8VAnAE3+DPPv/nJiZgvgJsIw+PCGxj2woImgNhWbYmIPBC5rfT+uXzx6url0/TnjKZbGl2fBQ6J68em19HX47+jHYZ7bVNpJjabHZWGmI57IfRCHif/JuvxmepySW3LoTYnNKX3r4AnzsN7XHT9po/Jv9sBRTog2MJn0Ye/Nv8Ovp22R8n772Ndrz9uUKI+Sj9/FJoU9+9dGoTndb8fM3Xzc/Deo67dztpYslsAkIWDQKmhqSTixewdOLhiwASEPZjEA0QnEMcoFCA5X//k0+lEnFEAu/qYwQAJlLEPpu85WBbAQFzIGC9D07UKAFhflt7hMHEAlzM0gWNF7eQhmvKPuzxTz+5+v2PPBaWX00pjV28cHn12CeeMK5e2c1bOljfC9//UUrZ3uaoUyYba3gbQ9MpSUEFlmijQ9uNAAMdkdhZieViPnw9+j2vB7g+tLghhNiKm22/op/R7+ir9Ev6qQUVvh+Ofnkg59kS+7Z92rZT3f5zM+7YbuPY3LYQYnPMn5yvxT529MU1X09+jO1GPGhTxuW7ZhYBwR+8rfPkcMLpxP0FSwLCfsxPlgjh4OHf+nBVGMDIA+RRSNg0QEeAj301B8L9YbVHGGzd/DmlBXDh25eAAPHg1/7N76weCcvSXnn5vOWBV851j6ZBHX14Y31f/Nw3Usq6XX33un12H95qdY6po4a3V16+sHrmm8+P5oXvScB4EA3ttAUN1jGJS3ZUMBySIgLzY9AROy62X/J7Xhd8B8g6QaFT5Kl1nIQQgdJXDKQ3RD8DjZ+CJqgAbfHA98exT9MfZ/nEmk/Hz2sfQ3N8doy18xBC9BL9Oy6zLzk/835Ocrubfbbbz7Gcm1kEBFCelASEZRjerIBge+yIApTddE4ECBF4iwPEiCkGoQOfOYVtH7eQDduN93hhS6CjQfJFLq6/9O27q0uv7d6vOeKAPPQffs+C74f+4++10jEiAQE1g/M+AYFluvDGtD4BAXl+/xremObrfOzRL7TKj8Xb1Doefqj9OlXZ/W14hOHFb91dXb5wnPw4+XTwXwsyQjuOttpmcMcEyK2OS2rLU9nG/3kNWA98IkgvYXq57Mqv5ZXrNfryp9RDusqldHQU/XaZ31oPy1y+zBvB2r4lHfmt/WqfX9uvll5sb3QuY8oAlusr7/N8+b59Xb4df1mmtl2m9aWTIi9/V365TtvHot81eN9s35FkHvvltmR+wPJRR1pn3e3Piz49za/Hwv3LZVd+La9cr9GXP6Ue0lUupa/9rkV+az0sN/KZxNq+JR35rf1qn1/br5ZebG90LmPKAJbrK+/zfPm+fV2+HX9ZprZdpvWlE+axXJvG3+J6n59nX7c4u3lcgXE3t+di1hEI+QSwjpPMJx2+HFyo0oVLAoJMtnzLIxB85wLrfjt1MOaaRBHiQC34LcGIhKkCwmOf+IKVK/HGsh9/5DOdd+2/9uR3Vg9/8KNrQOTg/t6Y5gWEL37um3YOH3n40ZyPdaQRpj/80EdzmjcvIPAxiT4+W3kMRHb/Wn4LQ3qNYxYQAjGYQBseOiihDbfOi6WlDgy22YYHn7f98zWAdHeShBDjKX0r+l/A1t02cAICfZT9cfiuLUO5Vp+8rCNQfmaD/FqIOfDCATF/tGXYhp+az8JHnXiQ/Jh+7inj810yq4Dg1/PFKn0BsbMSvxwJCDLZ8g0jEPIjDPBfXODMlxN2wZtXQLh9+47NZ0BeOXd+9e2nX7ClT7e8iQJC36gCGsuSKXft/cgEb0yrfX7fOfTtB/MCgkxWmn8LgwUMqW2OAUVqs0PbbR2V0Jbnjku6CcB9zO9TW85OTxukN5SdJiFEpPSTZtv7U/S17H/JXw0EEfDbBF6dbqOHzG9jnzwHGmnZEg9SOavX6l//bH+MpDwPIUQ/NT8qfY1+Gf3R+SnW6cfwYVuPIxCYBhiTz8VsAgKXto5luCjZBc1OPH4h9sWEL0kCgky2bMM1opkDgfCiF/2YPo2L49yvccRdfj6+QD70wY+ZmEDzwTfKYxsTK5bGMlMEBN71x537sXaWAgLKDNEnssjuP8sCwkt4jWP0XwI/ZvttQUXuuKQ2PK3T77lPTqvirxcN3Z2piO9wxfW+vOG6ymW5T60On9bet12OxLz2Pn6/uGzS1/Pa+3Ldp3H/Zruppym3Xqa23pQv92+Xr9FVvpbOdU8uN/Bdlvu0lh37kvJ36qyno8xYuupkXbXj8NttkLeO+Zjzucb3QhCR+tmZ5MP047hEOZLKBVp+nerPn1E5jtoxN+cZ8/vPLzJUpqzPf4frecN1lctyn1odPq29b7sciXntffx+cdmkr+e19+W6T+P+zXZTT1NuvUxtvSlf7t8uX6OrfC2d655cbuC7LPdpLTv2JeXv1FlPR5mxdNXJurr+L6Vv0Q/hky1fND9tfNYw/4aAwPWGMjbfNbMICB47CZxMOtnyC8GXJQFBJlu+cQRC7mDgQoeLn3UwmjQwp4DwzNMv5MAYjwYgkEdAzzS+zcAH36Qc5g9j3mOPPmH7EDyiAOHh8U89aUtfFgF3l92+dadVD0H93N9bX53Yj/nbCAhj6Dsn2f1ntREI2a/D0joh7KCkttw6MCHw6Ao2mruWINbVwHQhRDel3zREfwNhmz6Y+tVRGEg+a34bRQL0wykenBw36a2ygbpPx21LqxxPA/KFENOo+dK6n5uvm48GCr+N4gHAekMZi8/BbAJC60S4bl8Avhz3pYQvRAKCTLZ8a72FAf5ry+DTWAbfzmnhAojnqt9+Yx6//nCaF6C8+w9xAOkUCXzwzXkIPv4Hn7E8byzTB/fjdl+w/czTz7f2reGNaXMKCCgzhEYgPFiGSRRfff5odeWt49RhSe1y6sAAa7ONpgMT05oyIO8byGmuQ9QGeUKIOjWfcX7l/Y3+aX63LgpA+GN/3AIPW6Zgg2WQhv07fbpJs/TKsdXPQwjRz7ovNf4HQloi+6AX/+DHHQICKOPyXTOLgMADtyVPJp0wOyL5iwlfmAQEmWz5BgGBF7h4seNFDtsxDXkYqoVrylzGyQgxMsAbA+aPfOhR2+4Lvr1BcCiBYACBAm99sMcf0v6sDwF3l3kBgfWUeKvViVEMV9+9ZqMpmI/HM5BGmI7vgWneNAeCbIyhrfYdFYA2G76cA4wUXLBdjwEL0tf3tfRAvEbU4PVCCLHOus/Qp8yv6GfoT7v0VmBhNIEF/JYCAn2Yvs3y2aetruZzvE+D2vHVz0MI0U3Nj1z76fzPfNB8FFT8PJD9ukXzZoY5mE1AyCANy3SyUemMXw4vRhIQZLLlGwQEPtMVL3a8oKWLXboAzi0gIMBHUAwhwSZQfPm8Bd+cE4EB+lgBAcaAfQhM1sgJG7vMCwhX3x1+XSrLegFh6uMHoJzQceoIBCB78AxtNn0YQQjbZgs4wN3YQUGatelox9M2wT43rh2v3nvnZHX5/HHk9ePcD3j/+snqrbDtefdNBDf3jPevnz5w+dfebfKx/qDlv38D/42Yj+/qQctnHijzYj72j2CbfgUfs/bW+WkMLvB9N/t4AcF82ZbRx2N+Q/Rn5KGeCD+j5dOBXH+gPGbAc9rWZ7b9z237m5V5gHlD+Tr3dp7OvS8f++PzT8N5NH6G/dCmtnzdCPUlf85LJxQ2cfi84gGYXUCwNKzzQoUvIiz5hUhAkMkOw/JbGHLnIvgzxATz55QWtiEgzPkIw5Ur11pzHnggLuBNDbApAoIvO4a+YHsXAgJGFfCxCw/LQjwp83Du3jYRIWQPjvERhqtvpbbYfDqsh44HA4kYXKAtT2lYt2XcxvpRqAdt/V98+rbNqUC+8dnb6ZNWq6uXT1p54NmvRD+FzZ1/6dXjtXw/R8tZ5OO7p2F93/mXXjtOuavVi0/f3Xv+1cunKXe1+k74rfadf/v9RuV+6vH2f3cf+d7KvKH8v3zizur09J75Hv3ShIHkk5EmqGCZ2D9HuUTqm1NYsAAllUP93/pC93FzDhXPFJ8f8pmh//TQf27oPzH0m5V5gKZzb+fp3KPNce6XL5ysTo5DGws/Nf9s2l7G2RQLmu0mbU5mERBA+0QC6YQlIMhkh2mt1zimEQhG8mMKCFif+y0MMAzvxyMGGHGAZSkSTBEQ8HaGMiCvwfrGCgg4htYIhrDNyRlZx5g6YVfC/izr3zbRZfh+UOcUZA+O5UkU01sYrHNiy7Se2+zUfod23Nat3Onq4itHoUPUtN3oHAF01sCNq02nDGIF088iH+da5iON9iDm4zuj3bjaznsQ8r2VeUvONz97rfG7138Y78DmoCIDgaAREYCVoYBgy6Y8/P7KmyfBr5u6cRPA+zSg4fv16WCfPrntf6LMA9768nXu7Tyde7Rdnjt87/xLx6E/HfOR99oLccJj81kXV+c4O/l6XD/wEQhc5wiEqHDGC50EBJnssGx9EsUUaFBISKICRiDMLSAgmEYgDvD4Qc2mCAhjH2FgfX3B9phJFAEfOeD2UAA/VUCQyfoMHRIvIESiHzMYOTrCetzOhHLnvhvvAvm7KzKZbP/2jXRHFX4MX81BBQh9b++/uX9elEMe3saCevwdVZlMtgzj6IWnv3B7dTP0w6MfJ5KfW5rDx+VzMOsIBL8eL1IIOOLFTAKCTHZYhhEIeQ4EBBsINMJ6FBBiAEKfnltAGCMOIODmpIUX33g7pdbN1zeGqQICRzB85OFHbWJFTs4IYxkJCLJ9mhcQzG9T2xzb6bAMINBAm+07JeeejeLBuWebYaUymexsDH78l09EEQHPTpu/psAiigfRfykiHB/FPM/FV6N4gHr83VqZTLYcw4gE+Om3v3TH/Dy3zcGHawIC8HH5rpl1BIIdPNfTCUZSZyV1UiQgyGTLt5aAkJat0QfpgraPEQhTRheMMV8fgny+jaGLZ3YYwPNzKSD4RyU2ASMbauljwfnJ7n+jgID5SkwQNNhOYxnbZ3ZSkI7JELHPc1+b9/EkmUw23hD0I/jH893+0QT47PHdZigz/Zr5RvDt73z5jo08kHggky3b8Ngg2uAL5/yII7TRkbUYPPn+HMw/AgFLnEi6WJlqEpYUEDQCQSY7DGsJCBAMknhgfmw0eXguc65JFGE+4LfXLIbtIfoM+ayvfF1iF7syfq4EBNk+DcECJm268hbuWkb/ZZtsHRO04xAP0G5b2326Ojm5Z8KDn3RKJpOdvcEv4dPHx5hYEcEE+tzw6djnxjaXMS/5dCgvn5bJDscwrwLidvNv5+tRRIj+Xcbkc7C/EQjALljxYsYOCbhx9WR171QXL5lsyQahrxEMsE7StqXFORBwTZnTfMA/lj7bdX1TjPVRQMArIreBb6GQycYY2mz48S34cvJrdEruYBn8mQIC2nCZTLZsQ9tro4bgs+xrp/43++Jow5k3d1stk8nmMTyOhLcm0de9gADK2HzXzC4g8CTyCQYaASF0UAI3r8UvQCaTLdNwlwJCn4l+wVcpGJgfewEhsA8BAW9N8I8UjKHPxr6FwbMrKwUEmWyfhvbZhD8vIMC3w9LeuGDtNWZnP7LZ3zXMWSZbpmEkAZ6TvnL5uOljh2Xuezt/vn0rlHvr2MrLp2Wyw7K33zi2xw/zCIQUZ9tNexeH+9h818wiIJBGPHAKCQjpdocDpIDj/esSEGSypdrtm6f2/HMMLlLHxJYx+IigUxKXuLDN+QjD/WQaOSA7C+MjDFffiqMPooCQfNv8PLbbMeA4tTlN/uLTmqFdJluqcV4Te92b9a9Tfxt+zUDDtqN/v5beOy8BQSY7LHvx6dge51ia/h2WfuR/GZfvktlGIHAJJSSvdwgICDhwd1MXMZlseXZ6Gkcf3LqZOh4WUNB/k3hggUdc38ckijKZbDtjsGGTKJp4EP3ZfBwCAtOCv8O/n38qTrQmk8mWa/Dpl5+9G9tka6tDnzust+YzCW03fBvlUF4mkx2WQfyH7/r+eIyxo4DQmj7AaCZT3RWzjUDwB86TsRPCCYZlPGF0TOKFDO+X11wIMtmy7F64ONjkicE/o1AAfw3+G5bxrkbAAg2kpe2QJwFBJlu2tQWE6NsmHFhwEV8HR0EB/v2cBASZbPH2lT95vy0gBP9ln9sEhJSOfAkIMtlhGgUEa7ctnm6PQPACQi1G3wWzCQiAB27LxNoIBLuQxQ7KzeuBEKxIRJDJzt4gHmB+kvjoQuxwkOy/WLftuLRyIQiRgCCTLdtaAkLwXTzCwEcXsnhgPh7bZ41AkMmWb/Dpl569G/05BRdROGCAEdtr9LslIMhkh2ltASH6tPl3irW9gGBpRXy+C2YTEFoHzoPHNi9mDEDShSyLCCFggYiAsjKZ7GwMjxNh5IGJBxAGLJiIS1vHRcvuVsZ0Ew8sXY8wyGSHYBAQvvw/bq1e/0EcgdCaRDFsR0EwpmH9nUvzvppVJpNtb5deOV5dvRzb7dzPxnrya/S/kQd/v3H1NJRVX1smOzRD+w3fpUgILOYO/p1j7yIWZ9qumFFAwMmkE+JBYx0niRNk4JGggGAdlhCA4HEGCAmYvA3BDN5tK4SYkeBn6GhANOBjCxZEmG8m/wxEwQCdEYqBPj368MvfvmsztstksmXa0d17NhHTW+ePY7vrsIAj+TPBm1hkMtnyDf3t2F7Dl9FWO39Gew2Cn2veMZnssM1GFsG3KSBYnB1jbT8KIcblTYy+C2YTEDz5pIx0kumEI/FCZ0GIXfBwcQvYzO+nFsxAUBBCzEjwM4wAivMduEDCOiIR+Kr5LvJuHsfXvPl8LIPv4poik8mWbWz7+ejR7eDTWLdgA0v6dliXgCCTLd/o0+hLRwEh+jFFhCYNAoJGH8hkh2wWM6O9TkTxALH2evzNmHxX7EVAAP4kMulEKSIYdnFrAhiCYdEeiAt5GQIeIcQ46Ds16G/sdERhL4p+USCAr0YfBRAEvXhg+4T9MX+CTCZbrsFF2fabgABfh/+H6wCCDRMSkk+jnb5w7nj18rNHaW+ZTLZEw6iiS6/5UUWpfTafxnaaIDVsn3/5ePWdr+j1wTLZoRlG+MJ32RdfExACHIHgY3Afl2/L3gQEYieBJU4wrOdRCAg8+EUYvNh5ugMfvGKuodz26cwbWpJyuyMNwVnOI76M3/ZlmVZSq8Pn1dZL+vJI32fU8phW5vnytf2Iz6uVd2n2nfq8TRiqo5bHtKmf7cuX+9a2a/WHtPxfcmmt7RoddbXW21jHIvmV9zMGDa0LU1haXvJbDI+yMpaHZch3fnv5PJ7D1N0NmWyphuHLF185Xl2/0vi+iYG4Npi/w5cbnvu6JlGUyZZumNfE3sLQatdDG+18OU6WqrcwyGSHankSxeTLFBDQV88iQhINCGPwMi7flL0ICOVJRJpHGUATqESsA+MCkjbxItgEQc22EKJGzWe8TyXM70Ie/Y++mXwRPos0+C/9lSMQvL9qEkWZbNl2i5Mo/vDIJlSzSRT9tSH5ckQCgkx2CIagAsIA2+Lc5lubjmVot5Ofv/wdCQgy2SFap4CQbsoz1vajEHbN3kYg8GTaxCHQWURAUJKCkCY4wUUvXvgsHWm5UzONeCFtL7leoy+vRq1+n+dh+hjKfcbUwfyucmV6WR5Lksv59UQrv4OhMpbfUTf3HfM5Y/D1+PqnUu63q+MbS9/njT0W+lf2K27zQoT05JdR5It+Ct/lqKHGT+PS1kPdEhBksmWbvYUhdEDab2GI/mttbrqOoE02AUGvcZTJFm/NCITQF0iYT5s/w79DO21LvcZRJjtUKwWE3HcPS8bUEA/K+LuMzbdhTyMQklBQORmmG+mkY3CSvoxAFBAaYocmfWlpWaMsg+VQ+b580iqHi3FK6yzj0vx2Lb2rTAnLYUnKMi1Sg+HL+u0yrbVvoixbppdpfunTPT7Nly+XJT6/r4wv59O4XZatpft8n0e6ytT2qaXV8OV8+XJfX65Mj0u/3q6n8aewjWXyNYoCVDLbYsHJ6uiIeclfbf+4tPVQtwQEmWzZxtc4nv9hFBDseoBlCDRuYTLF5MsAoqQEBJls+cYRCPBl+HEzsojLpp3WCASZ7DCNAgL737nvHvrmXkBAbM2428flu2CPAgLXS3CyJGzbF5CW+ELCF4Nt69wk4peE/PSlpWW5PgdD9dfyxx3T+OOe8hlIZ1657st1011+TH19nzO0rwdlSC0fDOWX1MoP1d+13rdfH7X91uvrrnubzy33zX7lxAGPpcGP6bfJh+2CZcsA6gwdEwkIMtmyLT/CkEYg5ACDAgLuWIbrAgOQdy4er95+Q69mlcmWbG++ery68lbyZfNdD9JCOx2AKIi3L2muIpns8Aw3AOC75tetPnwTS7OPTsrYfFv2IiCQ2slwPQYhKShJJ89Apgt+aWOCb5bvWg6Bcn1lx9bjmfLZtfSx8Nh9PdvW2QfrHvMZ/WX7v3NPVz399dfLd5X11Pbryivpy+/O6zuu/s8D5b7YbkjbIT1feIDzRfPX5J95n3RMeZnWcUF7+duYCVrBhky2VMMkii9+6+7q8vlwTUBAwQADwoGJB9GXGXjs6zWOX3vyO6vf/8hjqz/6g8+klLY99oknjBe+/6OUsp09/uknrb5vP/1CStnevvj5b1qdOBeZbJ+G/jxezxjFguS/SQyMaU07fXR3Pz79yrkL5tOgZrv2wWdCPajv8U9/NaVsb3PUKZNtaza63PfrsbQb86kPnyjj8V2wVwEBtB5ZWMMHMKlc2o5BDknBCuCXxnVS5vltn14r4/FlyqWnTMO20ZNfppdpOc+VKc+foKzfL+8Lin1aZV16JyhfpJWf5ev06b5sH1berxf7+LS+vNp2DXxWPqdU3mNlKstyndtj6dpnaj2g3MfX7ddr2xmkNTT+50j+iU4JltjPi32t+sJ3io4JrikymWy5Rh+FH/tgw4QEBBx+O7AvAeGxR7+w+rV/8zurhx/6WEppG/LAFz/3jZSybghIGLDUuPru9VRytXr4gx+1+hAcdNntW3dWr7x8vheUoeEzUOcjYUnDZ9b2G8LXe+Xda6tnvvn8JGQPnqGvDZ/GKAP6L3w6zo8U2mn4e1iHiLgPe+bp57Pf1myMD1JY7MILikPXEFrN3zz+OlGrc8x1oca2Pu33lz3YBt+2fnfu37f78XyMgZQx+TbsXUAAPAl/Ui3sC0CA0hPQhGUMerhM2Jc4Ysn1kr4yXXnc9pR5tbLc7lpyvYbPL8v6dJ9PfDlu+/zwvXfm+X278jw5HcGlS/P7dO0LfJlyn5Kucl3lSV99tTrK8r5Mbb0Ln1+uc7trSWplfXoJ8wNrfkXog3fhg2k7QJEgbsf6UJ7phgQEmewgDD4K4M8mIAR/zqOZEGiE9Rx8hPwLLx+tXn72KO29OysDg4f+w+9ZR/2h//h7rXSOSEAe6BMQUJ7lakwVENDpL+so8XXy872AgOMt9xmDr9cHYmORPViGUUUXX20mRo0+HNvl6N/J34OPn3/pyN4lv2vDSALvux/64Mfy/9GnA/y/x/ggA/gu/OiFMQICAveyjpKhOjfxR4ARGbQx15YSv7/swTSM8IXvegEhighN394mUUz9d1DG4ttyJgIC8CfDk2OaLW0bX0QKYvCFcMl1v12hCXYSzOta95TpZR1lnl+WcF+X3xvAefrqLLeZ5te3IdXBQHGNvs/wx1Kmleu17YLB7wv/G79eflat/rFpnr56u/ZlelfZtG7nWKujluYZyq9R3QefT+iDjZ9SJDAftd8DNOmGdU5OVtevnK5uXJWKIJMt1dDu41np61fcXcrkv3EEQlpHxyQs53qN41BgQNhx5/YYAQEBPDrbJd4YvKBs1x2+ixcuW7kSiBw8niEBAUOgsQ24z8MPfTSnAdaHJdP8sfiA5eN/8BkLuIaQPVhmb2H4TnoLQ/BjG3Vg/kyfjiB9rkkUp4hlUwUE+EbNp2/fbvzEl+3yaQgIpT8D79NDAgJGPfT5LoCPl+kX33g71dAWEMb6tN9f9mBa31sYGC/dtwJCJAUqaZvrtsQJu/ScVguyUv5a+hjK/co6yrxaeW7XlmW+3y4p8/vKdaVxf7/ty5Qwz5cZWud2bf9aXt++ZZ6ntp/f7sPX7+kq57e7yhLm+bKesjzL9qX17Uv6yjDPU0vP+8CPcJFJ5Hy37oAf4uLE9bxfqo/iAQUETaIoky3b+BaG2iSKTbDRBB1zCQjo+F+9cj3zyrnz1jEHPh3A2NkeIyCgsz1kCBpYJ/FiQJ/5gH5IQPDGfcpz4LF0HXfX58lkNAQV5/gWhuC/Jg6mAIO+zLdyzSUglD6NgLfPp4f+97BaAN9lNVESIsMY8wH9lFENXefA/bquBf7zxh6jTObfwtASENiHD+voq3vYf98VZywgNPCu51SosFBlaa1bvQF8BtNSusHtHsrPKNP5Oa00BFX4bP6AKT3n+W23tPIurczncVtZt17u09pOn9+Z30fatzctHUcrLaW3RgL49LTu0/x+XOfv1ofV4eps1dUDynPfMt1vt/Cfw23sX6anPCxHpydyeirXIn3WWnoA+9m+qUxX/SD/LuV6Qa7HlvHixLQ18YBIQJDJDsJu3bhnHRAKCHw+2kQDrFunpPHpuQQEGjrSDLwJhj6XQTbzHnv0CdsHlLaJgODvEI59xvgsBYTHP/Wk7d8HAjbZg2Xw6ZdsBAJ8+tgwv6Z/w59vRn+H0DCHgEC7eOHtNZ/GI0qf/VR7IkL+73EHvsunNxUQ6NNj79rjs7nvvgUE7FvzY48/JtmDa70CQlgynrQ+f4Lxwa5YjIBAeKKevvS1vJRmlOWAL5vy8jbLMY/pnqIMKcvyM+0HTOWr+xVpY8pYWrFtx1VJLz8bS1+frbvtFh3pfv8SX78/lrXPdHkZty+o1ePzjtKkfrbdRflZfrv4LO7TSiMpL1OklfUN0blP+jwrkz6D676cpbuyOT2l+fRyu0wrl56Yhtmay7xG5WyJCCnYkIAgky3b8mscf3iU7lKmAAOBRg42mmeon3tqPgHBd6IZyH/k4Udzmn+bAdNIrUPPoMUHJABDmVEXgm8GMUNBOwyCgq+HoB4ex74FhDH0nZPs/jQEFdURCPDnBNvpl2cUEPCIgJ/PhIF87b/J/72nNB/Aex/kIwrwRc6TMlZs8PUQXB94DPsWEMbQVY/swTL/CIO13ZURCCYihL677+PvksUJCDUYtPj1EuZhpvi+/bheK+PzmN5FrUxZn8/rSvPp5bKLrrq79ivrHVO2XB/KY9pQOtdr5Ty1/L59ppYHyC/L1NKG8OVr9fUtSVd6Vxrp269GWa7+eY1ggKWH/pUfdaBwQBYqICAAuBo6NGPvLHbZruqZ23CMYFvbRT38znZxPLLdGQQEdECygGBE/22JCCn9rR8fr86/dJz23q390SOfsc7xh0Ln3D/LjFemIR0BCI0daaSh017rUJd3PWswEBgjIIzp5GsEgmwJ9upzR6vLF5pRB+bb5suBJCRYOx3Sblw9sXfJz2EU1+CnfFQBhv8l/8NsR/m/p0+D0hiID4E6xwgIu5hE0VuX704RELBv6cMlGoEgg+ERRPgu/Lo1AiEsKR4Yrb79bjkIAYHwC2ged+AyrpdlCbb5CroyfSitVsanY0l8uqeWNgVff42+z+xaEr9d5nWljaH2ObXPKtNL+vJAV76vt2/dl+f6mG2fXitbS++DZWt19S0Jtn1aLT+uw2e837RFtz78PkMCwvf/4s5swUZpmOAMjXBfUM9GfNvGFw046sFyyBBQ4LimgHPZxNDxQNBCY4dkqvH1dxzuyUBom+etcV6oY+hukGy/hkcYvvPlO6u3GWwkoaAVdODORko/nvE1jl0Bt78bSON2nw8ieEFdHk5Qhv846uXzxkNBO4z/YfDI//sxK1virz+18/FCGuvCcTIN8FhwrEzzpjkQZEOG/jzadPp0MwIh+jHgaxzRrs9lXQG39yX+h8f44Bc/981OnwbwaQpmUwWEj3zo0VyPx89JUKvT+3TNdwHFUXwG07z570NzIMimGvrcawJC6ptjaaOkXf/d9+m35aAEBEKxoCYa1NY9/kss1325PsbsN7ZeX47Utj21tC582bI+rtfSurZ9erl/vjvt0rnu0/12La3cHirj8Xm1fWt55T5lWo0yv28/pPn0Mes1mF+Wwzbx6cxr1qN44POn4D/H6koXqCwi8EIWOiq4puzL2HD3daj7BAQ04OjIo9MP+Gx1zaYICCw7BXRaNjF+BzTWVxrPFcdW+74Y+LAjw+2u7xZCA+rqE2bYQZKAsCyDjwL4MIMNg6IB71oa8woI3lfw/8R/BsOS+b/2gTjLjfFB35HvApM2An+XtDT+h8EYEbImIEx9/IB4mzoCAfQJq7L709Beoy22ORCS/0Z/RqCR8kI6ys1lCOb5X2WbCp/mo0kYbUQbIyDQaj5cgnaJft1lXkCAnwxZTUDw14UpeKHA14HzL/23xtj5HGT3v+V+NwSEhB95UPbd2Z/fBQcpIAghzobmQuRUzgMWENAYs/EuKSd6grE8lkPGsrgjgVe49YEyKOs7UGM6JzyOMQJC7Vxx18bbVAGBAY0PlErjeUhAWJZRQDi6ey+JBD7QSITOSAxATlZvzvgIA4Jc+kAJAg0f3DN9yAfHDFH29AUv3hc3FRAQUMFPS1ivH77t8baJCNF3XZTdf/ZKfoQh+q75bx5NhPY5tNMBpJ9/6cjeJT+Xfenz36z+J/Ff90Ew/udIHyMglHX1MXYEwpj2vCYgdL3elfV2+XSXgDCWMdcg2f1tl147Md+Fn2cBwfrhSUAI2OiD1Gev9ee3RQKCEGIUFA9s3c30mgUEkASE61dOVzeu7kdFQCONRtV3SF55+UKeXAk88uHYofcNLwJ3pGF/NOh89hrrfHdz2bFgED6mw7FJWd+BQucEAQjheeIODtNwDjB0SpBHw7rfZmcJdUA0AKzPBxgSEB4cQ7t/5S34Koc5M8DAMhCCDp8+5ySKNPzv8IgB/ABL/L/9nAgw/JfAkF/hP1923GuwvrECAnzH3+1EHq4xSMeoAFhNQOgyHsOY6wRH/ExBIxAeLMO8JpgcMQoI6S0MFAWtfY4CAtLmnESRduXKNfsfwr8A/KT0afpAnw/SvO92wbZtrIAAvy19+oXv/Sj7NHyoJiB02RT/x3GUPjuERiDI/CSKLQGBjxejr57wffddIgFBCDEKXoQMd5HK4oETEPY1iaLvBKCxp7GxL/ECwofTUMqamo9ABnnoiHhD4410LIdsk7J9HagyuPeGThPyaFj327URGPxMBj0wCQgPjvEtDOd/GF/jaAFGCixiwBHTTEQIzP0aR3TSKfj13TXHfwmM8SsfFHTB//hYAWEInMeUAIK+O+Z8ZLIh+3IIKvAaR9yJjK9mDaBdzj6d2mkICKHc3ALCC987Zz4NH+oy+sAYAaHmwyWcd2CsgDAEAva5BASZbBPrfAsDlgF7S1vqo7P/Xvbpt0UCghBiFP4CFEcgxFEIZykgIPhlI+8b64tvXLYgmOD1TijjA2ju12Xs1PhghkH3mM7+JmXnEhB4R8YbAh2k+Q5R+RncloBw/xlmcUYHJAoIKdCgkJBFhAA6JyF9bgHBd+hroh4NPgKG3jAwJUAAUwUE+BzAiCBO5mZ3VyUgyM7Q4NMQBujTcRSRExDCuo1ACOn7GIHA/3eff302jTrq83sa6xvDVAGBPg3guzgm+CUeoZKAIFuS9Y5ACEu7wYf+ugQEIcRZYxekfDFqLlJnJSCgA4D3TOMZaU7M1NUJr92BxzboMnZUthUQptDXyWKnhIET7+yAUiBgfTAKBZgFujSeI8rApgoIPEffqcJ3jP0IR3pIQFiWQUDACITXf3CU/TYLCIFbbn1JAsJY8/XhkSR05vvwI5i2NfoN6vXbm0I/3QbZg2Hw6dYjDMl//QiE2zfjch8jEPjf7WvbphjrG+PTu/pMWCkgcHtTtr0mgL6RWrL726oCAkcfpL65f3yBffddIgFBCDEKfyHKcyDY+v4FBAQH7Eh8/avP2nOWDKJrwX1NQEAHA2m1O/oMPvxM0bApAgICfXRgptAXOPH8GOjUggqa3+a54HxLYycGSwBBBttjBQTfCaIIgePDsREetwSEZRle44jhzhAQ+JhCDDDSevLl6NOns06iCPMB/5eCf+Gu/xD8z9XM14f/ZG2oc8mujH5Bn/N+sgk1X5+K7MGwV587Wr39Rnw1K/w6j0DIy9RO3zxZ3bh6au+Sn9P438UonZoPl/T5NIz1lfMWdDFU31iTgCBbkuEGAHw3+nVDKSD4EQhjX9k+FgkIQohJZAHBlm3xgALCd750e/Xys0fpUrc7Q2cAwQADXQTdNDynyGD1Qx/8WGuIc01AQD7SsA/SUTdAJ4adFMwi7W2KgLBLw4SK+FzAoATHz7c48LxpLAsbIyDgfH2QMkZA8AEa6PpO8H0iXwLCsgwCwjcev71645UYbFgHhI8uJD+mPyP/ZMbXOMLK/9MY+jrQu65vipUCAiaNwzDoTSknnZPJuoz9efPb4MtxHoSwzSUEBFuehIBiXp+G+XZlDDVB39vU+nYxmglWCgjyadkSLLfTEA+sH54EBJAEBOurJ8r+/DZIQBBCjMJfhKKAEC9UWUAAKeDANWUOg3jAjsFnP73+mkWMROAbFHxHpCYgwLpeMwVK8QA2RkDwjxZsCmaA9sbzhlAAyrsq7FTReA4wBlK1RxgY6LA+bo8REPx3gSVEm/K4YBIQlmnw0dj238sjEGxJESEFGZH9CAgIuKdQ+7/RUB+FsbHMJSDIZPsy+DTuNDKoaEYXBax9jkBYQLs+t2HkQem3fQy9YQBlar7bhb+RsI2VAoJMtgSDX7cEBN7cS3gBoezTbwuuNRIQhBCjaC5MTuWkeABmFhBgj3/6q4N3KcpOSJeAAIPogFfGoWOCzg7Wu+ofIyAweNiGspOCjhAep6CQUH4+8pFOYz00rEN4KI2CBG2sgIDgjKNAcDflsU/E7/ezn1oXdSQgLNPgo2z76bcWXJh4kNZd0DH3Iwz3k/m7kzLZPq36CENLFGz8/fxLR/YuedmwyadlS7JLr52Y78Y2OhL74GHp++dOQABln34bJCAIIUbRuhC5ORCyeABSx+TWDTxvNaOKMNHY+G87bHCMgFC+AaKEwT7EgFo+8AIIPxOPa+COK4N+X2ZIQIA4gm3UTWNgjzzaGAEBx8BJKzkKxM9B8e2nX7Q0mgSEZRrafbzK8dYNdD6C36ITggDDBxshHQEI/HruSRRlMtn2honVzj2L1zjGYMIeYTB/Dlj7HNID8Ot9TKIok8l2b72TKPq+eqLWp98WCQhCiFHkCxGWd9NFyosHTkDYxySKCEprIPhlQF1SG4GAgBhBep8oQBsjIAwZj80H813GeRow+oB3PjgKAY8MMLAfEhAwTwK2EfhjH5wz9/HfyZCA4MUDHJMXZPzjJf77kYCwTLNJFNNbGFoCQvDfWzdxBzMFHYYEBJnsEMzewmCvccRjCu4tDFxCWLA8CQgy2aFa52scbakRCEKIBdG+EOECFS9SZyEgIJD1by8AvAOO4JfvlSacF6H6CIMTI4YMQTICbyyHDLNE18qOFRB8QI43TXjjIwM4Zy8G0LifNwb+nnJehD4BwT+24AUNb35OCX7XEhCWaYNvYcBdSxMVIs89JQFBJlu6QUB46Tt348iD4LftZRQQorhwYq97lIAgkx2eUUCII43aAkKXeABqfftNkYAghBhF60Jk4kEgrJ+FgFCzMvj11jsHwgQBYYrxM8vRCmMFBI4+qE3mCEM6hYUxAgIeM4DwwEcgsH/5SMfQCATMP4FHHvqeA8W+/pglICzT8BooBBvnf3hkPmvAfxFogOTLEY1AkMkOwRBUQBgwkSD4LkcgNCMRIgg0JCDIZIdpfgSCCf0UEFK/HALCnBMoAgkIQohR+AvR0BwIEhC6BYQpNjQjNW2MgDDGhgSETUwCwjItP8LgBYQcZMQl/RlcePlodW6GV7PKZLLd2YtP311dfDX6NEYZmHDgRcEAH2G4cfXU3iUvk8kOy3ADAL4LP+8cgRAo++67RAKCEGIU/gKUBQRcsDwp4PjOl26vXt5zsHE/CghjTQKCbKqhAwKh7+Irx/kORiMexHV/B/N45tc4ymSy7Q39ebzG0QSE95s5EPIjDAEICBAUUE4mkx2uWVud2u/YD3cjENBfT+LBHCKCBAQhxCj8RWhIQMA1Zd+2CwFhCkNBNT9zCpsG2RIQZFMNPgrgzxZYmO/GwKIREYgEBJnsEIz9eWuLgy/fuhVf6ZhHICRfh7BwdFc+LZMdssHPWyMQ3Ohgigjst/v+/C7AtUYCghBiEF6EIo3KeT8ICHiufyqYvLDPvvi5b1b36wMTPm5imJPAz0uAcwVTrXzdpQSE+9fgo61gw+5ihGUOOqJ4wDuY71w8Xr39xknaWyaTLdEuvXq8uvpW9F3vv7Ztfh78PWwj/fzLx/YueZlMdlh26bUT8134dUtACEve3KNowH6778/vAgkIQohR8CIUqQgI6JjgQoZOy43T1fHRflWEMvj11pd3P1opKGxq/N62tV0dj2x3hnb/1s17wVeLAMOPQICoYOuaRFEmOwSzSRTtNY6hHYYYCP+FT5tfw89TOx229RpHmewwrfM1jrexjCICHl8o++5lv34bJCAIIUbTiAe4QDVKpxcRcEE7i0kUZTLZeMuvcex6C0PYRvARffpUr3GUyQ7AMDHqOb6F4WYaSZTa5bgM7TTywrbewiCTHaZ1voUBS+uftwWDXYsHQAKCEGIUXsFsCQghTQKCTHZYhtEHfAsD/ZZ3KLOAoBEIMtlBGUTBOAIhTpxoIxCCf9uS/m1oBIJMdqhGAYGjD7yAwBt7NRHBb2+LBAQhxCh48THc6ANsS0CQyQ7LvIAQRYKGeOcy+nJEAoJMdgiGoAIjC+CzEA2icJCwYKNppyUgyGSHaYOPMKS+uu+/+/78LpCAIISYzNBbGCQgyGTLNrzGce0RBogG+RGG6MvomOBO5oVzR6tze341q0wmm2Zody+91vh08/pGLkM7nbZvXD2xd8nLZLLDMrTf8F34cSkgxJt8STRwQsKuRQQJCEKIUdhFifiLFMUDIAFBJjsIsxEIf3Jrdd4EhNgBsSUFBG6nwEOvcZTJlm/ozx8fwW/52AJ8ufFjjkCAsLDviY5lMtlubU1AsGW6wZf6677/Xvbrt0ECghBiFLwARZohUlk8cAICrikymWy5Bh8F8GELNvydShMQ4jqDEAkIMtnyDT4NYSD69HHwX/84UlhCQEj+LgFBJjtsg1+XIxDuoG+eBASOQLD1Sr9+G3CtkYAghOjFX4DievMIQx6BgI5JFhDUMZHJlmxwUQB/bgUYwbebxxgSYf3me6erq5dP0t4ymWyJduWt+GgC2mKIBK05ECggpLzzLx3Zu+RlMtlh2aXXTsx3c7/bjUDw4kHZl98lEhCEEINQQGjARaoRETQCQSY7LKOAcHT3nnU+8iMLFA6wRKAR1hFsaBJFmWz5holRX7K3MHjxILbLFBCwhE/rNY4y2WFa32sc2S+fc/QBkIAghBgFL0JZQMCSwoFduBoBQXMgyGTLNptEMb2FwQINCgi2TOu2jHczn3tKAoJMtnTDvCbn8lsY8AiD9+UoHtgkisHP9RYGmewwre8tDOybcwRC7LM3ffldIQFBCDEIL0CGbTcqJ9K8iIALmgQEmWzZBgEBHZA4iWIILqwTEgOM9nPTEY1AkMmWbxAFm9c4pjkQbDRR8nEKCMGnNQJBJjtMo4BA8SALCGFp/fSwbn331H8v+/S7QAKCEGIUWUCwixMEhCgiZPHALl6xY7IkAeH2rTurq+9es+W2tsu6ZNMN3z2QbW+3bkQBASMQ6LcmGqAzwnVbxvWlCQi79MWh/9WYzxqqY1vbRf08jzmPU3a2Bp/GyAL6NMXAW+bXSAvtNLZvnthIhSUJCLvy6bn+47s6Ptgu65I9eNb5CAMfLYZokKCAwOWukIAghBgFxQNbp4AQtpcuIHzxc99Y/dq/+R1beutrwLvyWNdjn3gipbQN5Z/55vOrxz/15OqP/uAzq9//yGMtkP7C935U/cxDsq89+R37LvZ5HlfC74Hv/uGHPpZSZNsYBAQMdzYBAQGFdUSSaIA7lrxrie2Qj2BjSaOKhnyxy+9h9Eca1lH26rvXU0rbnnn6+d7PgiEf7MLgV/gs+Bnt4Q9+dO0YX3n5vDHWUBZ19PkQyvRdv7799Aud35Ps7O3Zr9wxnzbxIPgwH2Gw9SQioJ3GNiZbxLvkl2Jj/GyM7dIXvfH4Hgm+0GXw3YsXLls/AHT5J32xry75oqzLMIIQvgtftn53KSAE9AiDEGIR8CJkUECgcED2ICCg8URnutZwMu/iG2+nlO5Aoi/AeOzRL1geGmhv3KfWwUFn/6H/8HuW/9B//L3VRx5+1DoHBNvIAx/64MdWL3z/R2nPfkNnBB2JqZSGenwHZCy177kWzEwxdLJqx1yDnyEBYbfGORDiIwxJOMCSwkEKMuJw59PVyR5f44j/HX7r0v+89fkirM+/kQ5o/Lyu//O+BQT+131wUfocy3R9JnwMIqgH1xyUr/nQxQtv58+wMmHdX78ArmvMr32vsrM19OVhx0exLYZ4AB+mmOAfU0Ia2vW5DP/T2vW8BoXomp+x3Xr8019NKcPG/+iQvXLugv2P+/A2JCD4PoAH7X15LcN5d9UlX5SNNfhxKSDkeRAKyj79tkhAEEIMwotPXg4ICOzIzGFlR9ob89AxoKFxrTWyXemwqQKC78x//avPrm7f7r4zj04Gy7Lj1GcMbqZSGjssU+n7nrsCriFjR2wM/A0kIOzW6KPw6ZaAgGUONprgY+kCAoJj/C9JFvPC0qcziAY0LyDgf+bLg666AIXAss4ueyacE465BoOkXQgI/H5q1HyI9X82HEPf9QvH//BDsWzf7yM7O0Mbbb4c/PfWzTSfiflyTGc7DaFhLmMbOgb+p2sCQl+g3WWsd8j6fIR46xMQ4BfI+1DwLbTxV69ctxsZ3l98v6TvvOSLsrEGPy4FBI5A4PwHZf99V0hAEEKMhhcj/xaGlohgHRNcWOYLNti4ogEu77DlvAkCwscf+Uwebkge+XA9gOE+voMDY8fiIx96NKX024fTaIQxjT7OBR2FsaBesK2xnjkEBHSs8F16+HllOkeTSEDYvbHtj4FFFAsyducyPdoQljffO11dvXyS9pzXNhEQ4CcMxPtAOf7XaKWAgE79WHitKevssr7Aiv/tXQgIOK7Sl/jZpQ8N1VUahk+jLL5P2bLsylvx0YTou8dpBELwby4DnAPh/EtH9i75OQzCWu2/hwDbp4O+EQj7EBAe//STFvDX8NYnIPAa4kc/0ihafvwPPpNSus9rU1/EUvbg2KXXTsx31wSEsLR+OcSC3F9vKPv02yABQQgxSHkR4uiDbgEhXeVmMHak+2CnHsZOghcK0GFheh9o8NnJAWjskV52nH1QMiQK+BEIZQdlF8a6t7V8jDMICDUbOm52rCQg7M4aASEEF7hDme5M5ruWSTxAsLHPSRTZGYev0OBXSCcYFowytSAW/k1fx5wj5f+0/K/x87r+z/4xoq5RQ2WdU6wUDMpt2FQBoWYMWkofwjlxSDSuc13nCEMdPJYxAqhsv4aJ1V76Tvkax0RqnzkCYZ9vYegKmL2dlYCA5RjrExCQhjzf96DVzqHrvOSLsjHW+xpH9MsLsaDc3gUSEIQQo6B4EFXNvhEI886BwAYTijsaWA8b3pqA4OHdOaw/9okv2LYHkxaV+3hqQQuCHQ4nxFBnH+wAjDrIQ6HDceJRh10bOhs8xtIQcDCoGgPr6RMQar9BF7U7M966jpsmAWG3diu9xtEmXDPxIGB3KdN68uXI6eq5p/YjIPjA2Heu8R9iuqf0Rfgh/cyD/WllHin/6111PfboE+Zr3pi3iTGY4B3KXQgIpeDCaxDK13wI/snrF0DZcl//XXzp899Me8qWZJjXpBEQTkxEaHwZy9BOIy/4Ot7WcD8LCGx7uoJrXlP8taHPeHx+FAX6CzDeGOB8BxAdMSrS+gWVIL/vvOSLsiHrFBDCkv3y3GdP/feyT78tEhCEEKPgxSiCi1RzoToLAaEvsGWjDmMnAZ1zDvPHnf++zgOHW2JooxcWIDYgvSYgwK5cCUF6qB/7oWOAiRNxTJxQEfshv++5xm2sL6hgh2Uqfd/zFPrukHjho/Z5MAkIuzUICAg24oztsQPSFg389v4EBHbEa2KgN/qv90U+woMOPvaDn2NZPoOMde4L+Fn+v8f6+UwzhiGjfk6GWnb8WSd8A3RdI2rGYcj0kV0ICAxcPDzPPh/CefL6Bbgvr1+od67rl2x7Q1ABYaAREKIfc0kBAX69zxEIHMbf99/btYBAuvbt6wPUjMfn8fsikPeBP6ndMBhzXvJFWZdNFRDmQAKCEGIULQHBxIN4ocriAUgBxxIFhLKT0Nd5oIBQBr3cZ0pwsE/rC7LZYUEAhO9nLDXj86FT6OvoeHGj6zMlIOzW7DWOfAsDAgw+I40lxIQUZNxB4BHW9yEg4DfGnTV0uLMY8MGPVX295ov02/I/xOCFZbEOaLirh23/Ofk6E/67paEDjzw/qoZ1srOPjv9YKz+L/3V/p7MUOYYEhJrRz+RD96/BpyEM0H+zcED/Nh+P2/scgUB/BV3D8rcREHyd/By2YV2j33hMWI4xHh+Opa9dw2fi+gW6PnvseclkNWsEhNTvhoCQyAJC6rf7/nvZr98GCQhCiFG0L0SV0QdgjwICHjNAR8PDTrYPILo6CUxHwII6PRweOCQg+MB3G8qAZ8j4HZSBFY+nNpnjkjssDPxA12RQEhB2a3iNIzogUUBAcOECDQYbTA/r8Ge8Y34uw+/L/zWH5HLET01EKH0Rxjv5EAy8UYzgfwvrgFYTEMoy3v7okfiIk/fbvvJ9xmPzfunFgZKagADfBnz8CHcmca64RvrrHq8B3odYxzaU11bZ2dk3Hr9twQV8Ns+BQJ+29rlppzHZIt4lvw/j4zOgazRan4AAMc0/Yof/HP7jKMvrBoN1fs6Q5WvIo09kHwKYN4Wfgfp5PF5AoMEP/XF5sL8/Tvgjvgf4MM+LdfX5/BTwebL739B+w3fhx2sjEJJY0O6zt/vzu0ACghBiEnYxwugDW0bOQkDoY4yAgI47Gu8+ysCedbFDgUafHYxt6LpL0WVdAgLvtOLYSys7LFOtr6M0hfKYUS/OBx1ECECgdoeKHSwJCLsx/wgDOyAmGphg0AQcFoCE9Lle44jfGn5F0Q7+QEMeHj1COvA+XPoiDP6KNAgOCKLxn/d18w4/66PVBAQ+qoB6vPH/6uuDlXWONdblgyr+1+GrvNNZ+jzLDIFXwdF4DfA+5K9Dm1IKNrKzNbTTJiAEH24eXYh+3HASys3j06Xxf9f1+A+tT0DoA76B6wTba6YPGa8hQ6BtgtUEBMx1UJavgXaNx4n2vmyPca0r/WoT5IsPlplfo+2GgGAiQnNz7wiEa0Hut+9YRJCAIIQYBS9AEVyk4oUqiwcgdVQwPPr4aD+dkyFjJ8EHH5saGn4ID6WwsG8rgwkagh2koyNRmu+IYf+xMIAa05EbQ9+oDq5zMjlvEhB2a2j3cRfj1g0GF448AoF5p6vjmQQEzBvCkUM+2PXGZ4v9f8f/b7yhA10+h8zHdmhMp9UEBPg6jwv5+BwsKUaUE5eVdY4xjpgoAyovINDgi0jjMVJ4AbgmeXCuXtyg0YflQ/evsT/Ptpj+SyEQPs1JFPfVRnP0AfwX/2msl8IcrCYg4H9e/r/h4/yP1x4hQB1gyFAHfaj0JXwGrgG+/pqAwOPjMRH6a1dAXwoIMtkmBj/nDYDYB08CQqu/3lD267dBAoIQYhStCxFVzrBeExDu4aKyZ0NDjlmPCY1BP5ZdhsAAlAF5aegAodwXP98WI3hXciqbGvZF56M8Xg6trnXOcKcEnZWp4LuD4fv1HaRN8R2yixfetuNFoGadwfAZDP7QmfMmAWG3BhcF8OEm0AjYyANuIy/6dfTtefyane8+KwMF/D/wf6iJZTCUh8/XAmkGCTT4NOoq/QniBh6j4J1T+B18onasyAdjjcePu5vlMY4REDY1fFbtO+E1aQp911TZ2RhGFnE+E3sDA/yY/myBRvRp+Pn5l47sXfJzmv+fw7xgWPpRTUDYxFAH2LXVBIQug3/4c0Tbxn4GoKhSq6v0szHIFx8su/Taiflu49eFgBBgv90vd4kEBCHEKEw4ICYgNBeqdQEhXeVmNnS0cRcPDSg7DR401OUd75qx/FDnvCtoQecAaWPh521qPN/yeBGI4RgPoTMB8YB3c/0M1Th2djBxLjQJCLu1loCQOiAMLPIIBBMR4vq+3sLAR13gU33W5YuloR7Ux+eQcU3g/CkQ2nAncBeGYwFDhuP5eBL68D+v+epUAQHnxM8fQ82HeG0aQ1cAKDt7s0kUv3M3Pr5w082BkPzYfP1mHIFwbua3MHBEHPCilU/3YnefgMA29vGOUUreWPdYQ7uJurtGC9C2FRDoPwB1dNXlyw0hX3wwbexbGOJr15s+fNmv3wYJCEKI0Zh4ACAe2DJSCgjf/tJtmwl6ToMwgIYT4A4hGlMEFQTD4Nm4Ir8vIGE9CDJ8HSVs9PFZ2xg/b1PrCyb2YdseP75Lige1YeteRGAHSwLCbg13Kp96/Pbq4qu4S0mxIHZE4nrAre9LQOB/a1MxzxsfESDwG+LTu970AHEBZRGgDxnr6jP7X6f/fW3kAW1TAQHXPAYWNXj92taH+HkKWpZnXw5BxdprHLNfYwlfj/4+l4CAttb7XvkKQxgeAWI+H1nrExCmXP/xP/e+M2S8lmDZZxAYUG/XG1Z4M4PlsN7lI7t6hEG++GCaFxDMtwOxH45lEhHYXw+w/1726bdBAoIQYhStC9HACIQ5J1GEoYPCDvW3v/ViSl03DJdE52Soc4D8KZQdHHRucDxjYT19hnP0j2R4WAc6IbV8zxw25vj7DHeRsH/XM+8w/Ha4U8wRJBIQdmv2GsfQAbFJFFNAYYFFHoGQOiYpfWkCAv4f6DRjWTMGBQjUUa72rDQCev+mh1JkZCd/zH8OnzGmE4+AAf/72vHQNhUQhj6/73xQh79G9UERZMz5yvZrCCpeMgEB4gFGIKTHGOjfAfP34ONzvcYRfgTRHiJwX/uM/w/KUUjblYAw1cYKCEPW9frnmuF88Hm1sjWf60K++GBan4DAfjlGH/i+uwQEIcSZ4C8+fgSCFw/2JSBM6Uz0dUpoyAeb3vXk8aDDhLyx9Jl/teE24G5IreMxFT/UmnVvauhgTu3wzNmBfBANIxDQAYGA4B9hsLuWN9OohOTPSxQQhozPGI/5n+H/jbLl4wRTBIRdGv/r+xQQWP/QKAZP+X3Jzt7g02sjEJwfY53t9FwCAgzCXtcImy57kASEPkMd/B7GIl98sKzzEQY/+iAt2X8n7MdviwQEIcQk4oWpUTlLEWEfAgICUA5xr00YSOOdkKFGnQ32tgLCLjs3CPzxedvC4ZTbsksBYROTgLBbsxEIeI3jD/DO+HgHg4HGrVvH7eemAz/4y7urZ2eecA3G/9a2AgInFP3sp/qfmWZQbZ9ZBDwPooCw7fcuO1v7xuO3LbiIfhtHIdi6+XP0ZYA5EK5fObF3yS/FJCBEQx1AJusyvEEJvgsfbwkIYZn75jOKB0ACghBiFP4iVH18AexJQIChkWZDi+HHGO7OoBnPIqJTzeF9H/nQo71DhlkP9ukDn4NyXQLC1BEI23Y0zsr4fU1h286ZBITdGjogeIThPB5hSH7bBBiNeMBnqOd6jWNp5f9mDDXDHVC+0aO8PvhrBOsoX8sI8+LCWHbx/9xUQIBY6q9XJRyV0ScgcILJMYyZ0E62X2N/Pr6JwY1AoEAYiP4e2/Ul2RgBYQq1emqG60Ft/z5q7dmmowZL4Y/p3teG6LuRIrt/Db7cKSAE+BjDHEhAEEKMpi0gBMJ6TUDA3c19vGMaQYJ/zZoHwTw64GOCdHSep/DZYhIldG5q5YYo6zkUq3VghsBIiG1MAsLuzV75diP6rAUYFBAQfCRfNhEhbJ/sSUDgiJcpdBmuD3hdI8pwxJIHPogJ0bru3G/y6lP817c1PuLjR/3gWHHMNQEBgYu/rgyB4ywNabWyfdTqkZ2tsT9vfou2mMIBhYSQzjlPUG5JNiQg0MfGMjao5jViCv41sLQvfu6b1bJDlI8f1HxtCE5EKXuwLLfdTkCgiODFA/TVub4rJCAIIUaTBYQ7bZWzFBBwTTkLwxBkIrv/TL/t7gw+yrafftsipXEEQixzRo69Q8P/p2800lJN/33ZGDNRMI0+WIMCQliizPmXjuxd8ksx+OWh+qdMtk+79NqJ+S582dpmJyBYvzz31Zu+u+/L7wIJCEKI0TQXpTQCwYsHdvGKQcdZCQgymWyceQEhigQg+C+DDy5DhwTpz319P5MoymSyzQ0Tq/EtDMBGIaQRB+bfmXknUZTJZPMZJ1HsFBCAEw3Yd+f2LpCAIIQYhb8A5UcYKByQJCC88M27doGTyWTLNDxi9J0v31ldfPU4iQQJCAcmHqBTEv1aAoJMdhiGoOLlZ5u3MGThIAmBgO00yklAkMkOzzrfwmDL2De3Rxh8vz0td4UEBCHEKPxFaEhA2MckijKZbHOzSRTxFga8xtECCz6uEHDBhm0HJCDIZMs3BBUcgdASEPKy8WsJCDLZYZoXEKy9dgJCHn2Avrqj7NNviwQEIcQo/IUoz4EQ1iUgyGSHZ/Yax9ABiQJC6IDcTgEGRyBg9IHd2Yg+LQFBJlu+QRTEownw5fj4QvRl83H4N/yaAoIeYZDJDtLGPsJwt+jD+z79tkhAEEKMohEPQHORkoAgkx2eYQQCOiCv/+CoEmgw2Ijr8OvnnpKAIJMt3eDTWUC4Gfz65nH0ZefjFBBuXD2xd8nLZLLDMrTf8F22z1UBAbh+e61fvw0SEIQQo+AFyC5G7hGGloggAUEmOwjzjzAwoKBgEJfxDmb06dO9vcZRJpNtbrE/H9/EQMynDQQaSUAIPo5yMpnscA1+3RIQXL+8FBDYh98VEhCEEKPgxSdeiBoBIYsHIAkIV94MnZUQoMhksmUaggfcwbh1o/Fb3qlsgg2mna6OJSDIZIs39ufhsxh9YKMOsl/Dp4O/Y3nzxCZSlclkh2vm12inKSCEpRcPmj57s70rJCAIIUaTL0SFylkKCLimyGSy5Rp8NAcbpYCAu5bpzmUMQE40AkEmOxAzn4bvwoctuICPw4+R3ggIF14+snfJy2Syw7JLr52Y73L0QRYQXN/c3sLg+u+7RgKCEGI0NQHBiwcSEGSywzG2/U0nJAYWhOIBgg7NgSCTLd9acyBARMg+HLD2Ofg7BISwrUkUZbLDtM63MBQCQu6zB8r+/LZIQBBCjMJfiExAsGXEiwi4oL3wzbt2gZPJZMs0PMLwnS/fWb3xSjPJmgkH6IxgHWlhnUOg9RYGmWz5Vn0LA/3blong63qNo0x2mFYKCHYDz/rgTkBA3z312dmH9336bZGAIIQYRRYPQG0EAkgCgiZRlMmWbfktDHyNI4SD5L8mJCDIyGLCsl7jePvWndXVd6/Zcsm2q+PcRT27OpZdG44JyHZj8GkIA/RbCghxMkX4dNNOn1uQgLDL/yfr2vX/ao5j3EVdu7I5vjPZPNY5AgECgvXRE77fHqj17TdFAoIQYhTtCxEEhCgiSECQyQ7P7C0MSUDIw5wpIDjhgMOd53yEgR3XPrw98/Tzq1/7N7+zeuwTT6SU/dvXnvzO6ouf+0ZvAPDYo1+w40S5bWzM+T7+qSdXD3/wo3ZcNXvl5fNWxyMfeSyltO2Zp1+w47x65XpK2Y/hmIBsN4YRCBAGGtEAJL9OAgK3l/QIA//jXf/PKcb/+sMPfSyl7MamHCN8EXRZX13yRdmQjRIQWn32er9+GyQgCCFG0b4YdY9AAE9/7vbqua9JQJDJlmpX3jqxDshFe4ShHOqMDolbD8w5AuH3QyeandcuXjl3IZVe5c53LaBGQI/6pnL13WmddQQHOIa+/WoCwgvf/5Eddx/+XGFjBIQhsWJIQMB3gPzys8cavnd8xhguXric9lLQsmtrP8Jw3Iw8cCMQAPz9xtUTexPLHAa/qP32Hu87Y4Nz/M/wH+/6n8NQN+oaEhAouvUBf6VNERCG/td9dckXZUOGGwDw3dhWR7KAEJYUEPw8CLV+/TZIQBBCjKIRDwKtRxhw4WouXuDZJ2+v/vKJZQ2VlclkjV1969SCDQgJObCwJbYD+e5lzJ/zNY7sMCNAZnBA0IkvO9N9AfWVd6+tBQF9sNO8qYBw8Y23U8q61YJ6rPMzu8AoAj/6AttI5/kiQPD54I8e+YyVQVBU5sEQLCB/LgGB9Y/B/25Mk+3G2J+H30I88ALCrSQecBvzoMxlY/7n3i/GBufwb+7fZfwvDgkI9M+HH/qofa4Hacj79tMvpNLdx1j6G0A5UKbDd2FzCgjyxQfH4Oc28tcJCHkiRYgGrt9e9um3RQKCEGIUWTwwOgQEu4DFDopMJluuod2/fTN2OHhXEv5rggHSzkBAqHWYa3nsfH/8Dz6z1jGfahQCpgoI2Af4AKO8o/nQf/g9K1MTEHwajQFNF+zs8/zHwrvBWK8FLLBtgxYEdjgnz0P/MZ4/jtun+7u6PEbZbqwREKIv28iiFGBkPw95EBaOj+bzafzO/L9hSH4NL76dpYDgfZhWy+s6RvrOGLjvnAKCfPHBsTUBgeIBmEk4IBIQhBCj8AJC6/Uw7kJFBRRpMpls2XZ8FP3VhAMEFok8CiGJB0sVEDzoDG9imwgICH74uT4AWBMQUqfdHxvWu46XQQuEEeQTbCOdAgICL58/BIc0l8frbdugpWb8bvvqRD6Q7cYaASGNQKAPmyAYfTmK/Cer8y8f2bvk5zD87/C7+jvcfXZIAgL8GucFEIBjhBC3h/ji56Pfzykg1Ey+eH/ZpddOzHetjTZxMAkIqf8N0E9f67uH7V0hAUEIMYrWRQhLu0g1Q6UAL2DooCAdE73cfn++wEMmk003+OWlVxFQwFdT5yP5rQUXbvRBDDZOZ51EcVMB4UMhQGDHnHfSECw/883nR8Mgf4qAwM74Rx5+1JZdExcyCEEwRWNg5dNoXQENzxfnuamNFRAsyAnHNoahAEdBy/6tNQcCBISbx8Engg/DzykgYBny5pxEEf8P/p/G2CEJCB6c5yY2RkCQL8q6jJMo5jY7t+GFgADuzoMEBCHEaLyAYCKCe5TBCwi4mF1752T1F5+6tfrLJ27POlRSJpONt/MvHVvHI87UTvEAvksBAWnH2Y9NRFiogFALTnyAMYWxAgIDC3w2RgJQgKiJCJsKCF9CQBCCIIKRDfzM0i5eeNu+Iz4ugeVjjz6xdj5jBYQp1M7BG78bP0y6NNYl242ZgJDewgDfvQUfhiBYGYGAcocmIPB/DLp8lmX29QiDN1wHGKyDDz/8aLX+MQLCFM7SF7nfFBFWtp35tzBkASH1v1tzIPh+e1jfJRIQhBCjMLHAX4iwTNu4WNnFi9gF7XT11vl4kUPgoZEIMtnZGsWDpz9/e3ULwQRFgiQcZAHh/SQgQGBIQcc+3sKA4Bedbw8D46kCAjrM2GcsQ4aghCMOMPKBr1hDcIA0gPNAOdqmAkIX5fkiGOD3g2PDow6c/O1DH/xY6xlzBlU4do6+eOF7TTBx+/YdO6cpYJ8u80JO1wgNGMvIdmMmDn6Xb2GIjzGYDzsBwfIwAmGBAgL8FvuA2v+G9YJaYA6bKiDgc/xEh4CTkk4REFgfzgG+CBi4l/v01XVovsj9JCDszzoFBIgHqU9ufXX20RNlv34bJCAIISaRL0SONQEhEIdNRhHhqc/cXp179ihd+mQy2b4No4D+4tO3V88/dWd181p8NhrQV01AwPYdpAUgIGQR4cT2m0tAwB12dKT7qE241icgDAUPUwyBOjvJH/nQo9Zh93blyrUcuH/9q8+m1H4BAQE/AyXCO5dY95PNPfaJWA/SvbG8/0zYlz7/TUvH90ZjUOXZ5XdUWtc8EaWxjGw3hqAiPsJAH4+vaY2+nNplCggLfITBU/vf8D/flQ+bKiD0MVZA4P/di4swXBsoPPrrwJAYsUub2xe5nwSE/VmvgBCWwPrnd3cvHBAJCEKISfBiRBHBBIV0wbLAw5bxghY7Kyer9945CUFLM7EiHmvABDAEF0Pa1ctxcpi58jn5jAdptLnzcRe4zH/7jf3l465TmX/jajM6ZO78F7+1nu9Hp8ydX+YBb3PmI4gv877/tbspd/f58DP8H2D3Tu+trryFkQUpiMgdjrRuhG10SIIfR/+NaQg45nyEYaphxAACk9odyDkEBBiCeATmfVaOZPji575pHXZ04Gn+DmoX5XnVBBMGSV0BAe98slPP8ghmcDwZNx/EpuAxitIY6DF46hrlgTwg240hqHgpzYFAEYHtMMUDmwMhbF+/cmLvkp/DNhUQ+gJcBsIoA7Be+1+NFRAgDOI4+xj7pgiOoqoeT0gr9yvrmjp3Sxdn4YvcTwLC/uz2zXvmu9Zmw6/ZnodlS0Dw/fWw3CUSEIQQkzHRIF+YcMFqLlptASEFJakDg4sbOi3f/WpoLL94O/PjF49WJyf3VqeBt14/buX5fLBt/hvn1vORtq/8H33vaC3/3Usne8v/4TN31/KvvXO6t/zvFb89uHM75oHyv1HmD+0/lF/mAebNnQ8Rrcx7/ht3d5IP33m/yP/uk3dWF14+Nr+0wMF1NnKHw4j+G/Ojn8YyqWNioI5GiJnDECDUOvFd1J7n9cN1pzA20Nmko1/r1E+xmoBQS/NWBjQ1wWHT76oEv4U3H+gxeELwUnvVJuuQ7cbgo/GxhYgJCOb/2IY/p2tA2IbgOJfhP4HfdZcCAgNhCGz8j9X+V2MFhKmG6w2O7/FPP5lSGsNcB/jMWhBdEzXL8923L9aMdQwZfgcP9yvTvfgim8divzq1064tZx8d4G1L7Lf7fvy2SEAQQmxES0BwFyu7iOWLWeysEHZq0JGJM0R3cGNDboZ6x6TtkrH1jyk367HO/D1sCs957t9pTub6bafsg7IG1iM5aEh+V4oDHGlgvktfDetWHv7KsqGOkxlf40ibOnlYLThBRxyd5RI+YoBlLb/v2WBvm3T0y059l+HZ64sXLlsAhCUDIwyDRucfSxqDARx7zdix53DqmoCA+lHPtvjjwvdTfjY+E9u13wvpQLa9oS/P/jx82B5hsOsArwFYNm3xIQkInEgUjwjQuv5XUwWEcv6DMZTGORPgD6XVfK8830PyRZYbAscjm9dy3zq00+x7m4AQ4AgE3z/3ffhtkYAghJhMFA0a4aBJD6SLWCMgpKAlByWxE9N0aMLSBT0NDIg8fem1fbvKJxBUt9LK/Znmt7vSuT1Uviu/BOVILb+kr9yUenbFtp83dMxd+UP7TcHXU9bZ9RlT9+mqpwuWx3Kdll9VaPlmAGkUD7KIkMuEfZLv7kNAGDt5GIJ9dFDHBicwBjRjg/kum9LR59wFfZ+J4ALCCSdDLMGdTZxveZcVRlHE149yDLZ8wFILYnZtPmD57Ke/mlKjAMJjxcRy/i4t0oBsN9YICOEaEfzWRiDgumDXhpjORxjOv3xkjzrNYfQ3/N/8aBz8l5EH3/0jTPoZ/i/4z3YJCMjzkxPC/2n+f4W76uXjOmMFhKnCJSiNd/oxean/f3ufmDIh47Y2py+W1znuh+/Ap/dN7CjbzviobGzTgz+zzQ5LCgjsm7Of7vvqu0ACghBiI0oBwdbTRQsg+IgXtHhRy+IBQcemBdKYHpe1AEkI0eUzXG9g56Ih+iT813w0bWPyxLvBj315ExiwHur5wV/GuSXmtNqdvhpnKSDAasdUg4F812fymBAYIZDAeaETDrAOAYKdfQQmpYjgXyOJfC9ElJO5DQkI+U5lZQj2GMMx5zdCfGh9iLQPXPy5YBvIdmNPPX579epzR8Fng+/iWsFrgfkxrg/Bx9N1Yh9vYRgC/zv8T2sBNf4j/F+Cb3/rxZTTWEtESP+7qQIC/rs4Xg+OA3XAv8o8ULPHQ6DOY4Xwx8caQHmt6hMQtvVFXDv26Yvcb9PjlU03P4mib69bjzC4/jj76L4Pvy0SEIQQkykfW2jS2hevKCK4ICWkxYsdljGNAcquaIKrcelj2Xb/OZh6TGPK7/N7YtltP9Ozy7rmYOj4dnH80a9ISEPnIvkbfDD6ZtoO0F+Z7n2U++5jEsVdPMLQZej0Y5+uzv9Yw5298jiGqH0m6ykD/ZrhTmFnPSEYgNCAO7AIPAAmeyzv/s0tIFDUwbF23XnksfrJKLEPkG1v6Mt/+X/cMmEAPotrQRQQ4roXEJA+51sYIG5RDPPw7jT+8/5/0hVQIyiHj2CfLsP/CvMS0I+mCgg188LFFJ/AOeIc6ItYr032OreAgP1xfdyHL3I/CQj7My8gmK+jnbY2vdY3b9Z3iQQEIcRGlBcon7YmIlgQEi90dpHLQUqD5Y2EF80uavld+/j0oXqJdcJa2+icde87pt5amaF6qxTHRrrqYbrP95/rz7WrDjKUPyf+mGuUedz2+62VKf6XZX4fY8p2fW4tDdu1tHK95VPJ11gm350gJvidtN6mEsvGz8r1hLR9CghfCoFyGXjU8EEFggZ22mvwjhyWtXxSm5jRGwP/rjuTNWrBz1BA743BBoLzTW1uAQG2yaRp+Ewg243xLQzw4ZYYiXVcH7yAMOMIhKnWF1BPHQq/jYDgH5nAsWBZPpawC5tTQIDt0xe5nwSE/VnnCISwjG176JOzXU/4/vsukIAghNgYjkSI6+kihaUPVMJ2HIkQL2553cGLHy+EQ5SB0lLxxznXMe/ju+Bn1D5r7Ocf8vmDfX1OyZTvt/SrBuRHX6VP8nEF+q35Ketw9bHufQoIfXcbuwyTDnohYFPGCgjb3N2EIVBBPRAi+j4T5TC6AGW//uS4iR5rtg8BYRPDZwLZbgxBxbnvxtc4QkCwEQjBf1sCgi3nHYEw1foC6qm2iYAAP8Ode/oBh/7jDj3/oxADd+UfcwsImxjPc6rher3JNVu2uVUFBLTZvp0PNH31Zn1XSEAQQmyFD0DW02pCgsenuYClWJbrHl+2XOd2raxPJ7V9yrwaZZmudW6XlHm18rW0Mr3M99u1dJ/m032ax+d1rXuYXssv87AkvlyZ5/PXy7bLrOe32STfp439nPwoQChX299vM43r5TbX/bJdvr0vfI8+Rl+09bsnbT9Oeean5eeF49+ngICAGetjGAr4d21+BELteLqoBQM+OMHz0pgzgaMWsI79OHICgcbUO7HexgoIU5jyCEmXsS7ZbgxBBUYW5JEHRvDjvAx+jWXw6xtXT+xd8kuwsxIQEPh6P4Nf+2H9MIx24pwBAOUhNmxjYwSEKcgXHyy7ffOe+S782gRBttm2TG197odHfHu/CyQgCCG2ghem8mIVgRrqLmZY4iKXAhpPTOcF0C19es5jvk+bsp6WJWV5A9tclunYLtLLNCw91bRi29JSfbXylu/XWTal+3366qjBsq060nYrDdtpndss67d9flmG68zL+ZVyTC/L5nQsfRnmuXRfnnlM83meMt1vl+l5mfBpZX5ru0hnGmEa031+WZafHaC/ZZJfWl5Yeh/O/pnyUW8WJ8zf0FkJnYUZDUOH0XmewlkICLXjGKLrbqKfw8AHBADBDB5b2MU5DgkIn/30kxaETKH2bPdU47nKdmMILNbnUQm+WzzCgHS8H34pdlYCAkYeQBzA50I46BPpICSgHPxy2/9+3/nKF2VjrSYg+PbeP8bA9n5XSEAQQuwUf7GK6whWcFFL5PWQVxCDoYQFLm7dp5dp3C7x6WU5bjOttu2XZRmf34Xfj+sOO+daub40LEt8OtbDd8z11mewTNc20/ryfBrX3ecN7sv1cpmo/g9cvm37fQP5HAOt/bHEsRVlmMe0Vh73YTq2CfO5PkRtv5JyH8fauQTysfp9kQ5fC3lrZB+MS/olOhtYxxLb6GjYeiDWHTslFBD28RpHWegQhgBmaFLFTQ31zlX3prbEYzpkY3+eokF8hMEJCRADU97x0XJ8mv/7Xf0Xlv6/2vX57sKW/p3J1s38mu10art9+49rAbF23m1viwQEIcTOKC9QMWhJ22m9CWYCuMjldLftLoCd236fWn7X9hC+fr+srfvtGmP35bpPK/Nq27XyJSgTYEDaSq+t96XVGNqX62PqQ5myvE+bk/Izap9ZK9N3bMxnGb/NtJK+PODza+XKPCsfJ0os/ZLiQRb1sB7SojDRCAjopEhAkMmWb15AgHhgAkIacRCX5GR1/qWj2V/NKpPJdm+XXjsx310TEFw/z9r81NYDtv+7QgKCEGLn8IJVpZWPoMUFL8zDBZBl0sWwBfN8vq+XZXz52tIzpnxtP4I80pVW2y7LctvTt0+53lXWU0sfs7/fLstgWUsbKlvCPF+mtt4Fy5RLT1lniS/Tle6ppfl0n1+WxXZJmcd1pntYxvKTPxkpv4PGT4uyoR4bgcAOCe5YBl574Wj1/a/dTd0XmUy2RENQcf7lIxMJsoCAxxfssYbTEGgEbkYBYUmTKMpksvHW+RYGdyOg1a4nyr76NkhAEELMQu3i5fHKaItw4aNyanWldctz22t5IH0u03wZD8vU1tfyXJ1rZVB/7TP8Pinf17FG5TNyvWX9brv8DM9aXli26i3XfZrbxy/5/aOeXL+H5d16/swS5h1V6gv5eduVz0sPyqb/TF6mPF+vLd3+rf8Stsv12md1pac0X0cXuW7WU66ncrks6SgDWA5LgnJ+u4T5Vl+q0/LQCUmdkdwxCUHH83uYRFEmk21nX8YkinyNI4ILA6JBWiZB0ASEBb3GUSaTjTcvIJg/ewEhLH1b78nt/Q6QgCCEmI140YqKaLPdXMi4zHlYd2U8vnyZ10Xex63XsHzAMmFpx+H2Wft8l8f0vs+olsfSpeW8col9A5j0Km+nvNq2paV0n8d1S09pXWWnkOvFtqu7qz77vCKti8HjSvme8rsGOd9t18rU0khOT+tMs2VRxvZJ6z6ta534Y7c0X9bl+TK2TOslvlzcbvwR/ydLT9vW8UidkFJA2MdbGGQy2XbGtzBEAeE4TagYRyNwEkVuS0CQyQ7TxggIsb1v1neNBAQhxF7xFzSul2ld5bBOatugFmSXZbrWuc20rvUceFXyatTyuI/PK7eHYNnafmWe3/bl+tLGlmW6p8wry3XlDa377a4l18ttrpd0lavtU6Z11TumHk9XOZ9ey/f7l+nltseXyWkSEGSygzaOQEBgYQIChANbj0ICgD9DWJCAIJMdpnUKCGGZBYRErf3fBRIQhBBnCi5uzXPbHub5cvVtT1/ZWh7T/LJWzm9PoawP6xQ5amzzWYSfWX6uL9NHuR+3a3Uw35frYmyZ2npt28O6a2W8qMT8rrKkK5/pZR62/e9alinX/banlt5flr4SlyyLZR+tOtx2TUBAJ0UCgky2fLMRCCYgpDkQ+OhC8OksICAvpF+/cmLvkpfJZIdleF0rfBfiQSkgcBQCxYPczqflrpCAIIQ4UxD41NKBv+CVF7/axRBpTK8tuT4GX75c98tyvaTMq+1XLj1j9h/DUD1+VIXPL5d969wu00qY31WuVqff9uldeWMp6+B6ufRwH1+mq1y5XX7PY6jVvS08ZuI7G7U5EN57+3h142roLMhkssUaggoIA1lAsJEH0Y9LAWFJr3GUyWTTrXMEggQEIYQQQsxB7lwk2PEoBQR0UvQaR5ls+Yb+PERKExBuOgHBSAICAo6wjWuATCY7XFsTEDgHQsDa9bKtT9u7QAKCEEII8YBiHQsu0fEIS3uEgeIBOiahgyIBQSY7DINfUzSIjzAE+CiDExAuvHxkr32UyWSHZZdeOzHfXRMQwpLtuAkGaZm3Xdu/LRIQhBBCiAeU3LlIdy1AKSCgk/LaC0er73/tbuq+yGSyJRqCivMvH5nPZvEAwgEFhBBs4BEGpGsSRZnsMG3sJIq5fU/U+gCbIgFBCCGEeMBY61BgmwICOiMUD2xdb2GQyQ7BEFSc+26cRNHEA/iwCQdYR1oSEG4uT0C4+u711Ssvn7dll11995qxC9tlXd5u37pj9WLZZWPOlfXMcYxLszHf2aY2pm7k4fe4eOFySlm3Jf0WFBDQNrcEBDzCwLY8te+7Fg6IBAQhhBDiAcMLCLZM23kEQlhKQJDJDssQVEAYsBEIiTgKoREQAEYn4G0NSxIQvvi5b6x+7d/8ji1rdiUEb8h/+KGPpZTNbZd1lTZ0HrAxZRDQznWMS7PHHv2Cneu3n34hpWxuEAEe+8QTua5nnn7e6kZal40p8/AHP2pl+kSffZkfgZDb6ST+80aAzYGQ2vWy/d8FEhCEEEKIBwwKCKQ1AiEJCLFDgoBDr3GUyQ7Bvvw/KCBEv400wgEfYdingMC7u4B3gXlX2PP4p560AA3LMg/WF/SX5Wt421RAuPjG2xb0v/D9H6WUdSvFAX/+5LFHn7AyWJZ5/I6wvskx0vzn1u6s//5HHrP6p9InesAQhI/hlXMX0h67FRD4veEzYKU4gO8F5+D5+B98xsp85OFH1/KuXomCweIFhATb8dyus40v+gDbIgFBCCGEeEBZExDCshQQwA++dXf1F5++rVe/yWQLNbwbHgLCxVeOLZDIAkLyYYoKFAVvXD211z7OaQjmGHgBBo0M8saC/fqC/rJ8DR/4bSogjLlTjaATZbCETT1XHif321RA8N977Xi/9uR3LL3kof/4e7bPh8Ln1vL7xBMYP3MILxaMERAQ+EP06ILHNSQg8LcfC/+zSxIQ4Ovw3ezPEA+svW5Pomhte2rny7Z/WyQgCCGEEA8gvoNh2+h4pM5HFhBA6KDcunEq8UAmW7gd3b23ev96vBPpxQP4cSkgzOnPCPY4oqAWjCGI83d5h8Bd4L6g3we4JQyIz0pAwHfxTAiMx4LysG0EBB4D6Tve0hgoPxKC8l0Y6/MjDkobIyDgN0NdJfx9S3GK5zz0m+H7xggN7Ae6BAJ8FupZgoBAWxMQAr4dZzvvl7tCAoIQQgjxAIIORQPuXLjhj6kDEgWEmIe+gkwmW66dnt5LQQXEgygimIDARxjCNpcQG+ayDz/8qAVbuIuNoBDroBZEIoDzd8MhPNQCyU2Dfn62t30KCN78ueKuOZZdQfOmAgLPLe4bg96+4/WGY+O+AI9sbGsM8PtGLmzzCAO+R+w7VUDA98R9S5BeCgWHISC0H2EoqfUDNkUCghBCCCGaTkdaxkcZUsfEgpFTe/Zy7mHPMplsmuG98AB+y2DCBIRbeJwhCQhYJjAHwvmXjuy1j3MYgq3Pfvqrq9u377QC2lJAuHjh7RyYAb/+oQ9+rDpqgOXA459+MuXWjcHkRz70aEqJtqmAwAAbz8x3WZeAgM/k+SGorp0ryjzzzecN1jP1GBkU4/tnYD5GQKDQg2PjeZa/wVTzv5n/PiAm8DcED/2HKDJsIiBQoPD1YXtIQGA5fE8QSjDKBUueO+rlaBAYyy9BQICvw3fXBARbxuuACQZpmbeLNn8bJCAIIYQQDyDsUOTORbEN4l2N2EG58d7J6qnP3LbJFG+/P9/dS5lMNt5uXL1nE6o9/1SaPNGEAy5jgBF9OIoHKDP3JIr+zrUPIksBgUHZlz7/TRMbaNhGOgJYmq8Hw+sBgr0+8xMzemNdU4Nz1te3X5eAUDtXLB8PASzScT4UPDxTjhGPQGAfjPxAQDxGQMDw/Y8/EicRRNDMkQL8DQDOZZPA2T/G4gNyfAZ/Q8CRElMFBBw768b3Cygo9AkIOA7uV7M/St+H/78uSUAYPYmia+d3jQQEIYQQ4gHFiwWWZuuxE+JHIDAoee9diQgy2VIMdyIxuSl88lrwzTUBAXcog0/fSXcqsyAYtvG2hn28haFLQGDwV44OoPExCAZsmwT9DPrKofibCgh+yLu/O+2tJiD0Baw+D+ucC2GMWOEN58TzZSDeJSCgLOr354PfofyecBwM7sEf/cFnTLTpOndv/I4hZvBcuoSMTR9h4H6onzb2EQaelz8fLLE/R0TwDQywpQoI5QgEa8/Dum/XW238jpCAIIQQQjygQCyIy7CdMAEhLFuPMCDooIjwThQR8GYGmUx2NoZJEL/x+O3V05+/bT4Z/TNCf41DmpMvW6AR1jkC4YwFBKYzcC6NARvzWH5sQM2h6LjDXdrUumD+PEA5woBWExBgOE9QBqCstxRSGAiPPcaaWNAlIOA7xbEgD99PX+B+5co1ExLwikOUhyAwZP7RlK9/9Vn7PAbsePyj/A42ERDwveWg3gX6YwUEnJcXRzz4brpGyyxWQDBfj/j2vGnrm/VdIAFBCCGEeIDJHYuwxLqfTJHiQQxIGvA4AwIRGp7H9Hz/a424gNfFlfnnnj1KufPnX70cnxf1oANGO4t83Dmm8XnWfea//UaTf/6l473nY9g9DYHsvvP96JkXv7X/fG9lXl/+Xz7RCHf3Quf9xtU0yiD7ZhT5ckBhhG2UoQ8nAeHcGQsIMASvSMejCggeEfzh+X/eGfdB35SgH2V5F7n8TNiUumgMcruekad1CQjcD+eKdc5z0PX8/xQBoXx0gdYlIMAQQPvHRsaYzWkR9usyfB88f4D5BWg+YMd34L+fTQSErnMbKyDQMOrisU/EuvB/rP1fYAcxAsG13V5A2LV4ACQgCCGEEA8wZeeCIxCigICOSaQdnKSgJKxjn+9+9c7qmS/ezjz/jbur05N7q5PAtXdOWnngpWfuWt4+8t96/Xgt/8cvHp1p/hvnjnM+1ved/+6lk5z/o+8d7T3/2junOf+H4bfad/6d2zEPfK/47+4jn3mgzAPwHVLmnfvukfmcPa4QgC9SQKCfxrTonxD6og/HMtwH4sM+JkTtExAQcDJ4K+EkjLSxQT/KMdjzAay3qQKCPwebWyAd82c/tV5/l4AAg3BQ3vWGEIG79KWNFRD8+ZYBeC3IxneOurelJp5gbgOeF+ZQKA0iAr87/1+YKiBkMSYJJtzf0yUgvPLyhTxRJeH+GGWB3w1lAR6j4USdSxIQbt+8Z77bJyCwXZ9DPAASEIQQQgjR6nBQQDARwTon7KCkzooFKLED48GdzYZ4p9O4sQHYn0uu1/Lnxn+OP5Ypn+/360srGfMZLLNJXT6ta73GWv5AedBXZ84bUQ8YOtau4+s7hkE6PnOrOgu8r6De7EuR0t8AfbERCJK/unTz1YSthzJ4BGIf5oPvrru7EAqQhzvpWNbujDNQrj2SQPPBNB4J6LrDzmMaIyD4OhkUIxDmIwClUNAnINAQ9OLOtx8tUBo+F3UgWO6zrjvxsFoeA+pt6Qqkcbx95wUrf5cpAgLK8Bg44SP+Nwz6OaqF51wKCH5ixy7w2+I3x+MWFHeWJCDQ6P9rAgLa8kRuz7Ed2vddIQFBCCGEELmTcXzU7nTEYIQdlNhZ8SICA5KG9cCnDfOx9Ph8btfyh8oxbSi9XPoyftvTtW9tH6T59Lj9fg4O+2CZWtlYT3vbL2tpWPp8wnSfX5bz6WW5GuU+WBKfXub5dF/OLz0+zZfz+Pyubb/0sCzx6b6cTxsq37Ve226Iow0aH/M+B99kAEEBwfzWfJTrKS/AfeHn+zAG66AmIFwN+VOpGQJXPg4A8WAoOEe5KXf3y2f/fSCLkQgMLIcEBBwn8sbSJyBgJACPAXfP8eiHh98HHhnANt74APEDAXcXPgCv5ZPaCITSOFphyMYKCPg+eL61EQ4wfiddAgLOH/9DD8Wcvv8MxAR8N2POe19m1wDn/+bvSUAoRyFwfVdIQBBCCCGEwY5GBJ2SZkhkDEhSABLSh0SEklpgJIRo0/Yb71OJ5Hel/0VSWvbXQPJfEw8sPdZ7/uWjtfkW5rAhAYEB+ljKoB8BI4Jj5iNQ7Bp5QBsjIOBYcwAeytWCSy8ifD0F+gxysazZtufrzQsIY+gbvUGbMhqgz8aKNLAxn4k3QKAMRgd8+1svptR1GxIQvJWPMoxhCQIC57Wh368JCMQJB1zuCgkIQgghhMidjTXYEUmdEi8ksPMScWll0LMAYnC2HbuoQ4gp0MfKJde9SJDXgz/fuXMc1uMIBOD3Qb1n/RYG2tg78l2vNcRddaQjyOeQ9iEbG9wi4Aa9oxnSc/00HCvqxrJmFBDwXfCudw3kDx2jzWcQynXBoBvngO3yNY01OwsBYYzheIZ+C9gUAQHpU1naJIrZr5P/5/Ya7XpYom3HaKOyvd8WCQhCCCGECJ2OJtho0oi7sxG2m2esY8cldmKaIMU6NJYf4TYDonLdU0tnR6lMt7yu9Mo++Tjc+hA8Hn9c5fra9si6t2GTz/D78Jhrae38dnqZXwN1lsdXO95aGimPpe/zhuC+fZ+3C7rqR3pnXu95IS/u66HfWZn0iJH5Kfwz+3IqF8pEn02EbXzmUgSEsdYVkCKIxnD2oVEH3sYGt1PqpI0VEIYC0V0E4BQDasFzly1VQBhrUwQEL7YMMfZ324f1voUhtdm+/WZ7vkskIAghhBCiRdkBicIBRIQkJDAtdVpyQBPIAU7q2IgHnfr/QP+Pko7vKflVQ/Iv+iKgnwYfpd/m8qHe6Kdx3b73+0hA2MTmDG4lIEQ7BAFhih2UgBDW/QSKvm3fFRIQhBBCCLEGOx8eC15cJ8UHMMxraAIirvtlV1qZ57dr5QjzWcaXLdd9uRq18j6/hPld5fKIh7X09WMpt5lWbg+Vw2f69Fp5T3mMvjzXfZ0lZflaekmZN7Ys133ZWprPa2+380vKuvz+ZV21dL9fDZbz5cv8djmst6HfeT/kSIRmH6478DvvUUDww+w3uaNPu98EBD/ZYQ28QnDbY7z4xmX73vGYxVjbtYAwhV38Hg+agJCvGQleC8q3MNTa+G2QgCCEEEKINXzHg+txaHRYpk5Kaz3RBC5NpyaDdL/uyzHP9nfbHl9na537VvaxdEctHzDPH0fO6ziWvE9a+ry+bUtzn9NVj6fr3DxlPX5Z7p8/K6RbHo8H28xL2P5Fms/zS5/uP7Pv+P2+XZ8DqnnF8Y5dbx0bl6kuX9bnt9JYtnJetfJMH1Oe2/YZ7pgCbf9LAYP5bHyzAvwV+9gjDLYP1llPIAkIN66e2LvkD8XuFwEBz/EjGB0Lyu/Tdikg4NinsG2QT8M8CRSr7kcB4fbNe+a7awKCuz5oBIIQQgghzgTfAWmvp44KQKclBSlxuyEHPVgPHRwumV5Szc+BUPocXwZLwvKubC6DpatnbT/mYduXK/JynWk7r/u0It0fx6hjx+eVaSSVRz2+Lv8ZLJvzXdoazE9lcj0pz39Gq7wv27Ev00jOS/lraS6P+7fKFeu5TGW7Vc6XcUv8V3NeHyxfOYfWOun6/XyZsG31pe3O80K5Nb9KaWG9DBKwpFCAcqzTp1NA2NdrHHdpnGBwF7bLurwhcPUB7KHZoR9/abs6n7n+L9uY+XLwbxMQzL/jtYTXBl4feG3AcldIQBBCCCFEFXQ6PD4tBy8+yDGaTswaVr5Cme63u/bpYugzxtTX9/nYHqqjL7+sm9+pL9MFyrFs3z4sVytbpvs8pg0tuU76yvj1EqbjO/DbZf5UxnxmLa1vP9CV35XWVZ75tW2/ny+T0+Bvyeecn7ZHHwSc0JDFA5AFhND5l8lkB2vwY4oI0bdd2xt8n9cGLMv1bZGAIIQQQoheys4IljVingtwUkemiuvo5O3auof7EB4Lt3055Pk0n1eW7crnelmGlOV8Gtf9MdbKlvh9uV2ml/ldsEyNspwvz+/Ol+ta57anLOfTuc5tpvF78ml+u0zjOpZluqcsX9seKs/1Whm/XaaXedzuy8v59CMEBcmfCrwvYt1z5/ZxSMe+IT9QCgjnXz62d8nLZLLDskuvnZjvrgkI/joRtv31YdevcpSAIIQQQojRMFjJHZUebB+/ndLyekktr0izdZc2Ka9Iq21nQj1cz/v6Y0E+Yb4jlynTXDrz1tZDfllHptz2cD+Wqey7lt9VNsHjyMfjKfcp6sqfRZhWEvKQ3vcZ1iH22ym/tU+qp1yvlnVYeqo3g23i88v0lLb23whLpOUyPi/hP7e1b0pjOvO43oWv10BAEb63UkAA+5pEUSaT7damvoUB8LqQry9bIgFBCCGEEKPh6ALc0fCdk5jXbPtlTk/4tBq+vrU6im2P38+CN7+d8nO5VIZ5lu7Xi31zWlqu7Zu289LlEV8f83N93A7rTCPMY35rvcjPeVxHHdjGMpXNeSmd69VtLtPvnfNdXblet6+tF9vlvj6debUyrfQirZZupPTWufr1yr4+rZbnt8v08nvI6+nOH8szv7rek+fTSH86xAMJCDLZ/WZ9AgLnQfDXuto1YlskIAghhBBiQyAmxHfPE3ZUys4LKfNKIcLneWp5SCNlWrnOba7X6Np3aL8a3J/n5+uo1evXPbWynq70krKc3x5TR1+ZWt5Q/V31lencLpcepPn0WhlPWd6nl2m1dGxzSLBPH8PYz0Ua07s+h2V82YzdjYzBRBYPAAKOEHhIQJDJDtOqr3E0324EQxMQ3DWhvFZsiwQEIYQQQuyU2GmJwkIcscB1n1+W787zS1/Gw7wxZbrSmde1XqMrr9yvLFfLK/fxdKV3UZb3ddfqGkrj/sSX82X60mv7+ry+tG1BXbXPqG2zbFf5rvUaXflML5fRVxrfwZL4fYfwAkJLRJCAIJMdtA0+wgDCtl0HJlwzpiABQQghhBA7pREM1gOhoc6Mz+d6OQFUrY7afl3bfeldZcfSt/9Q3Zt+9tT9WB7Lvn2H6u3bf2jfTej7vDFseqxdnzs2rY+y7lI0mArrMxhQVASEG1dP7F3yMpnssOz2zXvmu2sjEIK/8xEGExDSdcVfX3aFBAQhhBBCCCHuA8YKCBDlZDLZ4Rp8eW0EQlhm8QCka0J5ndgWCQhCCCGEEELcR9zF/CQSEGSy+9Z6H2HAdcAJCLsWESQgCCGEEEIIcR8RhYPmjmQpIJx/+cjeJS+TyQ7LLr12Yr67JiDYMooINoliQe06sSkSEIQQQgghhDhwWgGDiQfdAoImUZTJDtPGvIXB8NeDQO2asSkSEIQQQgghhLiPiG9giAFFFg+ABASZ7KCt7y0Md+D3SSyYSzwAEhCEEEIIIYQ4cHywkEcghO22gBCDjnMSEGSyg7RSQGj5dvJ5jkAorxG7QgKCEEIIIYQQB44PGCgeMJCwu5NOQDj/EoOQEATIZLKDsRefvrv61hfuRPHACQitxxbCur8mcLkrJCAIIYQQQghxH5ADhrRuQUUKLLyI8P51vIlB4oFMdoh281pbPMgCArhz0roe7Fo8ABIQhBBCCCGEOHCyeMCgAUsLKBooIIDTUwkIMtkhmvly8GH4dxQG47r5eVj3b2EorxO7QAKCEEIIIYQQ9wGtoAHrCCqciOAFBGyff+nYkMlkyzaMGMLkp7duxIlQzY8pHtDXzc+xndIc5bViGyQgCCGEEEIIcR/QChgSWUSAeEBuIQg5XT3zxdurv/j07dWNqxqNIJMt2Z77Wpz49L13TtYFBPi393lH7TqxLRIQhBBCCCGEuB8pAgoKCLchIARuXjtZPfWZKCJceu0khSoymWwphpEH3/nKHRMP8PYUE/9unbRe3xgFhGbuAyIBQQghhBBCCDFIvvuYAohSQPAiwrV3T1ZPf+726hufvZ1CFplMthTDI0YQD159/m72We/H+REGCAjJ371o6K8Lu0ICghBCCCGEEPcBvAvZCh4YTKRgoxEQ0l1MBCXvn6xuXEVgEIKCYHhVHO56emi8I+r5/tfuptyV1VPmn3v2KOWuVlcvn6zl4932NIyEKPP96AgEVGX+2280+XhOvMz3j2i8+K31fP86yzIP0HTu7Tyde7Rdn/tTjzePFZ2e3MuPLUQBwY8+iH6dRyDAz0v/nwEJCEIIIYQQQtwH+GHMDCKQZqRAw4sI9iq4JCBgTgQsEYSc++5dmx/Bg0DmJIBXyJV5z3/jruWBayHYKfNfeqbJf+v147X8H794lPPfOLeejzTm/+h7R2v57146yfk/DJ9V5l975zTnf++rd9by79yOeaDMA8zTubfzhs4dx8N8/e7tfJ47/Ko89+8+eWd15XL02eibSehzjy3kkQdhu/Hz9WvCHEhAEEIIIYQQ4j6kLSKkdYoHHtzVTIEKuXXzNICl48Y6t1GuWHK9xOeV5Xw600pq+3aV92XK9L60KfvVsP1voGwsz/2aeuv1+Pqbss26T6vh82plh/Ib1vfzlHl+Web5fcr1clmuc9tTSyNj8mr19u0HbB/3ndTKN2n1PE9TzpUNvnU7QV+joAfMP/3IA1s6AQEk/4bfHx+tXwt2iQQEIYQQQggh7iO8YBC3HSngaAsIMSixIMWCFgQvMYDxAU0UFQCDnma9xOdx3S/LfbvKkLKsT/f5tbJD26QrPeY1y7KM38/j9+sq59NrZcq0vrpIbR+/XaZ11Yd05pVlynSW9fh8Utv25Uu69vfpzXp32a71smwfft8uyvzuz1hfb/tewEYdgJCexYPoqyYghO2WbzvKa8IukYAghBBCCCHEfQZEhLgsQNCBQCTk21BoBCRh2wIUBizpzmdJE/Aslyh01POWyJzHO6buQ/u+ds3w+cf8uX+n0teiUJD8MflmpBQOolhIX/fXgLmQgCCEEEIIIcR9RFU8wDaHPQMKCQhK0pJ3Ov2dTxuZ0ApuQnoOeLg+la59x9RZlhnaLvH5Yz4PTKmztt2V1gfLY+nXfZkasYyNfHDb6wzVhXyW6VoSv431Wn6ZVqOvjM/rWu8CZTy1MmPgvvU62mKAz6uVR1qbRjAgXjiAnybxwIjr3s/9NWBOJCAIIYQQQghxH1IGFY140L6L6UcicDQCseHSPogJ1IKfdcaW2wX8rH1+5iFQfh/6fs6W+P23fMn5V8vv4IuWjvW43RIP3GNKbZqJVOdCAoIQQgghhBD3Jc1IBC4ZZGQRwRGDlbAsaQU6WHJ9fiyg6gm6NmHs/tt8TnnMZ8WUc1j7ni3ojWl9v0HXueZ9O9IfRJpzxzKJBdhe87uYn8UD+C2WXK+MMmr8fl4kIAghhBBCCHGf4gMLH2zku5itoCSux6AlBi7rQU2ZFmCaBUZpvQtfZqjsvphyHP74xzJH+a4yYz8L5aaUHZPmYT4/h3SVK9e7GFMGsFy5nErXflPrLcthmwKCT6fvhXT6Iv1yaOQBlt7350ICghBCCCGEEA8ADDAs4OAStIKUhpaIkO+GujQhxJYkf0pCQuN3FeGAaYnsy2l9X0hAEEIIIYQQ4j4m3p0kTdBhgUciTrLo8lIwQygg2HqC661yxbrH0kLdtXS/b5nXtV4eJ/OmwP38/lPqqu1fxZ03yhJfpqyrzO+jr6zP43fm8zxMZ165XpYpsXqKz2jlJfx2mc9tj9+nzGN6pnKOfunLc9vnl+XKNG53pRkdx+CJaY1fZdK+JhiYaBCJvtym9PV9IAFBCCGEEEKIB4KO56bT0qdb0MLABts+wPGwfLldpnHdb5fpNVjX2H3G1FnSVzfSSC1vTBrTfV5Zjt+/T5tCuW9fXcgjPq223rXt8WW47KNrX59fW69t91Hbl2k+b0ydZXlPLZ1pJT6/Wtb5HEQDLJ1v0pf9+r6RgCCEEEIIIcQDBIORWlBi5Duf2C5FhLRdExe4b3WZ1v12FimIT8cS226d5VtLXwZp2CZpm/X4+vK2o9zOZQv85/o6se7rwDq/V5+W9+c21lNdzFv7DL/ulkxvLR1Wp1tv5afyOT3VW36P/nhZxtLTdvVzWY75LJOW1fyUZ/kJv+3zy/LcXtuH9JTNy5TW2m8Als91YJk+K9dT+6wOQlkTDUbi/XpfSEAQQgghhBDiAYPBRytockFJ3uY+WGfgZQFRsc5trvfl15adaTiOWnqx7fOZ5/H5vnytTJnG9HI5Zt2n+by+dOb5Ml3l/fKu2y4p9ym3y7K+nM/jZzAd22VZrvttLMu8Mr9M89u1NL/t00t8nl+W6yW+fLkv08bmkSKdYkHL57Dt1muYT54REhCEEEIIIYR4gGFQcnzU3vb5Pr2k3Ke27umri7BMX9mhz1rLT9td5+nTPGVZn9eX3lW2xMoFxpbPpH0mfU5lvWRsuRIrW5Sv7Y+0tfRKuRrlfrX6me7zusrtgvJzPF3lfFotvSSWiY8gnTUSEIQQQgghhHjAiXdIud5Ps896ul9yvVa+3O5Km0pXHX2fV+b5bV9mbHmPL1fDlyuXJbV8n1bL9/Sl+339ul9uSq0+Xye3CQSe2n7lOrfLcmWZrrQ+anX11U+Q15df0lWnT18aEhCEEEIIIYQQa+Rh10VAwyCH+LRm3/W8kjLP79u1JCw7Jr0sw7QSn1dbH5vWlV9S5tXKMs3n1ZY1uvKQ7vcvy/ntMq+Gr6NrvaQvz9O3f22b9fr8sizTmF6WZ1q5XaaVdOUznXWU5Zrt9FiDK/f/b98OUgAEgSiA3v/C0aKpKAgkDB1BaPEWb6OOo0s/+EcCBAAAIOX9ICrHy0fRez6jtz7br1xXq+ndJ+v5OvGlp++s8866c8vonXtlamtrR3qXNbn+/w8PLgIEAAAAoEmAAAAAADQJEAAAAICmO0CI2I912QAAAACqIvbjBAuUeCVctlZDAAAAAElFTkSuQmCC\",\"data:image/png;base64,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\"];/**\n * @framerIntrinsicWidth 590\n * @framerIntrinsicHeight 80\n * @framerSupportedLayoutWidth any\n * @framerSupportedLayoutHeight auto\n */export default function CurriculumPopup(p){const tuitionTrigger=React.useRef(null);useTuitionNote(tuitionTrigger);const curriculumLabel=useCurriculumGradeLabel(tuitionTrigger,p.label||\"중1 3개월 커리큘럼 보기\");const[open,setOpen]=React.useState(false);const close=React.useRef(null);const box=React.useRef(null);React.useEffect(()=>{if(!open)return;const previous=document.activeElement;const old=document.body.style.overflow;document.body.style.overflow=\"hidden\";close.current?.focus();const key=e=>{if(e.key===\"Escape\")setOpen(false);if(e.key===\"Tab\"){const items=box.current?.querySelectorAll(\"button,a[href]\");if(!items?.length)return;const first=items[0],last=items[items.length-1];if(e.shiftKey&&document.activeElement===first){e.preventDefault();last.focus();}else if(!e.shiftKey&&document.activeElement===last){e.preventDefault();first.focus();}}};document.addEventListener(\"keydown\",key);return()=>{document.body.style.overflow=old;document.removeEventListener(\"keydown\",key);previous?.focus();};},[open]);return /*#__PURE__*/_jsxs(_Fragment,{children:[/*#__PURE__*/_jsx(\"style\",{children:`\n .cp-trigger{box-sizing:border-box;width:100%;height:80px;flex-shrink:0;background:#9863ff;color:white;border:0;border-radius:16px;font-family:inherit;font-size:26px;font-weight:700;cursor:pointer;display:flex;align-items:center;justify-content:center;gap:24px;padding:0 16px}\n .cp-trigger-arrow{width:20px;height:20px;flex-shrink:0}\n .cp-trigger[data-mobile=true]{border-radius:10px}\n .cp-trigger[data-mobile=true] .cp-trigger-arrow{width:14px;height:14px}\n @media(max-width:600px){.cp-trigger{width:100%;height:50px;font-size:16px;gap:12px;border-radius:10px}.cp-trigger-arrow{width:14px;height:14px}}\n `}),/*#__PURE__*/_jsxs(\"button\",{ref:tuitionTrigger,className:\"cp-trigger\",\"data-mobile\":p.mobileButton?\"true\":undefined,type:\"button\",onClick:()=>setOpen(true),style:{...p.style,width:\"100%\",height:p.mobileButton?50:undefined,fontFamily:\"Pretendard, sans-serif\",fontSize:p.mobileButton?16:26,fontWeight:700,...p.mobileButton?p.mobileFont:p.buttonFont,gap:p.mobileButton?12:undefined},children:[curriculumLabel,/*#__PURE__*/_jsx(\"svg\",{className:\"cp-trigger-arrow\",viewBox:\"0 0 14 14\",fill:\"none\",\"aria-hidden\":\"true\",children:/*#__PURE__*/_jsx(\"path\",{d:\"m5 2 5 5-5 5\",stroke:\"currentColor\",strokeWidth:\"1.5\",strokeLinecap:\"round\",strokeLinejoin:\"round\"})})]}),open&&typeof document!==\"undefined\"&&/*#__PURE__*/createPortal(/*#__PURE__*/_jsxs(\"div\",{className:\"cp-shade\",onClick:()=>setOpen(false),children:[/*#__PURE__*/_jsx(\"style\",{children:`\n .cp-shade,.cp-shade *{box-sizing:border-box}\n .cp-shade{position:fixed;inset:0;z-index:2147483647;background:rgba(0,0,0,.65);display:flex;align-items:center;justify-content:center;padding:28px;font-family:Pretendard,-apple-system,BlinkMacSystemFont,sans-serif;color:#1c222b}\n .cp-dialog{position:relative;width:1040px;max-width:100%;max-height:calc(100dvh - 56px);overflow-y:auto;overscroll-behavior:contain;border-radius:24px;background:white;box-shadow:0 24px 64px #170d3e66}\n .cp-header{padding:32px;border-bottom:1px solid #f1ecff}\n .cp-title{margin:0 48px 12px 0;font-size:36px;line-height:1.4;font-weight:700;letter-spacing:-.04em}\n .cp-note{margin:0;color:#ff1515;font-size:20px;line-height:1.5}\n .cp-close{position:absolute;right:30px;top:30px;width:40px;height:40px;padding:5px;background:transparent;border:0;color:#777489;cursor:pointer}\n .cp-art{display:block;width:100%;height:auto}\n .cp-footer{padding:30px 32px 28px;text-align:center;border-top:1px solid #f1ecff}\n .cp-cta{display:flex;align-items:center;justify-content:center;gap:24px;max-width:590px;min-height:80px;margin:0 auto;border-radius:16px;background:#9863ff;color:white;text-decoration:none;font-size:26px;font-weight:700;line-height:1.4;padding:16px}\n .cp-refund{margin:18px 0 0;color:#777489;font-size:22px;line-height:1.5}\n .cp-shade button:focus-visible,.cp-shade a:focus-visible{outline:3px solid #5830a7;outline-offset:-4px}\n @media(min-width:601px) and (max-width:1199px){.cp-dialog{width:700px}}\n @media(max-width:600px){\n .cp-shade{padding:16px}.cp-dialog{width:360px;max-height:calc(100dvh - 32px);border-radius:16px}\n .cp-header{padding:20px 16px}.cp-title{font-size:24px;margin-bottom:14px}.cp-note{font-size:14px;max-width:280px;padding-right:12px}\n .cp-close{top:16px;right:16px;width:32px;height:32px}\n .cp-footer{padding:16px}.cp-cta{min-height:51px;font-size:16px;border-radius:7px;padding:12px;gap:12px}\n .cp-refund{font-size:13px;margin-top:14px}\n }`}),/*#__PURE__*/_jsxs(\"div\",{className:\"cp-dialog\",role:\"dialog\",\"aria-modal\":\"true\",\"aria-label\":\"3개월 커리큘럼\",ref:box,onClick:e=>e.stopPropagation(),children:[/*#__PURE__*/_jsxs(\"header\",{className:\"cp-header\",children:[/*#__PURE__*/_jsx(\"h2\",{className:\"cp-title\",children:\"3개월 커리큘럼\"}),/*#__PURE__*/_jsx(\"p\",{className:\"cp-note\",children:\"ⓘ 실제 수업은 레벨테스트 결과와 선생님 교습법에 따라 달라질 수 있습니다.\"})]}),/*#__PURE__*/_jsx(\"button\",{className:\"cp-close\",type:\"button\",ref:close,onClick:()=>setOpen(false),\"aria-label\":\"팝업 닫기\",children:/*#__PURE__*/_jsx(\"svg\",{viewBox:\"0 0 32 32\",width:\"100%\",height:\"100%\",fill:\"none\",children:/*#__PURE__*/_jsx(\"path\",{d:\"m6 6 20 20M26 6 6 26\",stroke:\"currentColor\",strokeWidth:\"3\",strokeLinecap:\"round\"})})}),/*#__PURE__*/_jsxs(\"picture\",{children:[/*#__PURE__*/_jsx(\"source\",{media:\"(max-width:600px)\",srcSet:p.mobile?.src||defaults[2]}),/*#__PURE__*/_jsx(\"source\",{media:\"(max-width:1199px)\",srcSet:p.tablet?.src||defaults[1]}),/*#__PURE__*/_jsx(\"img\",{className:\"cp-art\",src:p.desktop?.src||defaults[0],alt:\"시작부터 3개월까지 학습 과정, 공부법과 한 달 리포트를 안내하는 예시 커리큘럼\"})]}),/*#__PURE__*/_jsxs(\"footer\",{className:\"cp-footer\",children:[/*#__PURE__*/_jsxs(\"a\",{className:\"cp-cta\",href:p.ctaUrl||\"https://index.seoltab.com/consult_request\",children:[\"첫 수업 신청하고 맞춤 커리큘럼 받기 \",/*#__PURE__*/_jsx(\"span\",{\"aria-hidden\":\"true\",children:\"›\"})]}),/*#__PURE__*/_jsx(\"p\",{className:\"cp-refund\",children:\"첫 수업이 마음에 안 들면 100% 환불해 드려요\"})]})]})]}),document.body)]});}addPropertyControls(CurriculumPopup,{buttonFont:{type:ControlType.Font,title:\"폰트\",defaultValue:{fontSize:\"26px\",variant:\"Bold\",lineHeight:\"1.4em\",letterSpacing:\"0em\"},controls:\"extended\",defaultFontType:\"sans-serif\",displayFontSize:true,hidden:p=>!!p.mobileButton},mobileFont:{type:ControlType.Font,title:\"폰트\",defaultValue:{fontSize:\"16px\",variant:\"Bold\",lineHeight:\"1.4em\",letterSpacing:\"0em\"},controls:\"extended\",defaultFontType:\"sans-serif\",displayFontSize:true,hidden:p=>!p.mobileButton},mobileButton:{type:ControlType.Boolean,title:\"모바일 버튼\",defaultValue:false},label:{type:ControlType.String,title:\"버튼 문구\",defaultValue:\"중1 3개월 커리큘럼 보기\"},desktop:{type:ControlType.ResponsiveImage,title:\"PC 이미지\"},tablet:{type:ControlType.ResponsiveImage,title:\"Tab 이미지\"},mobile:{type:ControlType.ResponsiveImage,title:\"Mob 이미지\"},ctaUrl:{type:ControlType.String,title:\"신청 링크\",defaultValue:\"https://index.seoltab.com/consult_request\"}});const TUITION_NOTE=\"수업료는 가격 섹션에서 바로 확인\";// Bind only the nearby note, keeping the existing design and all variant content.\nfunction useTuitionNote(trigger){React.useEffect(()=>{const button=trigger.current;if(!button)return;// Framer wraps code components in a container; the note is its sibling.\nconst scope=button.parentElement?.parentElement;if(!scope)return;const bindings=new Map;const bind=()=>{const walker=document.createTreeWalker(scope,NodeFilter.SHOW_TEXT);let node;while(node=walker.nextNode()){if(!(node.textContent||\"\").includes(TUITION_NOTE))continue;const el=node.parentElement?.closest(\"p,a,span\");if(!el||!scope.contains(el)||bindings.has(el))continue;if((el.textContent||\"\").length>180)continue;const saved={role:el.getAttribute(\"role\"),tabIndex:el.getAttribute(\"tabindex\"),cursor:el.style.cursor};const 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corner-shape: inherit; pointer-events: none; }'];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 510\n * @framerIntrinsicWidth 384\n * @framerCanvasComponentVariantDetails {\"propertyName\":\"variant\",\"data\":{\"default\":{\"layout\":[\"fixed\",\"fixed\"]},\"FkFcxS7EN\":{\"layout\":[\"fixed\",\"auto\"]}}}\n * @framerVariables {\"yxsp5IKxA\":\"icon\",\"ZbW0MBbaG\":\"number\",\"Q92sMhMbY\":\"title\",\"ycTpojO1u\":\"donT\",\"dwPeVdN6f\":\"do1\",\"ocmtYn_nN\":\"solution\"}\n * @framerImmutableVariables true\n * @framerDisplayContentsDiv false\n * @framerAutoSizeImages true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerqogfSb3bB=withCSS(Component,css,\"framer-dBeG4\");export default FramerqogfSb3bB;FramerqogfSb3bB.displayName=\"공부법 카드\";FramerqogfSb3bB.defaultProps={height:510,width:384};addPropertyControls(FramerqogfSb3bB,{variant:{options:[\"rx52YYKv5\",\"FkFcxS7EN\"],optionTitles:[\"PC \\xb7 Tab\",\"Mob\"],title:\"Variant\",type:ControlType.Enum},yxsp5IKxA:{__defaultAssetReference:\"data:framer/asset-reference,wFbIrmW8b07BMmoYRWlHpOA6ZiA.png?originalFilename=icon1.png&width=200&height=200\",title:\"Icon\",type:ControlType.ResponsiveImage},ZbW0MBbaG:{defaultValue:\"1\",displayTextArea:false,title:\"Number\",type:ControlType.String},onZbW0MBbaGChange:{changes:\"ZbW0MBbaG\",type:ControlType.ChangeHandler},Q92sMhMbY:{defaultValue:\"초등 빈틈이 보인다면\",displayTextArea:true,title:\"Title\",type:ControlType.String},onQ92sMhMbYChange:{changes:\"Q92sMhMbY\",type:ControlType.ChangeHandler},ycTpojO1u:{defaultValue:\"막혀도 진도부터 나가기\",displayTextArea:true,title:\"Don't\",type:ControlType.String},onycTpojO1uChange:{changes:\"ycTpojO1u\",type:ControlType.ChangeHandler},dwPeVdN6f:{defaultValue:\"빈 초등 개념부터 채우고 넘어가기\",displayTextArea:true,title:\"Do\",type:ControlType.String},ondwPeVdN6fChange:{changes:\"dwPeVdN6f\",type:ControlType.ChangeHandler},ocmtYn_nN:{defaultValue:\"레벨테스트로\\n초등 빈칸부터 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{\"exports\":{\"default\":{\"type\":\"reactComponent\",\"name\":\"FramerqogfSb3bB\",\"slots\":[],\"annotations\":{\"framerContractVersion\":\"1\",\"framerAutoSizeImages\":\"true\",\"framerImmutableVariables\":\"true\",\"framerIntrinsicWidth\":\"384\",\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"FkFcxS7EN\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]}}}\",\"framerComponentViewportWidth\":\"true\",\"framerIntrinsicHeight\":\"510\",\"framerColorSyntax\":\"true\",\"framerVariables\":\"{\\\"yxsp5IKxA\\\":\\\"icon\\\",\\\"ZbW0MBbaG\\\":\\\"number\\\",\\\"Q92sMhMbY\\\":\\\"title\\\",\\\"ycTpojO1u\\\":\\\"donT\\\",\\\"dwPeVdN6f\\\":\\\"do1\\\",\\\"ocmtYn_nN\\\":\\\"solution\\\"}\",\"framerDisplayContentsDiv\":\"false\"}},\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# sourceMappingURL=./qogfSb3bB.map","// Generated by Framer (0918601)\nimport{jsx as _jsx,jsxs as _jsxs}from\"react/jsx-runtime\";import{addFonts,addPropertyControls,ComponentViewportProvider,ControlType,cx,forwardLoader,getFonts,RichText,runTasksWithYield,SmartComponentScopedContainer,useComponentViewport,useLocaleInfo,useVariantState,withCSS}from\"framer\";import{LayoutGroup,motion,MotionConfigContext}from\"framer-motion\";import*as React from\"react\";import{useRef}from\"react\";import Slideshow from\"https://framerusercontent.com/modules/zvkTOpMSuRzRhLzZZIwG/vzgdvq3ezmf3RWurtT17/SlideShow.js\";import CurriculumPopup from\"https://framerusercontent.com/modules/rWejVa3qobKJ2Ox6XCuA/0n2EEXBciyahUMaNwHP0/CurriculumPopup.js\";import UserComponent from\"https://framerusercontent.com/modules/BnETr8gpt7q2UU8vFMy4/QU7KKAjUbmtiiIqMJyZt/qogfSb3bB.js\";const UserComponentFonts=getFonts(UserComponent);const SlideshowFonts=getFonts(Slideshow);const CurriculumPopupFonts=getFonts(CurriculumPopup);const 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componentViewport=useComponentViewport();const{style,className,layoutId,variant,VnQ2iR1qJ,...restProps}=getProps(props);const{baseVariant,classNames,clearLoadingGesture,gestureHandlers,gestureVariant,isLoading,setGestureState,setVariant,variants}=useVariantState({cycleOrder,defaultVariant:\"U15Jui7AD\",ref:refBinding,variant,variantClassNames});const layoutDependency=createLayoutDependency(props,variants);const sharedStyleClassNames=[];const scopingClassNames=cx(serializationHash,...sharedStyleClassNames);const isDisplayed=()=>{if(baseVariant===\"dRddvPIPz\")return true;return false;};const isDisplayed1=()=>{if([\"cd185pnbh\",\"kch9fIMLv\"].includes(baseVariant))return true;return false;};const isDisplayed2=()=>{if(baseVariant===\"u2h1JYTpO\")return true;return false;};const isDisplayed3=()=>{if([\"EZxQ4eUI5\",\"GYOlwkYSB\"].includes(baseVariant))return true;return false;};const isDisplayed4=()=>{if(baseVariant===\"TyFespc0o\")return true;return false;};const 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.framer-h5o6ms-container { height: 530px; }\"];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 1308\n * @framerIntrinsicWidth 1200\n * @framerCanvasComponentVariantDetails 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* @framerVariables {\"VnQ2iR1qJ\":\"sectionTitle\"}\n * @framerImmutableVariables true\n * @framerDisplayContentsDiv false\n * @framerAutoSizeImages true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerUorNQLWrM=withCSS(Component,css,\"framer-yqgIo\");export default FramerUorNQLWrM;FramerUorNQLWrM.displayName=\"공부법\";FramerUorNQLWrM.defaultProps={height:1308,width:1200};addPropertyControls(FramerUorNQLWrM,{variant:{options:[\"U15Jui7AD\",\"tRSOWkaLC\",\"xQlZJwBFy\",\"QvbZwilTz\",\"ZwpUEWabW\",\"xgwyE90tF\",\"UHQ3BEX6A\",\"qKP_JBKoI\",\"EcYeDj2OP\",\"dhRrzsScr\",\"hje37lK5_\",\"WE_YjdH2G\",\"yYooEGoz8\",\"bEVpv4VfJ\",\"YpfaKMYJw\",\"Cn3pEjghP\",\"hOQt0Zp03\",\"kjBCC0Hwh\",\"yPK5NIKU5\",\"Mggjxea6x\",\"Y8mGJtTJp\",\"fc8QIipOD\",\"T0VWXVSzS\",\"e365acdYi\",\"XA4UJH1NN\",\"WXuBazgmg\",\"jlIwbg9c5\",\"hbeRf49Bl\",\"dfX7beVKX\",\"bDei9FQ7O\",\"tDvRjf8WG\",\"LtZcxjMO8\",\"fCrO8axj4\",\"NTgxwUPdK\",\"lWWTTikET\",\"wwLqcRLO4\",\"TYCRzsbMB\",\"fgrJlhk5h\",\"BzjsW6v_S\",\"Cz9N2Ke9Z\",\"nu3svi8KJ\",\"FQ9trhRJi\",\"N6YixMgbP\",\"U2eSJCfsN\",\"O_Zd5kqOf\",\"P4xK4VkvG\",\"Q1mEtEIyA\",\"cRIdthqgs\",\"ANU9U6akT\",\"aBClyWq4s\",\"Vm7lbZRlA\",\"KdIrlIMs6\",\"U73kmOGYz\",\"hokw6m9C7\",\"K8KBiIirt\",\"pCqf9LT56\",\"bnqp_Xibv\",\"ayNIjbEro\",\"QIPaplZJz\",\"TDf9wQfSi\",\"p6jGTvMqu\",\"HAbh43OKx\",\"xXwE8cdY5\",\"CDl5kA2en\",\"p1BDDU951\",\"TyFespc0o\",\"EZxQ4eUI5\",\"GYOlwkYSB\",\"u2h1JYTpO\",\"cd185pnbh\",\"kch9fIMLv\",\"dRddvPIPz\"],optionTitles:[\"중1 수학 \\xb7 PC\",\"중1 수학 \\xb7 Tab\",\"중1 수학 \\xb7 Mob\",\"중2 수학 \\xb7 PC\",\"중2 수학 \\xb7 Tab\",\"중2 수학 \\xb7 Mob\",\"중3 수학 \\xb7 PC\",\"중3 수학 \\xb7 Tab\",\"중3 수학 \\xb7 Mob\",\"고1 수학 \\xb7 PC\",\"고1 수학 \\xb7 Tab\",\"고1 수학 \\xb7 Mob\",\"고2 수학 \\xb7 PC\",\"고2 수학 \\xb7 Tab\",\"고2 수학 \\xb7 Mob\",\"고3 수학 \\xb7 PC\",\"고3 수학 \\xb7 Tab\",\"고3 수학 \\xb7 Mob\",\"중1 영어 \\xb7 PC\",\"중1 영어 \\xb7 Tab\",\"중1 영어 \\xb7 Mob\",\"중2 영어 \\xb7 PC\",\"중2 영어 \\xb7 Tab\",\"중2 영어 \\xb7 Mob\",\"중3 영어 \\xb7 PC\",\"중3 영어 \\xb7 Tab\",\"중3 영어 \\xb7 Mob\",\"고1 영어 \\xb7 PC\",\"고1 영어 \\xb7 Tab\",\"고1 영어 \\xb7 Mob\",\"고2 영어 \\xb7 PC\",\"고2 영어 \\xb7 Tab\",\"고2 영어 \\xb7 Mob\",\"고3 영어 \\xb7 PC\",\"고3 영어 \\xb7 Tab\",\"고3 영어 \\xb7 Mob\",\"중1 국어 \\xb7 PC\",\"중1 국어 \\xb7 Tab\",\"중1 국어 \\xb7 Mob\",\"중2 국어 \\xb7 PC\",\"중2 국어 \\xb7 Tab\",\"중2 국어 \\xb7 Mob\",\"중3 국어 \\xb7 PC\",\"중3 국어 \\xb7 Tab\",\"중3 국어 \\xb7 Mob\",\"고1 국어 \\xb7 PC\",\"고1 국어 \\xb7 Tab\",\"고1 국어 \\xb7 Mob\",\"고2 국어 \\xb7 PC\",\"고2 국어 \\xb7 Tab\",\"고2 국어 \\xb7 Mob\",\"고3 국어 \\xb7 PC\",\"고3 국어 \\xb7 Tab\",\"고3 국어 \\xb7 Mob\",\"중1 과학 \\xb7 PC\",\"중1 과학 \\xb7 Tab\",\"중1 과학 \\xb7 Mob\",\"중2과학 \\xb7 PC\",\"중2과학 \\xb7 Tab\",\"중2과학 \\xb7 Mob\",\"중3 과학 \\xb7 PC\",\"중3 과학 \\xb7 Tab\",\"중3 과학 \\xb7 Mob\",\"고1 과학 \\xb7 PC\",\"고1 과학 \\xb7 Tab\",\"고1 과학 \\xb7 Mob\",\"고2 과학 \\xb7 PC\",\"고2 과학 \\xb7 Tab\",\"고2 과학 \\xb7 Mob\",\"고3 과학 \\xb7 PC\",\"고3 과학 \\xb7 Tab\",\"고3 과학 \\xb7 Mob\"],title:\"Variant\",type:ControlType.Enum},VnQ2iR1qJ:{defaultValue:\"초등 때 공부법을\\n중학 공부법으로 바꾸면 풀려요\",displayTextArea:true,title:\"Section Title\",type:ControlType.String},onVnQ2iR1qJChange:{changes:\"VnQ2iR1qJ\",type:ControlType.ChangeHandler}});addFonts(FramerUorNQLWrM,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"},{cssFamilyName:\"Pretendard-Medium(woff2) Medium\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Medium(woff2)\",url:\"https://framerusercontent.com/assets/aMbM5tH0zeOUYh06el1EKwHtOjc.woff2\",weight:\"500\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0460-052F, U+1C80-1C88, U+20B4, U+2DE0-2DFF, U+A640-A69F, U+FE2E-FE2F\",url:\"https://framerusercontent.com/assets/DpPBYI0sL4fYLgAkX8KXOPVt7c.woff2\",weight:\"700\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0301, U+0400-045F, U+0490-0491, U+04B0-04B1, U+2116\",url:\"https://framerusercontent.com/assets/4RAEQdEOrcnDkhHiiCbJOw92Lk.woff2\",weight:\"700\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+1F00-1FFF\",url:\"https://framerusercontent.com/assets/1K3W8DizY3v4emK8Mb08YHxTbs.woff2\",weight:\"700\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0370-03FF\",url:\"https://framerusercontent.com/assets/tUSCtfYVM1I1IchuyCwz9gDdQ.woff2\",weight:\"700\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0100-024F, U+0259, U+1E00-1EFF, U+2020, U+20A0-20AB, U+20AD-20CF, U+2113, U+2C60-2C7F, U+A720-A7FF\",url:\"https://framerusercontent.com/assets/VgYFWiwsAC5OYxAycRXXvhze58.woff2\",weight:\"700\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0000-00FF, U+0131, U+0152-0153, U+02BB-02BC, U+02C6, U+02DA, U+02DC, U+2000-206F, U+2070, U+2074-207E, U+2080-208E, U+20AC, U+2122, U+2191, U+2193, U+2212, U+2215, U+FEFF, U+FFFD\",url:\"https://framerusercontent.com/assets/syRNPWzAMIrcJ3wIlPIP43KjQs.woff2\",weight:\"700\"},{cssFamilyName:\"Inter\",source:\"framer\",style:\"normal\",uiFamilyName:\"Inter\",unicodeRange:\"U+0102-0103, U+0110-0111, U+0128-0129, U+0168-0169, U+01A0-01A1, U+01AF-01B0, U+1EA0-1EF9, U+20AB\",url:\"https://framerusercontent.com/assets/GIryZETIX4IFypco5pYZONKhJIo.woff2\",weight:\"700\"},{cssFamilyName:\"Pretendard-Regular(woff2) Regular\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Regular(woff2)\",url:\"https://framerusercontent.com/assets/pEpvMQaTtHhRZ4y8Nq5g8wanoQ.woff2\",weight:\"400\"}]},...UserComponentFonts,...SlideshowFonts,...CurriculumPopupFonts],{supportsExplicitInterCodegen:true});FramerUorNQLWrM.loader={load:(props,context)=>{return runTasksWithYield([()=>forwardLoader(UserComponent,{},context)],context);}};\nexport const __FramerMetadata__ = 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255)\",borderBottomLeftRadius:999,borderBottomRightRadius:999,borderTopLeftRadius:999,borderTopRightRadius:999,...style},...addPropertyOverrides({Akv6DvHbH:{\"data-framer-name\":\"Mob\"}},baseVariant,gestureVariant),children:/*#__PURE__*/_jsx(RichText,{__fromCanvasComponent:true,children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-0.4px\",\"--framer-line-height\":\"140%\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(108, 63, 224))\"},children:\"중2\"})}),className:\"framer-ifa6ns\",\"data-framer-name\":\"중2\",fonts:[\"CUSTOMV2;Pretendard-Bold(woff2) 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pointer; display: flex; flex-direction: column; flex-wrap: nowrap; gap: 0px; height: min-content; justify-content: center; overflow: visible; padding: 10px 30px 10px 30px; position: relative; width: min-content; }\",\".framer-Q2i3z .framer-ifa6ns { flex: none; height: auto; position: relative; white-space: pre; width: auto; }\",\".framer-Q2i3z.framer-v-1qbyyeg.framer-146b8jo { padding: 6px 15px 6px 15px; }\"];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 54\n * @framerIntrinsicWidth 95\n * @framerCanvasComponentVariantDetails {\"propertyName\":\"variant\",\"data\":{\"default\":{\"layout\":[\"auto\",\"auto\"]},\"Akv6DvHbH\":{\"layout\":[\"auto\",\"auto\"]}}}\n * @framerVariables {\"X0mHQhtmW\":\"title\"}\n * @framerImmutableVariables true\n * @framerDisplayContentsDiv false\n * @framerAutoSizeImages true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerbbG_yzG9m=withCSS(Component,css,\"framer-Q2i3z\");export default FramerbbG_yzG9m;FramerbbG_yzG9m.displayName=\"학년선택\";FramerbbG_yzG9m.defaultProps={height:54,width:95};addPropertyControls(FramerbbG_yzG9m,{variant:{options:[\"a3PrmI9Ev\",\"Akv6DvHbH\"],optionTitles:[\"PC \\xb7 Tab\",\"Mob\"],title:\"Variant\",type:ControlType.Enum},X0mHQhtmW:{defaultValue:\"중2\",displayTextArea:false,title:\"Title\",type:ControlType.String},onX0mHQhtmWChange:{changes:\"X0mHQhtmW\",type:ControlType.ChangeHandler}});addFonts(FramerbbG_yzG9m,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"}]}],{supportsExplicitInterCodegen:true});\nexport const __FramerMetadata__ = {\"exports\":{\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"default\":{\"type\":\"reactComponent\",\"name\":\"FramerbbG_yzG9m\",\"slots\":[],\"annotations\":{\"framerIntrinsicHeight\":\"54\",\"framerContractVersion\":\"1\",\"framerVariables\":\"{\\\"X0mHQhtmW\\\":\\\"title\\\"}\",\"framerComponentViewportWidth\":\"true\",\"framerIntrinsicWidth\":\"95\",\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"auto\\\",\\\"auto\\\"]},\\\"Akv6DvHbH\\\":{\\\"layout\\\":[\\\"auto\\\",\\\"auto\\\"]}}}\",\"framerColorSyntax\":\"true\",\"framerDisplayContentsDiv\":\"false\",\"framerImmutableVariables\":\"true\",\"framerAutoSizeImages\":\"true\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# sourceMappingURL=./bbG_yzG9m.map","// Generated by Framer (0918601)\nimport{jsx as _jsx,jsxs as _jsxs}from\"react/jsx-runtime\";import{addFonts,addPropertyControls,ComponentViewportProvider,ControlType,cx,forwardLoader,getFonts,RichText,runTasksWithYield,SmartComponentScopedContainer,useComponentViewport,useLocaleInfo,useVariantState,withCodeBoundaryForOverrides,withCSS,withMappedReactProps}from\"framer\";import{LayoutGroup,motion,MotionConfigContext}from\"framer-motion\";import*as React from\"react\";import{useRef}from\"react\";import{withGrade1,withGrade2,withGrade3}from\"https://framerusercontent.com/modules/fSHVeiycqdfKcjAsxeEm/WJkvyCoww6hdonk9ZBnY/GradeSwitcher.js\";import UserComponent,*as UserComponentInfo from\"https://framerusercontent.com/modules/bWVkVl0SKquRK6QSX44x/SsR8RrLlP3UrWbErBBpL/bbG_yzG9m.js\";const UserComponentFonts=getFonts(UserComponent);const UserComponentWithGrade11n906ep=withCodeBoundaryForOverrides(UserComponent,{nodeId:\"mPcDSu5Mc\",override:withGrade1,scopeId:\"ZORmDTxbI\"});const UserComponentWithGrade11n906epWithMappedReactProps1rcjdbi=withMappedReactProps(UserComponentWithGrade11n906ep,UserComponentInfo);const UserComponentWithGrade22d1s6=withCodeBoundaryForOverrides(UserComponent,{nodeId:\"YQblNeYcH\",override:withGrade2,scopeId:\"ZORmDTxbI\"});const UserComponentWithGrade22d1s6WithMappedReactProps1rcjdbi=withMappedReactProps(UserComponentWithGrade22d1s6,UserComponentInfo);const UserComponentWithGrade31w9eh5i=withCodeBoundaryForOverrides(UserComponent,{nodeId:\"s1xZnZ1wm\",override:withGrade3,scopeId:\"ZORmDTxbI\"});const UserComponentWithGrade31w9eh5iWithMappedReactProps1rcjdbi=withMappedReactProps(UserComponentWithGrade31w9eh5i,UserComponentInfo);const 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{\"propertyName\":\"variant\",\"data\":{\"default\":{\"layout\":[\"fixed\",\"auto\"]},\"A4DFBj5ga\":{\"layout\":[\"fixed\",\"auto\"]},\"UrWQNgTWc\":{\"layout\":[\"fixed\",\"auto\"]},\"fCt1YTZr_\":{\"layout\":[\"fixed\",\"auto\"]},\"Ek4V2jjyA\":{\"layout\":[\"fixed\",\"auto\"]},\"tmyi5G3ia\":{\"layout\":[\"fixed\",\"auto\"]},\"CoucGiI6Y\":{\"layout\":[\"fixed\",\"auto\"]},\"OyEDvIeru\":{\"layout\":[\"fixed\",\"auto\"]},\"yItSqRazC\":{\"layout\":[\"fixed\",\"auto\"]},\"QYqllvIVT\":{\"layout\":[\"fixed\",\"auto\"]},\"El4zuTDzf\":{\"layout\":[\"fixed\",\"auto\"]},\"gRTrP8cdY\":{\"layout\":[\"fixed\",\"auto\"]},\"Og02iesxF\":{\"layout\":[\"fixed\",\"auto\"]},\"uB7tRKDfw\":{\"layout\":[\"fixed\",\"auto\"]},\"y2ldQyg2X\":{\"layout\":[\"fixed\",\"auto\"]},\"dAS77XnKa\":{\"layout\":[\"fixed\",\"auto\"]},\"nKHvL2Eqw\":{\"layout\":[\"fixed\",\"auto\"]},\"da82EZcBF\":{\"layout\":[\"fixed\",\"auto\"]},\"gIA9qMupQ\":{\"layout\":[\"fixed\",\"auto\"]},\"rmCR0uVa7\":{\"layout\":[\"fixed\",\"auto\"]},\"mZPM385nD\":{\"layout\":[\"fixed\",\"auto\"]},\"prlTQiRdv\":{\"layout\":[\"fixed\",\"auto\"]},\"aSh7OTrYa\":{\"layout\":[\"fixed\",\"auto\"]},\"feIXj25ex\":{\"layout\":[\"fixed\",\"auto\"]},\"T76GLWxx6\":{\"layout\":[\"fixed\",\"auto\"]},\"KzASeIW_h\":{\"layout\":[\"fixed\",\"auto\"]},\"XlazYsSAs\":{\"layout\":[\"fixed\",\"auto\"]},\"SAFnTM36q\":{\"layout\":[\"fixed\",\"auto\"]},\"I1RAhSqIR\":{\"layout\":[\"fixed\",\"auto\"]},\"A0fRJNep8\":{\"layout\":[\"fixed\",\"auto\"]},\"HqAkWWgT8\":{\"layout\":[\"fixed\",\"auto\"]},\"q0dwZrdsq\":{\"layout\":[\"fixed\",\"auto\"]},\"ybMtCAXd1\":{\"layout\":[\"fixed\",\"auto\"]},\"gvR8irSY4\":{\"layout\":[\"fixed\",\"auto\"]},\"eUNQ6VvkI\":{\"layout\":[\"fixed\",\"auto\"]},\"FAjrm8Qrz\":{\"layout\":[\"fixed\",\"auto\"]},\"M06G71vWO\":{\"layout\":[\"fixed\",\"auto\"]},\"FfMc3YLMq\":{\"layout\":[\"fixed\",\"auto\"]},\"XALffWIla\":{\"layout\":[\"fixed\",\"auto\"]},\"EkJjcURXh\":{\"layout\":[\"fixed\",\"auto\"]},\"Lcpmsq7Rm\":{\"layout\":[\"fixed\",\"auto\"]},\"xSPEmjPz3\":{\"layout\":[\"fixed\",\"auto\"]},\"YB1fl3_bW\":{\"layout\":[\"fixed\",\"auto\"]},\"WYkBh9WCZ\":{\"layout\":[\"fixed\",\"auto\"]},\"oJRjZdWlF\":{\"layout\":[\"fixed\",\"auto\"]},\"eftlVL_UQ\":{\"layout\":[\"fixed\",\"auto\"]},\"vOD1CyE0R\":{\"layout\":[\"fixed\",\"auto\"]},\"oxSau4_zD\":{\"layout\":[\"fixed\",\"auto\"]},\"brj8pNVDG\":{\"layout\":[\"fixed\",\"auto\"]},\"xRdVYBJMA\":{\"layout\":[\"fixed\",\"auto\"]},\"L0UosylC5\":{\"layout\":[\"fixed\",\"auto\"]},\"JFZKKU8qu\":{\"layout\":[\"fixed\",\"auto\"]},\"yd7uTmhFf\":{\"layout\":[\"fixed\",\"auto\"]},\"SDQEOhxt8\":{\"layout\":[\"fixed\",\"auto\"]},\"D4JfVwp4i\":{\"layout\":[\"fixed\",\"auto\"]},\"ylhw1hIW7\":{\"layout\":[\"fixed\",\"auto\"]},\"XCdDwucVx\":{\"layout\":[\"fixed\",\"auto\"]},\"o42GWb1SA\":{\"layout\":[\"fixed\",\"auto\"]},\"kcnaUFl0P\":{\"layout\":[\"fixed\",\"auto\"]},\"luuboy_JV\":{\"layout\":[\"fixed\",\"auto\"]},\"lMnUAktxm\":{\"layout\":[\"fixed\",\"auto\"]},\"UAme5sBV9\":{\"layout\":[\"fixed\",\"auto\"]},\"CY22sryjW\":{\"layout\":[\"fixed\",\"auto\"]},\"k3Kefhrz8\":{\"layout\":[\"fixed\",\"auto\"]},\"eJri224rd\":{\"layout\":[\"fixed\",\"auto\"]},\"CxfOI0GYT\":{\"layout\":[\"fixed\",\"auto\"]},\"ROngZlwfB\":{\"layout\":[\"fixed\",\"auto\"]},\"rLobXDtZk\":{\"layout\":[\"fixed\",\"auto\"]},\"IVG0k7u7g\":{\"layout\":[\"fixed\",\"auto\"]},\"apllgRQK6\":{\"layout\":[\"fixed\",\"auto\"]},\"auUPcbBFK\":{\"layout\":[\"fixed\",\"auto\"]},\"o9mtalu7T\":{\"layout\":[\"fixed\",\"auto\"]}}}\n * @framerImmutableVariables true\n * @framerDisplayContentsDiv false\n * @framerAutoSizeImages true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerZORmDTxbI=withCSS(Component,css,\"framer-YHFSV\");export default FramerZORmDTxbI;FramerZORmDTxbI.displayName=\"지금 보는 반 Navi\";FramerZORmDTxbI.defaultProps={height:86,width:1200};addPropertyControls(FramerZORmDTxbI,{variant:{options:[\"pm3AeGfFi\",\"A4DFBj5ga\",\"UrWQNgTWc\",\"fCt1YTZr_\",\"Ek4V2jjyA\",\"tmyi5G3ia\",\"CoucGiI6Y\",\"OyEDvIeru\",\"yItSqRazC\",\"QYqllvIVT\",\"El4zuTDzf\",\"gRTrP8cdY\",\"Og02iesxF\",\"uB7tRKDfw\",\"y2ldQyg2X\",\"dAS77XnKa\",\"nKHvL2Eqw\",\"da82EZcBF\",\"gIA9qMupQ\",\"rmCR0uVa7\",\"mZPM385nD\",\"prlTQiRdv\",\"aSh7OTrYa\",\"feIXj25ex\",\"T76GLWxx6\",\"KzASeIW_h\",\"XlazYsSAs\",\"SAFnTM36q\",\"I1RAhSqIR\",\"A0fRJNep8\",\"HqAkWWgT8\",\"q0dwZrdsq\",\"ybMtCAXd1\",\"gvR8irSY4\",\"eUNQ6VvkI\",\"FAjrm8Qrz\",\"M06G71vWO\",\"FfMc3YLMq\",\"XALffWIla\",\"EkJjcURXh\",\"Lcpmsq7Rm\",\"xSPEmjPz3\",\"YB1fl3_bW\",\"WYkBh9WCZ\",\"oJRjZdWlF\",\"eftlVL_UQ\",\"vOD1CyE0R\",\"oxSau4_zD\",\"brj8pNVDG\",\"xRdVYBJMA\",\"L0UosylC5\",\"JFZKKU8qu\",\"yd7uTmhFf\",\"SDQEOhxt8\",\"D4JfVwp4i\",\"ylhw1hIW7\",\"XCdDwucVx\",\"o42GWb1SA\",\"kcnaUFl0P\",\"luuboy_JV\",\"lMnUAktxm\",\"UAme5sBV9\",\"CY22sryjW\",\"k3Kefhrz8\",\"eJri224rd\",\"CxfOI0GYT\",\"ROngZlwfB\",\"rLobXDtZk\",\"IVG0k7u7g\",\"apllgRQK6\",\"auUPcbBFK\",\"o9mtalu7T\"],optionTitles:[\"중1 수학 \\xb7 PC \",\"중1 수학 \\xb7 Tab\",\"중1 수학 \\xb7 Mob\",\"중2 수학 \\xb7 PC \",\"중2 수학 \\xb7 Tab\",\"중2 수학 \\xb7 Mob\",\"중3 수학 \\xb7 PC \",\"중3 수학 \\xb7 Tab\",\"중3 수학 \\xb7 Mob\",\"고1 수학 \\xb7 Tab\",\"고1 수학 \\xb7 PC\",\"고1 수학 \\xb7 Mob\",\"고2 수학 \\xb7 PC\",\"고2 수학 \\xb7 Tab\",\"고2 수학 \\xb7 Mob\",\"고3 수학 \\xb7 PC\",\"고3 수학 \\xb7 Tab\",\"고3 수학 \\xb7 Mob\",\"중1 영어 \\xb7 PC\",\"고1 영어 \\xb7 PC\",\"중1 국어 \\xb7 PC\",\"고1 국어 \\xb7 PC\",\"중1 과학 \\xb7 PC\",\"고1 과학 \\xb7 PC\",\"중1 영어 \\xb7 Tab\",\"고1 영어 \\xb7 Tab\",\"중1 국어 \\xb7 Tab\",\"고1 국어 \\xb7 Tab\",\"중1 과학 \\xb7 Tab\",\"고1 과학 \\xb7 Tab\",\"중1 영어 \\xb7 Mob\",\"고1 영어 \\xb7 Mob\",\"중1 국어 \\xb7 Mob\",\"고1 국어 \\xb7 Mob\",\"중1 과학 \\xb7 Mob\",\"고1 과학 \\xb7 Mob\",\"중2 영어 \\xb7 PC\",\"고2 영어 \\xb7 PC\",\"중2 국어 \\xb7 PC\",\"고2 국어 \\xb7 PC\",\"중2 과학 \\xb7 PC\",\"고2 과학 \\xb7 PC\",\"중2 영어 \\xb7 Tab\",\"고2 영어 \\xb7 Tab\",\"중2 국어 \\xb7 Tab\",\"고2 국어 \\xb7 Tab\",\"중2 과학 \\xb7 Tab\",\"고2 과학 \\xb7 Tab\",\"중2 영어 \\xb7 Mob\",\"고2 영어 \\xb7 Mob\",\"중2 국어 \\xb7 Mob\",\"고2 국어 \\xb7 Mob\",\"중2 과학 \\xb7 Mob\",\"고2 과학 \\xb7 Mob\",\"중3 영어 \\xb7 PC\",\"고3 영어 \\xb7 PC\",\"중3 국어 \\xb7 PC\",\"고3 국어 \\xb7 PC\",\"중3 과학 \\xb7 PC\",\"고3 과학 \\xb7 PC\",\"중3 영어 \\xb7 Tab\",\"고3 영어 \\xb7 Tab\",\"중3 국어 \\xb7 Tab\",\"고3 국어 \\xb7 Tab\",\"중3 과학 \\xb7 Tab\",\"고3 과학 \\xb7 Tab\",\"중3 영어 \\xb7 Mob\",\"고3 영어 \\xb7 Mob\",\"중3 국어 \\xb7 Mob\",\"고3 국어 \\xb7 Mob\",\"중3 과학 \\xb7 Mob\",\"고3 과학 \\xb7 Mob\"],title:\"Variant\",type:ControlType.Enum}});addFonts(FramerZORmDTxbI,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"},{cssFamilyName:\"Pretendard-SemiBold(woff2) SemiBold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-SemiBold(woff2)\",url:\"https://framerusercontent.com/assets/TGPcZhQ0p5mCEJCHs5tNW3xaM.woff2\",weight:\"600\"}]},...UserComponentFonts],{supportsExplicitInterCodegen:true});FramerZORmDTxbI.loader={load:(props,context)=>{return runTasksWithYield([()=>forwardLoader(UserComponent,{},context)],context);}};\nexport const __FramerMetadata__ = {\"exports\":{\"default\":{\"type\":\"reactComponent\",\"name\":\"FramerZORmDTxbI\",\"slots\":[],\"annotations\":{\"framerAutoSizeImages\":\"true\",\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"A4DFBj5ga\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"UrWQNgTWc\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"fCt1YTZr_\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Ek4V2jjyA\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"tmyi5G3ia\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"CoucGiI6Y\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"OyEDvIeru\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"yItSqRazC\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"QYqllvIVT\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"El4zuTDzf\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"gRTrP8cdY\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Og02iesxF\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"uB7tRKDfw\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"y2ldQyg2X\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"dAS77XnKa\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"nKHvL2Eqw\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"da82EZcBF\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"gIA9qMupQ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"rmCR0uVa7\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"mZPM385nD\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"prlTQiRdv\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"aSh7OTrYa\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"feIXj25ex\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"T76GLWxx6\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"KzASeIW_h\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"XlazYsSAs\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"SAFnTM36q\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"I1RAhSqIR\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"A0fRJNep8\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"HqAkWWgT8\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"q0dwZrdsq\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"ybMtCAXd1\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"gvR8irSY4\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"eUNQ6VvkI\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"FAjrm8Qrz\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"M06G71vWO\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"FfMc3YLMq\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"XALffWIla\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"EkJjcURXh\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Lcpmsq7Rm\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"xSPEmjPz3\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"YB1fl3_bW\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"WYkBh9WCZ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"oJRjZdWlF\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"eftlVL_UQ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"vOD1CyE0R\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"oxSau4_zD\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"brj8pNVDG\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"xRdVYBJMA\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"L0UosylC5\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"JFZKKU8qu\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"yd7uTmhFf\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"SDQEOhxt8\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"D4JfVwp4i\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"ylhw1hIW7\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"XCdDwucVx\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"o42GWb1SA\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"kcnaUFl0P\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"luuboy_JV\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"lMnUAktxm\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"UAme5sBV9\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"CY22sryjW\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"k3Kefhrz8\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"eJri224rd\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"CxfOI0GYT\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"ROngZlwfB\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"rLobXDtZk\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"IVG0k7u7g\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"apllgRQK6\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"auUPcbBFK\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"o9mtalu7T\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]}}}\",\"framerDisplayContentsDiv\":\"false\",\"framerImmutableVariables\":\"true\",\"framerContractVersion\":\"1\",\"framerIntrinsicHeight\":\"86\",\"framerComponentViewportWidth\":\"true\",\"framerColorSyntax\":\"true\",\"framerIntrinsicWidth\":\"1200\"}},\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}","// Generated by Framer (0918601)\nimport{jsx as _jsx,jsxs as _jsxs}from\"react/jsx-runtime\";import{addFonts,addPropertyControls,ComponentViewportProvider,ControlType,cx,forwardLoader,getFonts,runTasksWithYield,SmartComponentScopedContainer,useComponentViewport,useLocaleInfo,useVariantState,withCodeBoundaryForOverrides,withCSS,withMappedReactProps}from\"framer\";import{LayoutGroup,motion,MotionConfigContext}from\"framer-motion\";import*as React from\"react\";import{useRef}from\"react\";import{withGradeNavi}from\"https://framerusercontent.com/modules/fSHVeiycqdfKcjAsxeEm/WJkvyCoww6hdonk9ZBnY/GradeSwitcher.js\";import X from\"https://framerusercontent.com/modules/xgsqH77sbCEJmQI72E1A/X6OKAxEkm5UnSUV21k00/pBf87jvXW.js\";import UserComponent from\"https://framerusercontent.com/modules/EpcdPQ1DpmmG8AT3npTl/R5eWeKJxVSzbe3zMSlHR/RnZ3WrfY8.js\";import UserComponent1 from\"https://framerusercontent.com/modules/nes0BBJbSDHrWvt1XcuE/PADcOfs7RvF84ofwD9z5/UorNQLWrM.js\";import Navi,*as NaviInfo from\"https://framerusercontent.com/modules/bD0uUO922IIbZzRqOTJn/43oXvsC4qYcMI2eMHKPY/ZORmDTxbI.js\";const UserComponentFonts=getFonts(UserComponent);const NaviFonts=getFonts(Navi);const NaviWithGradeNavi1bnd9ji=withCodeBoundaryForOverrides(Navi,{nodeId:\"KjxiMZubs\",override:withGradeNavi,scopeId:\"BNDYOWh5F\"});const NaviWithGradeNavi1bnd9jiWithMappedReactProps1bwo8l3=withMappedReactProps(NaviWithGradeNavi1bnd9ji,NaviInfo);const XFonts=getFonts(X);const UserComponent1Fonts=getFonts(UserComponent1);const 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Generated by Framer (0918601)\nimport{jsx as _jsx,jsxs as _jsxs}from\"react/jsx-runtime\";import{addFonts,addPropertyControls,ControlType,cx,getLoadingLazyAtYPosition,Image as Image1,Link,RichText,SVG,useComponentViewport,useLocaleInfo,useVariantState,withCSS}from\"framer\";import{LayoutGroup,motion,MotionConfigContext}from\"framer-motion\";import*as React from\"react\";import{useRef}from\"react\";const cycleOrder=[\"LWCFCQy0G\",\"sKZf5iKr7\",\"ZsNtdfCdh\"];const serializationHash=\"framer-gFHOP\";const variantClassNames={LWCFCQy0G:\"framer-v-1bgxxng\",sKZf5iKr7:\"framer-v-pbpw9d\",ZsNtdfCdh:\"framer-v-11eh7gw\"};function addPropertyOverrides(overrides,...variants){const nextOverrides={};variants?.forEach(variant=>variant&&Object.assign(nextOverrides,overrides[variant]));return nextOverrides;}const k8Vvm9lCG=undefined;const LEDNyYZ5p=undefined;const RLbMvou86=undefined;const AR9YTKtfy=undefined;const UjfE6J2JA=undefined;const PshM0g1jl=undefined;const sqjhz_t4J=undefined;const transition1={bounce:.2,delay:0,duration:.4,type:\"spring\"};const toResponsiveImage=value=>{if(typeof value===\"object\"&&value!==null&&typeof value.src===\"string\"){return value;}return typeof value===\"string\"?{src:value}:undefined;};const Transition=({value,children})=>{const config=React.useContext(MotionConfigContext);const transition=value??config.transition;const contextValue=React.useMemo(()=>({...config,transition}),[JSON.stringify(transition)]);return /*#__PURE__*/_jsx(MotionConfigContext.Provider,{value:contextValue,children:children});};const humanReadableVariantMap={\"가로 \\xb7 PC \\xb7 Tab\":\"ZsNtdfCdh\",\"세로 \\xb7 Mob\":\"sKZf5iKr7\",\"세로 \\xb7 PC \\xb7 Tab\":\"LWCFCQy0G\"};const Variants=motion.create(React.Fragment);const getProps=({affiliation,height,id,image,link,name1,quote,result,tag,width,...props})=>{return{...props,AR9YTKtfy:quote??props.AR9YTKtfy??\"“공통적으로 계속 틀리는 문제들이 어디서 막히는 건지 알면  ‘아 여기 개념이 부족한 거구나’를 알게 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createLayoutDependency=(props,variants)=>{if(props.layoutDependency)return variants.join(\"-\")+props.layoutDependency;return variants.join(\"-\");};const Component=/*#__PURE__*/React.forwardRef(function(props,ref){const fallbackRef=useRef(null);const refBinding=ref??fallbackRef;const defaultLayoutId=React.useId();const{activeLocale,contentLocale,setLocale}=useLocaleInfo();const componentViewport=useComponentViewport();const{style,className,layoutId,variant,LEDNyYZ5p,RLbMvou86,AR9YTKtfy,UjfE6J2JA,PshM0g1jl,sqjhz_t4J,k8Vvm9lCG,...restProps}=getProps(props);const{baseVariant,classNames,clearLoadingGesture,gestureHandlers,gestureVariant,isLoading,setGestureState,setVariant,variants}=useVariantState({cycleOrder,defaultVariant:\"LWCFCQy0G\",ref:refBinding,variant,variantClassNames});const layoutDependency=createLayoutDependency(props,variants);const sharedStyleClassNames=[];const scopingClassNames=cx(serializationHash,...sharedStyleClassNames);return 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align-content: flex-end; align-items: flex-end; display: flex; flex: none; flex-direction: row; flex-wrap: nowrap; height: min-content; justify-content: space-between; overflow: visible; padding: 0px; position: relative; width: 100%; }\",\".framer-gFHOP .framer-1sdyu3v { align-content: flex-start; align-items: flex-start; display: flex; flex: 1 0 0px; flex-direction: column; flex-wrap: nowrap; gap: 10px; height: min-content; justify-content: center; overflow: visible; padding: 0px; position: relative; width: 1px; }\",\".framer-gFHOP .framer-1oicw1d { align-content: center; align-items: center; display: flex; flex: none; flex-direction: row; flex-wrap: nowrap; gap: 3.990000009536743px; height: min-content; justify-content: flex-start; overflow: visible; padding: 0px; position: relative; width: min-content; }\",\".framer-gFHOP .framer-d13l2a { flex: none; height: 7px; position: relative; width: 13px; }\",\".framer-gFHOP.framer-v-pbpw9d.framer-1bgxxng { width: 100%; }\",\".framer-gFHOP.framer-v-pbpw9d .framer-1bmiyuc { left: 10px; padding: 5px 10px 5px 10px; top: 10px; }\",\".framer-gFHOP.framer-v-pbpw9d .framer-1x5hwpy { gap: 15px; padding: 16px 10px 16px 10px; width: min-content; }\",\".framer-gFHOP.framer-v-pbpw9d .framer-wwj5n { padding: 5px 8px 5px 8px; }\",\".framer-gFHOP.framer-v-pbpw9d .framer-kbvn66 { width: 280px; }\",\".framer-gFHOP.framer-v-pbpw9d .framer-1abmrws { align-self: stretch; gap: 10px; padding: 14px 10px 14px 10px; width: auto; }\",\".framer-gFHOP.framer-v-pbpw9d .framer-1e9gnpe { align-self: stretch; width: auto; }\",\".framer-gFHOP.framer-v-pbpw9d .framer-1sdyu3v { gap: 5px; }\",\".framer-gFHOP.framer-v-pbpw9d .framer-d13l2a { height: 6px; width: 9px; }\",\".framer-gFHOP.framer-v-11eh7gw.framer-1bgxxng { flex-direction: row; gap: 30px; width: 1200px; }\",\".framer-gFHOP.framer-v-11eh7gw .framer-ru8s82 { align-self: stretch; flex: 1 0 0px; width: 1px; }\",\".framer-gFHOP.framer-v-11eh7gw .framer-1x5hwpy { flex: 1 0 0px; width: 1px; }\",'.framer-gFHOP[data-border=\"true\"]::after, .framer-gFHOP [data-border=\"true\"]::after { content: \"\"; border-width: var(--border-top-width, 0) var(--border-right-width, 0) var(--border-bottom-width, 0) var(--border-left-width, 0); border-color: var(--border-color, none); border-style: var(--border-style, none); width: 100%; height: 100%; position: absolute; box-sizing: border-box; left: 0; top: 0; border-radius: inherit; corner-shape: inherit; pointer-events: none; }'];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 888\n * @framerIntrinsicWidth 585\n * @framerCanvasComponentVariantDetails {\"propertyName\":\"variant\",\"data\":{\"default\":{\"layout\":[\"fixed\",\"auto\"]},\"ZsNtdfCdh\":{\"layout\":[\"fixed\",\"auto\"]}}}\n * @framerVariables {\"LEDNyYZ5p\":\"image\",\"RLbMvou86\":\"tag\",\"AR9YTKtfy\":\"quote\",\"UjfE6J2JA\":\"result\",\"PshM0g1jl\":\"name1\",\"sqjhz_t4J\":\"affiliation\",\"k8Vvm9lCG\":\"link\"}\n * 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중어중문학과\",displayTextArea:false,title:\"Affiliation\",type:ControlType.String},onsqjhz_t4JChange:{changes:\"sqjhz_t4J\",type:ControlType.ChangeHandler},k8Vvm9lCG:{title:\"Link\",type:ControlType.Link}});addFonts(FrameriqBf68CHD,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"},{cssFamilyName:\"Pretendard-Medium(woff2) Medium\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Medium(woff2)\",url:\"https://framerusercontent.com/assets/aMbM5tH0zeOUYh06el1EKwHtOjc.woff2\",weight:\"500\"},{cssFamilyName:\"Pretendard-SemiBold(woff2) SemiBold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-SemiBold(woff2)\",url:\"https://framerusercontent.com/assets/TGPcZhQ0p5mCEJCHs5tNW3xaM.woff2\",weight:\"600\"}]}],{supportsExplicitInterCodegen:true});\nexport const __FramerMetadata__ = {\"exports\":{\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"default\":{\"type\":\"reactComponent\",\"name\":\"FrameriqBf68CHD\",\"slots\":[],\"annotations\":{\"framerIntrinsicWidth\":\"585\",\"framerIntrinsicHeight\":\"888\",\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"ZsNtdfCdh\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]}}}\",\"framerContractVersion\":\"1\",\"framerColorSyntax\":\"true\",\"framerImmutableVariables\":\"true\",\"framerAutoSizeImages\":\"true\",\"framerVariables\":\"{\\\"LEDNyYZ5p\\\":\\\"image\\\",\\\"RLbMvou86\\\":\\\"tag\\\",\\\"AR9YTKtfy\\\":\\\"quote\\\",\\\"UjfE6J2JA\\\":\\\"result\\\",\\\"PshM0g1jl\\\":\\\"name1\\\",\\\"sqjhz_t4J\\\":\\\"affiliation\\\",\\\"k8Vvm9lCG\\\":\\\"link\\\"}\",\"framerDisplayContentsDiv\":\"false\",\"framerComponentViewportWidth\":\"true\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# 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Transition=({value,children})=>{const config=React.useContext(MotionConfigContext);const transition=value??config.transition;const contextValue=React.useMemo(()=>({...config,transition}),[JSON.stringify(transition)]);return /*#__PURE__*/_jsx(MotionConfigContext.Provider,{value:contextValue,children:children});};const humanReadableVariantMap={Mob:\"npE7ndN_i\",PC:\"gy3DJhlxB\",Tab:\"Z9DZaHj6N\"};const Variants=motion.create(React.Fragment);const getProps=({height,id,width,...props})=>{return{...props,variant:humanReadableVariantMap[props.variant]??props.variant??\"gy3DJhlxB\"};};const createLayoutDependency=(props,variants)=>{if(props.layoutDependency)return variants.join(\"-\")+props.layoutDependency;return variants.join(\"-\");};const Component=/*#__PURE__*/React.forwardRef(function(props,ref){const fallbackRef=useRef(null);const refBinding=ref??fallbackRef;const defaultLayoutId=React.useId();const{activeLocale,contentLocale,setLocale}=useLocaleInfo();const componentViewport=useComponentViewport();const{style,className,layoutId,variant,...restProps}=getProps(props);const{baseVariant,classNames,clearLoadingGesture,gestureHandlers,gestureVariant,isLoading,setGestureState,setVariant,variants}=useVariantState({cycleOrder,defaultVariant:\"gy3DJhlxB\",ref:refBinding,variant,variantClassNames});const layoutDependency=createLayoutDependency(props,variants);const sharedStyleClassNames=[];const scopingClassNames=cx(serializationHash,...sharedStyleClassNames);return /*#__PURE__*/_jsx(LayoutGroup,{id:layoutId??defaultLayoutId,children:/*#__PURE__*/_jsx(Variants,{animate:variants,initial:false,children:/*#__PURE__*/_jsx(Transition,{value:transition1,children:/*#__PURE__*/_jsxs(motion.div,{...restProps,...gestureHandlers,className:cx(scopingClassNames,\"framer-gv1ngd\",className,classNames),\"data-framer-name\":\"PC\",layoutDependency:layoutDependency,layoutId:\"gy3DJhlxB\",ref:refBinding,style:{background:\"linear-gradient(155deg, rgba(123, 78, 230, 0.75) 0%, rgba(94, 53, 177, 0.85) 60.00000238418579%, rgba(69, 39, 138, 0.95) 100%)\",borderBottomLeftRadius:20,borderBottomRightRadius:20,borderTopLeftRadius:20,borderTopRightRadius:20,...style},variants:{npE7ndN_i:{borderBottomLeftRadius:10,borderBottomRightRadius:10,borderTopLeftRadius:10,borderTopRightRadius:10}},...addPropertyOverrides({npE7ndN_i:{\"data-framer-name\":\"Mob\"},Z9DZaHj6N:{\"data-framer-name\":\"Tab\"}},baseVariant,gestureVariant),children:[/*#__PURE__*/_jsxs(motion.div,{className:\"framer-1chdwli\",\"data-framer-name\":\"Frame\",layoutDependency:layoutDependency,layoutId:\"fe6wQlc9c\",children:[/*#__PURE__*/_jsxs(motion.div,{className:\"framer-17m9c94\",\"data-framer-name\":\"Frame\",layoutDependency:layoutDependency,layoutId:\"vknQA0eiX\",children:[/*#__PURE__*/_jsx(RichText,{__fromCanvasComponent:true,children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1Cb2xkKHdvZmYyKSBCb2xk\",\"--framer-font-family\":'\"Pretendard-Bold(woff2) Bold\", \"Pretendard-Bold(woff2) Bold Placeholder\", sans-serif',\"--framer-font-size\":\"38px\",\"--framer-font-weight\":\"700\",\"--framer-letter-spacing\":\"-1px\",\"--framer-line-height\":\"140%\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(255, 255, 255))\"},children:\"설탭 출신 선배 포함, SKY\\xb7의치한약수 선생님\"})}),className:\"framer-1w68ah6\",\"data-framer-name\":\"설탭 출신 선배 포함, SKY\\xb7의치한약수 선생님\",fonts:[\"CUSTOMV2;Pretendard-Bold(woff2) Bold\"],layoutDependency:layoutDependency,layoutId:\"sSzTFInIY\",style:{\"--extracted-r6o4lv\":\"rgb(255, 255, 255)\",\"--framer-paragraph-spacing\":\"0px\"},variants:{npE7ndN_i:{\"--extracted-2gxw0f\":\"rgb(255, 255, 255)\"},Z9DZaHj6N:{\"--extracted-2gxw0f\":\"rgb(255, 255, 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}\",\".framer-TWlL3.framer-v-zd81o4 .framer-1sdyui4 { width: 31px; }\"];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 364\n * @framerIntrinsicWidth 1200\n * @framerCanvasComponentVariantDetails {\"propertyName\":\"variant\",\"data\":{\"default\":{\"layout\":[\"fixed\",\"auto\"]},\"Z9DZaHj6N\":{\"layout\":[\"fixed\",\"auto\"]},\"npE7ndN_i\":{\"layout\":[\"fixed\",\"auto\"]}}}\n * @framerImmutableVariables true\n * @framerDisplayContentsDiv false\n * @framerAutoSizeImages true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerZQFhgsNpj=withCSS(Component,css,\"framer-TWlL3\");export default FramerZQFhgsNpj;FramerZQFhgsNpj.displayName=\"선생님 풀 (대표 사례 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{\"exports\":{\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"default\":{\"type\":\"reactComponent\",\"name\":\"FramerZQFhgsNpj\",\"slots\":[],\"annotations\":{\"framerColorSyntax\":\"true\",\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"Z9DZaHj6N\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"npE7ndN_i\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]}}}\",\"framerIntrinsicHeight\":\"364\",\"framerContractVersion\":\"1\",\"framerAutoSizeImages\":\"true\",\"framerIntrinsicWidth\":\"1200\",\"framerComponentViewportWidth\":\"true\",\"framerDisplayContentsDiv\":\"false\",\"framerImmutableVariables\":\"true\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# sourceMappingURL=./ZQFhgsNpj.map","// Generated by Framer (0918601)\nimport{jsx as _jsx,jsxs as 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center; align-items: center; display: flex; flex: none; flex-direction: row; flex-wrap: nowrap; gap: 15px; height: min-content; justify-content: flex-start; overflow: visible; padding: 0px 16px 0px 16px; position: relative; width: 100%; }\",\".framer-uYVpl .framer-1eioqq4 { flex: none; height: 70px; position: relative; width: 70px; }\",\".framer-uYVpl .framer-9a2gyv { align-content: flex-start; align-items: flex-start; display: flex; flex: none; flex-direction: column; flex-wrap: nowrap; gap: 9px; height: min-content; justify-content: flex-start; overflow: visible; padding: 0px; position: relative; width: min-content; }\",\".framer-uYVpl.framer-v-g262ry.framer-18hla1d { width: 300px; }\",\".framer-uYVpl.framer-v-g262ry .framer-4d38xu { padding: 8px 12px 8px 12px; }\",\".framer-uYVpl.framer-v-g262ry .framer-1wyi1lp { gap: 10px; }\",\".framer-uYVpl.framer-v-g262ry .framer-1eioqq4 { height: 50px; width: 50px; }\"];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 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Size\",type:ControlType.Number},onxU6JA0YlTChange:{changes:\"xU6JA0YlT\",type:ControlType.ChangeHandler}});addFonts(FramerUqdhftv9m,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"},{cssFamilyName:\"Pretendard-Medium(woff2) Medium\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Medium(woff2)\",url:\"https://framerusercontent.com/assets/aMbM5tH0zeOUYh06el1EKwHtOjc.woff2\",weight:\"500\"},{cssFamilyName:\"Pretendard-SemiBold(woff2) SemiBold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-SemiBold(woff2)\",url:\"https://framerusercontent.com/assets/TGPcZhQ0p5mCEJCHs5tNW3xaM.woff2\",weight:\"600\"}]}],{supportsExplicitInterCodegen:true});\nexport const __FramerMetadata__ = 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contextValue=React.useMemo(()=>({...config,transition}),[JSON.stringify(transition)]);return /*#__PURE__*/_jsx(MotionConfigContext.Provider,{value:contextValue,children:children});};const humanReadableVariantMap={Mob:\"tuXknuyq_\",PC:\"yT_Id81yt\",Tab:\"TYu1j7v1Y\"};const Variants=motion.create(React.Fragment);const getProps=({height,id,width,...props})=>{return{...props,variant:humanReadableVariantMap[props.variant]??props.variant??\"yT_Id81yt\"};};const createLayoutDependency=(props,variants)=>{if(props.layoutDependency)return variants.join(\"-\")+props.layoutDependency;return variants.join(\"-\");};const Component=/*#__PURE__*/React.forwardRef(function(props,ref){const fallbackRef=useRef(null);const refBinding=ref??fallbackRef;const defaultLayoutId=React.useId();const{activeLocale,contentLocale,setLocale}=useLocaleInfo();const 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0%, rgb(152, 99, 255) 100%)\",borderBottomLeftRadius:20,borderBottomRightRadius:20,borderTopLeftRadius:20,borderTopRightRadius:20,boxShadow:\"0px 10px 15px -3px rgba(0, 0, 0, 0.1)\",...style},variants:{tuXknuyq_:{borderBottomLeftRadius:10,borderBottomRightRadius:10,borderTopLeftRadius:10,borderTopRightRadius:10}},...addPropertyOverrides({tuXknuyq_:{\"data-framer-name\":\"Mob\"},TYu1j7v1Y:{\"data-framer-name\":\"Tab\"}},baseVariant,gestureVariant),children:[/*#__PURE__*/_jsxs(motion.div,{className:\"framer-dnfxij\",\"data-framer-name\":\"Frame\",layoutDependency:layoutDependency,layoutId:\"DRC4nLR6G\",children:[/*#__PURE__*/_jsx(RichText,{__fromCanvasComponent:true,children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", sans-serif',\"--framer-font-size\":\"24px\",\"--framer-font-weight\":\"500\",\"--framer-line-height\":\"140%\",\"--framer-text-alignment\":\"center\",\"--framer-text-color\":\"var(--extracted-r6o4lv, rgb(255, 255, 255))\"},children:\"우리 아이에게도 맞을까 싶다면\"})}),className:\"framer-xlyyve\",\"data-framer-name\":\"우리 아이에게도 맞을까 싶다면\",fonts:[\"CUSTOMV2;Pretendard-Medium(woff2) Medium\"],layoutDependency:layoutDependency,layoutId:\"oOIqXJHIo\",style:{\"--extracted-r6o4lv\":\"rgb(255, 255, 255)\",\"--framer-paragraph-spacing\":\"0px\",opacity:.8},verticalAlignment:\"top\",withExternalLayout:true,...addPropertyOverrides({tuXknuyq_:{children:/*#__PURE__*/_jsx(React.Fragment,{children:/*#__PURE__*/_jsx(motion.p,{dir:\"auto\",style:{\"--font-selector\":\"Q1VTVE9NVjI7UHJldGVuZGFyZC1NZWRpdW0od29mZjIpIE1lZGl1bQ==\",\"--framer-font-family\":'\"Pretendard-Medium(woff2) Medium\", \"Pretendard-Medium(woff2) Medium Placeholder\", 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FramerW5ktBunuo=withCSS(Component,css,\"framer-L3DIn\");export default FramerW5ktBunuo;FramerW5ktBunuo.displayName=\"안심 약속 카드\";FramerW5ktBunuo.defaultProps={height:255,width:1200};addPropertyControls(FramerW5ktBunuo,{variant:{options:[\"yT_Id81yt\",\"TYu1j7v1Y\",\"tuXknuyq_\"],optionTitles:[\"PC\",\"Tab\",\"Mob\"],title:\"Variant\",type:ControlType.Enum}});addFonts(FramerW5ktBunuo,[{explicitInter:true,fonts:[{cssFamilyName:\"Pretendard-Medium(woff2) Medium\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Medium(woff2)\",url:\"https://framerusercontent.com/assets/aMbM5tH0zeOUYh06el1EKwHtOjc.woff2\",weight:\"500\"},{cssFamilyName:\"Pretendard-Bold(woff2) Bold\",source:\"custom\",style:\"normal\",uiFamilyName:\"Pretendard-Bold(woff2)\",url:\"https://framerusercontent.com/assets/v7zDRABpv4L6QJij5RW73qDN0k.woff2\",weight:\"700\"}]}],{supportsExplicitInterCodegen:true});\nexport const __FramerMetadata__ = {\"exports\":{\"default\":{\"type\":\"reactComponent\",\"name\":\"FramerW5ktBunuo\",\"slots\":[],\"annotations\":{\"framerIntrinsicHeight\":\"255\",\"framerDisplayContentsDiv\":\"false\",\"framerContractVersion\":\"1\",\"framerComponentViewportWidth\":\"true\",\"framerImmutableVariables\":\"true\",\"framerColorSyntax\":\"true\",\"framerIntrinsicWidth\":\"1200\",\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"TYu1j7v1Y\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]},\\\"tuXknuyq_\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"auto\\\"]}}}\",\"framerAutoSizeImages\":\"true\"}},\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# sourceMappingURL=./W5ktBunuo.map","// Generated by Framer (0918601)\nimport{jsx as _jsx,jsxs as _jsxs}from\"react/jsx-runtime\";import{addFonts,addPropertyControls,ComponentViewportProvider,ControlType,cx,forwardLoader,getFonts,runTasksWithYield,SmartComponentScopedContainer,useComponentViewport,useLocaleInfo,useVariantState,withCSS}from\"framer\";import{LayoutGroup,motion,MotionConfigContext}from\"framer-motion\";import*as React from\"react\";import{useRef}from\"react\";import Slideshow from\"https://framerusercontent.com/modules/zvkTOpMSuRzRhLzZZIwG/vzgdvq3ezmf3RWurtT17/SlideShow.js\";import UserComponent from\"https://framerusercontent.com/modules/mZm66Pz36ycg51hCqhm6/HrsquwGcROLAMcwPpOXN/Uqdhftv9m.js\";import UserComponent1 from\"https://framerusercontent.com/modules/cFqbGf96DZ1dyAoAak0T/LxQRy6DsIaWs0TpXANQH/W5ktBunuo.js\";const UserComponentFonts=getFonts(UserComponent);const SlideshowFonts=getFonts(Slideshow);const UserComponent1Fonts=getFonts(UserComponent1);const cycleOrder=[\"TlGBs5XpE\",\"VA3HUn9wR\",\"cSrp411Ph\",\"FFjaMxzgU\",\"TsF3x7pzu\",\"iJIdh1Qzw\",\"GergE5oFm\",\"hVvfkBu0N\",\"ygtWRFPgF\",\"kkDA79MLL\",\"p4zfKaQcX\",\"BS8LttQ48\",\"B9mHWOePY\",\"WvgyFc_YQ\",\"IgW4f4yGf\",\"AxVNpVHGR\",\"rYRxBXmfb\",\"vIVOKziyV\",\"vax6gqBqk\",\"EAzdCcBfB\",\"X0gbLTADb\",\"LibuKX0fo\",\"XKrx4d03g\",\"T_fPJ3aQI\"];const serializationHash=\"framer-5nuC4\";const variantClassNames={AxVNpVHGR:\"framer-v-beij20\",B9mHWOePY:\"framer-v-wmgp95\",BS8LttQ48:\"framer-v-2xqtcb\",cSrp411Ph:\"framer-v-10a5whv\",EAzdCcBfB:\"framer-v-1xqqi3t\",FFjaMxzgU:\"framer-v-1f7k0r6\",GergE5oFm:\"framer-v-ovozr9\",hVvfkBu0N:\"framer-v-17ie6qe\",IgW4f4yGf:\"framer-v-3bvyj4\",iJIdh1Qzw:\"framer-v-16bls6a\",kkDA79MLL:\"framer-v-trpubm\",LibuKX0fo:\"framer-v-wgn4l5\",p4zfKaQcX:\"framer-v-i8jg4o\",rYRxBXmfb:\"framer-v-19nc3gs\",T_fPJ3aQI:\"framer-v-m7x34p\",TlGBs5XpE:\"framer-v-1nvff3\",TsF3x7pzu:\"framer-v-3a1n7q\",VA3HUn9wR:\"framer-v-1bon7lx\",vax6gqBqk:\"framer-v-vx36en\",vIVOKziyV:\"framer-v-11fkxjd\",WvgyFc_YQ:\"framer-v-1ibqddy\",X0gbLTADb:\"framer-v-1t75wab\",XKrx4d03g:\"framer-v-ytieas\",ygtWRFPgF:\"framer-v-zxv9c\"};function addPropertyOverrides(overrides,...variants){const nextOverrides={};variants?.forEach(variant=>variant&&Object.assign(nextOverrides,overrides[variant]));return nextOverrides;}const transition1={bounce:.2,delay:0,duration:.4,type:\"spring\"};const addImageAlt=(image,alt)=>{if(!image||typeof image!==\"object\"){return;}return{...image,alt};};const matchVariant=(...args)=>{for(const arg of args){if(arg&&typeof arg===\"string\")return arg;}return undefined;};const Transition=({value,children})=>{const config=React.useContext(MotionConfigContext);const transition=value??config.transition;const contextValue=React.useMemo(()=>({...config,transition}),[JSON.stringify(transition)]);return /*#__PURE__*/_jsx(MotionConfigContext.Provider,{value:contextValue,children:children});};const humanReadableVariantMap={\"고등과학 \\xb7 Mob\":\"T_fPJ3aQI\",\"고등과학 \\xb7 PC\":\"LibuKX0fo\",\"고등과학 \\xb7 Tab\":\"XKrx4d03g\",\"고등국어 \\xb7 Mob\":\"vIVOKziyV\",\"고등국어 \\xb7 PC\":\"AxVNpVHGR\",\"고등국어 \\xb7 Tab\":\"rYRxBXmfb\",\"고등수학 \\xb7 Mob\":\"iJIdh1Qzw\",\"고등수학 \\xb7 PC\":\"FFjaMxzgU\",\"고등수학 \\xb7 Tab\":\"TsF3x7pzu\",\"고등영어 \\xb7 Mob\":\"BS8LttQ48\",\"고등영어 \\xb7 PC\":\"kkDA79MLL\",\"고등영어 \\xb7 Tab\":\"p4zfKaQcX\",\"중등과학 \\xb7 Mob\":\"X0gbLTADb\",\"중등과학 \\xb7 PC\":\"vax6gqBqk\",\"중등과학 \\xb7 Tab\":\"EAzdCcBfB\",\"중등국어 \\xb7 Mob\":\"IgW4f4yGf\",\"중등국어 \\xb7 PC\":\"B9mHWOePY\",\"중등국어 \\xb7 Tab\":\"WvgyFc_YQ\",\"중등수학 \\xb7 Mob\":\"cSrp411Ph\",\"중등수학 \\xb7 PC\":\"TlGBs5XpE\",\"중등수학 \\xb7 Tab\":\"VA3HUn9wR\",\"중등영어 \\xb7 Mob\":\"ygtWRFPgF\",\"중등영어 \\xb7 PC\":\"GergE5oFm\",\"중등영어 \\xb7 Tab\":\"hVvfkBu0N\"};const Variants=motion.create(React.Fragment);const getProps=({height,id,width,...props})=>{return{...props,variant:humanReadableVariantMap[props.variant]??props.variant??\"TlGBs5XpE\"};};const createLayoutDependency=(props,variants)=>{if(props.layoutDependency)return variants.join(\"-\")+props.layoutDependency;return variants.join(\"-\");};const Component=/*#__PURE__*/React.forwardRef(function(props,ref){const fallbackRef=useRef(null);const refBinding=ref??fallbackRef;const defaultLayoutId=React.useId();const{activeLocale,contentLocale,setLocale}=useLocaleInfo();const componentViewport=useComponentViewport();const{style,className,layoutId,variant,...restProps}=getProps(props);const{baseVariant,classNames,clearLoadingGesture,gestureHandlers,gestureVariant,isLoading,setGestureState,setVariant,variants}=useVariantState({cycleOrder,defaultVariant:\"TlGBs5XpE\",ref:refBinding,variant,variantClassNames});const layoutDependency=createLayoutDependency(props,variants);const sharedStyleClassNames=[];const scopingClassNames=cx(serializationHash,...sharedStyleClassNames);const isDisplayed=()=>{if(baseVariant===\"kkDA79MLL\")return true;return false;};const isDisplayed1=()=>{if(baseVariant===\"vIVOKziyV\")return true;return false;};const isDisplayed2=()=>{if(baseVariant===\"AxVNpVHGR\")return true;return false;};const isDisplayed3=()=>{if(baseVariant===\"IgW4f4yGf\")return true;return false;};const isDisplayed4=()=>{if(baseVariant===\"WvgyFc_YQ\")return true;return false;};const isDisplayed5=()=>{if(baseVariant===\"B9mHWOePY\")return true;return false;};const isDisplayed6=()=>{if(baseVariant===\"T_fPJ3aQI\")return true;return false;};const isDisplayed7=()=>{if([\"LibuKX0fo\",\"XKrx4d03g\"].includes(baseVariant))return true;return false;};const isDisplayed8=()=>{if(baseVariant===\"X0gbLTADb\")return true;return false;};const isDisplayed9=()=>{if([\"vax6gqBqk\",\"EAzdCcBfB\"].includes(baseVariant))return true;return false;};const isDisplayed10=()=>{if(baseVariant===\"rYRxBXmfb\")return true;return false;};const isDisplayed11=()=>{if(baseVariant===\"BS8LttQ48\")return true;return false;};const isDisplayed12=()=>{if(baseVariant===\"p4zfKaQcX\")return true;return false;};const isDisplayed13=()=>{if(baseVariant===\"ygtWRFPgF\")return true;return false;};const isDisplayed14=()=>{if([\"GergE5oFm\",\"hVvfkBu0N\"].includes(baseVariant))return true;return false;};const isDisplayed15=()=>{if(baseVariant===\"iJIdh1Qzw\")return true;return false;};const isDisplayed16=()=>{if([\"FFjaMxzgU\",\"TsF3x7pzu\"].includes(baseVariant))return true;return false;};const isDisplayed17=()=>{if(baseVariant===\"cSrp411Ph\")return true;return false;};const isDisplayed18=()=>{if([\"cSrp411Ph\",\"FFjaMxzgU\",\"TsF3x7pzu\",\"iJIdh1Qzw\",\"GergE5oFm\",\"hVvfkBu0N\",\"ygtWRFPgF\",\"kkDA79MLL\",\"p4zfKaQcX\",\"BS8LttQ48\",\"B9mHWOePY\",\"WvgyFc_YQ\",\"IgW4f4yGf\",\"AxVNpVHGR\",\"rYRxBXmfb\",\"vIVOKziyV\",\"vax6gqBqk\",\"EAzdCcBfB\",\"X0gbLTADb\",\"LibuKX0fo\",\"XKrx4d03g\",\"T_fPJ3aQI\"].includes(baseVariant))return false;return true;};return /*#__PURE__*/_jsx(LayoutGroup,{id:layoutId??defaultLayoutId,children:/*#__PURE__*/_jsx(Variants,{animate:variants,initial:false,children:/*#__PURE__*/_jsx(Transition,{value:transition1,children:/*#__PURE__*/_jsxs(motion.div,{...restProps,...gestureHandlers,className:cx(scopingClassNames,\"framer-1nvff3\",className,classNames),\"data-framer-name\":\"중등수학 \\xb7 PC\",layoutDependency:layoutDependency,layoutId:\"TlGBs5XpE\",ref:refBinding,style:{backgroundColor:\"rgb(243, 241, 255)\",...style},...addPropertyOverrides({AxVNpVHGR:{\"data-framer-name\":\"고등국어 \\xb7 PC\"},B9mHWOePY:{\"data-framer-name\":\"중등국어 \\xb7 PC\"},BS8LttQ48:{\"data-framer-name\":\"고등영어 \\xb7 Mob\"},cSrp411Ph:{\"data-framer-name\":\"중등수학 \\xb7 Mob\"},EAzdCcBfB:{\"data-framer-name\":\"중등과학 \\xb7 Tab\"},FFjaMxzgU:{\"data-framer-name\":\"고등수학 \\xb7 PC\"},GergE5oFm:{\"data-framer-name\":\"중등영어 \\xb7 PC\"},hVvfkBu0N:{\"data-framer-name\":\"중등영어 \\xb7 Tab\"},IgW4f4yGf:{\"data-framer-name\":\"중등국어 \\xb7 Mob\"},iJIdh1Qzw:{\"data-framer-name\":\"고등수학 \\xb7 Mob\"},kkDA79MLL:{\"data-framer-name\":\"고등영어 \\xb7 PC\"},LibuKX0fo:{\"data-framer-name\":\"고등과학 \\xb7 PC\"},p4zfKaQcX:{\"data-framer-name\":\"고등영어 \\xb7 Tab\"},rYRxBXmfb:{\"data-framer-name\":\"고등국어 \\xb7 Tab\"},T_fPJ3aQI:{\"data-framer-name\":\"고등과학 \\xb7 Mob\"},TsF3x7pzu:{\"data-framer-name\":\"고등수학 \\xb7 Tab\"},VA3HUn9wR:{\"data-framer-name\":\"중등수학 \\xb7 Tab\"},vax6gqBqk:{\"data-framer-name\":\"중등과학 \\xb7 PC\"},vIVOKziyV:{\"data-framer-name\":\"고등국어 \\xb7 Mob\"},WvgyFc_YQ:{\"data-framer-name\":\"중등국어 \\xb7 Tab\"},X0gbLTADb:{\"data-framer-name\":\"중등과학 \\xb7 Mob\"},XKrx4d03g:{\"data-framer-name\":\"고등과학 \\xb7 Tab\"},ygtWRFPgF:{\"data-framer-name\":\"중등영어 \\xb7 Mob\"}},baseVariant,gestureVariant),children:[isDisplayed()&&/*#__PURE__*/_jsx(ComponentViewportProvider,{children:/*#__PURE__*/_jsx(SmartComponentScopedContainer,{className:\"framer-7yzd50-container\",\"data-framer-name\":\"고등영어 \\xb7 PC \\xb7 Tab\",isAuthoredByUser:true,isModuleExternal:true,layoutDependency:layoutDependency,layoutId:\"pWZ3EHFQQ-container\",name:\"고등영어 \\xb7 PC \\xb7 Tab\",nodeId:\"pWZ3EHFQQ\",rendersWithMotion:true,scopeId:\"TqGPKl9w2\",children:/*#__PURE__*/_jsx(Slideshow,{alignment:\"center\",arrowOptions:{arrowFill:\"rgba(0, 0, 0, 0.2)\",arrowGap:10,arrowPadding:20,arrowPaddingBottom:0,arrowPaddingLeft:0,arrowPaddingRight:0,arrowPaddingTop:0,arrowPosition:\"auto\",arrowRadius:40,arrowShouldFadeIn:false,arrowShouldSpace:true,arrowSize:40,showMouseControls:false},autoPlayControl:false,borderRadius:0,direction:\"left\",dragControl:false,effectsOptions:{effectsHover:true,effectsOpacity:1,effectsPerspective:1200,effectsRotate:0,effectsScale:1,playOffscreen:false},fadeOptions:{fadeAlpha:0,fadeContent:false,fadeInset:0,fadeWidth:25,overflow:false},gap:10,height:\"100%\",id:\"pWZ3EHFQQ\",intervalControl:3,itemAmount:4,layoutId:\"pWZ3EHFQQ\",name:\"고등영어 \\xb7 PC \\xb7 Tab\",padding:0,paddingBottom:0,paddingLeft:0,paddingPerSide:false,paddingRight:0,paddingTop:0,progressOptions:{dotsActiveOpacity:1,dotsBackground:\"rgba(0, 0, 0, 0)\",dotsBlur:0,dotsFill:\"rgb(152, 99, 255)\",dotsGap:6,dotsInset:-45,dotSize:10,dotsOpacity:.2,dotsPadding:10,dotsRadius:50,showProgressDots:false},slots:[/*#__PURE__*/_jsx(ComponentViewportProvider,{height:498,width:\"293px\",children:/*#__PURE__*/_jsx(SmartComponentScopedContainer,{className:\"framer-1doprdp-container\",\"data-framer-name\":\"고등영어1 \\xb7 PC \\xb7 Tab\",inComponentSlot:true,layoutDependency:layoutDependency,layoutId:\"xRN2sdfkZ-container\",name:\"고등영어1 \\xb7 PC \\xb7 Tab\",nodeId:\"xRN2sdfkZ\",rendersWithMotion:true,scopeId:\"TqGPKl9w2\",children:/*#__PURE__*/_jsx(UserComponent,{fTSzEdt32:\"김OO 수강생\",g_RgGROyZ:\"어휘나 문법적인 \\n부분에서도 힌트가\\n나올 수 있다는 걸\\n알려주셨어요.\",height:\"100%\",id:\"xRN2sdfkZ\",kYrny2jKD:\"4 → 1등급\",layoutId:\"xRN2sdfkZ\",name:\"고등영어1 \\xb7 PC \\xb7 Tab\",style:{height:\"100%\",width:\"100%\"},tyS43bVrA:\"고1 첫 3월 모의고사 영어 4등급\",UeZ1XSlcD:28,variant:matchVariant(\"sTxffU_Nc\"),width:\"100%\",WlfDHRxXi:\"고1~고3 영어\",wt9ccnpfB:addImageAlt({pixelHeight:1791,pixelWidth:1791,src:\"https://framerusercontent.com/images/rywYfS0wX4CSZ06sx0rwpkpaz8.png?width=1791&height=1791\",srcSet:\"https://framerusercontent.com/images/rywYfS0wX4CSZ06sx0rwpkpaz8.png?scale-down-to=512&width=1791&height=1791 512w,https://framerusercontent.com/images/rywYfS0wX4CSZ06sx0rwpkpaz8.png?scale-down-to=1024&width=1791&height=1791 1024w,https://framerusercontent.com/images/rywYfS0wX4CSZ06sx0rwpkpaz8.png?width=1791&height=1791 1791w\"},\"\"),xU6JA0YlT:24})})}),/*#__PURE__*/_jsx(ComponentViewportProvider,{height:498,width:\"293px\",children:/*#__PURE__*/_jsx(SmartComponentScopedContainer,{className:\"framer-e66nzc-container\",\"data-framer-name\":\"고등영어2 \\xb7 PC \\xb7 Tab\",inComponentSlot:true,layoutDependency:layoutDependency,layoutId:\"Sbjg1XQjE-container\",name:\"고등영어2 \\xb7 PC \\xb7 Tab\",nodeId:\"Sbjg1XQjE\",rendersWithMotion:true,scopeId:\"TqGPKl9w2\",children:/*#__PURE__*/_jsx(UserComponent,{fTSzEdt32:\"송OO 수강생\",g_RgGROyZ:\"먼저 문제를 푸는 \\n순서와 요령부터 \\n배웠어요.\",height:\"100%\",id:\"Sbjg1XQjE\",kYrny2jKD:\"30점\\xb77등급 → 71점\\xb73등급\",layoutId:\"Sbjg1XQjE\",name:\"고등영어2 \\xb7 PC \\xb7 Tab\",style:{height:\"100%\",width:\"100%\"},tyS43bVrA:\"문장 끊어 읽기를 몰랐던 고2\",UeZ1XSlcD:25,variant:matchVariant(\"sTxffU_Nc\"),width:\"100%\",WlfDHRxXi:\"고2 영어\",wt9ccnpfB:addImageAlt({pixelHeight:1791,pixelWidth:1791,src:\"https://framerusercontent.com/images/xyOuYzJiPrOmMQFX80Dl49ICn5Y.png?width=1791&height=1791\",srcSet:\"https://framerusercontent.com/images/xyOuYzJiPrOmMQFX80Dl49ICn5Y.png?scale-down-to=512&width=1791&height=1791 512w,https://framerusercontent.com/images/xyOuYzJiPrOmMQFX80Dl49ICn5Y.png?scale-down-to=1024&width=1791&height=1791 1024w,https://framerusercontent.com/images/xyOuYzJiPrOmMQFX80Dl49ICn5Y.png?width=1791&height=1791 1791w\"},\"\"),xU6JA0YlT:24})})}),/*#__PURE__*/_jsx(ComponentViewportProvider,{height:498,width:\"293px\",children:/*#__PURE__*/_jsx(SmartComponentScopedContainer,{className:\"framer-g3edka-container\",\"data-framer-name\":\"고등영어3 \\xb7 PC \\xb7 Tab\",inComponentSlot:true,layoutDependency:layoutDependency,layoutId:\"XWvDo8d69-container\",name:\"고등영어3 \\xb7 PC \\xb7 Tab\",nodeId:\"XWvDo8d69\",rendersWithMotion:true,scopeId:\"TqGPKl9w2\",children:/*#__PURE__*/_jsx(UserComponent,{fTSzEdt32:\"이OO 수강생\",g_RgGROyZ:\"쌤이 칭찬을\\n정말 많이 해주셨어요.\",height:\"100%\",id:\"XWvDo8d69\",kYrny2jKD:\"6점 → 70점대(3등급)\",layoutId:\"XWvDo8d69\",name:\"고등영어3 \\xb7 PC \\xb7 Tab\",style:{height:\"100%\",width:\"100%\"},tyS43bVrA:\"영어 6점, 수업 시간엔\\n엎드려 자던 고3\",UeZ1XSlcD:28,variant:matchVariant(\"sTxffU_Nc\"),width:\"100%\",WlfDHRxXi:\"고3 영어\",wt9ccnpfB:addImageAlt({pixelHeight:1791,pixelWidth:1792,src:\"https://framerusercontent.com/images/DqSRdSShjXuFZWT5pzeo4aHTfRk.png?width=1792&height=1791\",srcSet:\"https://framerusercontent.com/images/DqSRdSShjXuFZWT5pzeo4aHTfRk.png?scale-down-to=512&width=1792&height=1791 512w,https://framerusercontent.com/images/DqSRdSShjXuFZWT5pzeo4aHTfRk.png?scale-down-to=1024&width=1792&height=1791 1024w,https://framerusercontent.com/images/DqSRdSShjXuFZWT5pzeo4aHTfRk.png?width=1792&height=1791 1792w\"},\"\"),xU6JA0YlT:24})})}),/*#__PURE__*/_jsx(ComponentViewportProvider,{height:498,width:\"293px\",children:/*#__PURE__*/_jsx(SmartComponentScopedContainer,{className:\"framer-1p3568p-container\",\"data-framer-name\":\"고등영어4 \\xb7 PC \\xb7 Tab\",inComponentSlot:true,layoutDependency:layoutDependency,layoutId:\"duUFob2if-container\",name:\"고등영어4 \\xb7 PC \\xb7 Tab\",nodeId:\"duUFob2if\",rendersWithMotion:true,scopeId:\"TqGPKl9w2\",children:/*#__PURE__*/_jsx(UserComponent,{fTSzEdt32:\"이OO 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.framer-1blonho-container { flex: 1 0 0px; width: 1px; }\",\".framer-5nuC4.framer-v-10a5whv.framer-1nvff3, .framer-5nuC4.framer-v-16bls6a.framer-1nvff3, .framer-5nuC4.framer-v-zxv9c.framer-1nvff3, .framer-5nuC4.framer-v-2xqtcb.framer-1nvff3, .framer-5nuC4.framer-v-3bvyj4.framer-1nvff3, .framer-5nuC4.framer-v-11fkxjd.framer-1nvff3, .framer-5nuC4.framer-v-1t75wab.framer-1nvff3, .framer-5nuC4.framer-v-m7x34p.framer-1nvff3 { gap: 80px; height: 926px; overflow: var(--overflow-clip-fallback, clip); padding: 56px 0px 56px 0px; width: 360px; }\",\".framer-5nuC4.framer-v-10a5whv .framer-1xm2mzh, .framer-5nuC4.framer-v-16bls6a .framer-1xm2mzh, .framer-5nuC4.framer-v-zxv9c .framer-1xm2mzh, .framer-5nuC4.framer-v-2xqtcb .framer-1xm2mzh, .framer-5nuC4.framer-v-3bvyj4 .framer-1xm2mzh, .framer-5nuC4.framer-v-11fkxjd .framer-1xm2mzh, .framer-5nuC4.framer-v-1t75wab .framer-1xm2mzh, .framer-5nuC4.framer-v-m7x34p .framer-1xm2mzh { padding: 0px 16px 0px 16px; width: 100%; }\",\".framer-5nuC4.framer-v-vx36en .framer-1l9mpeo-container { height: 480px; }\",\".framer-5nuC4.framer-v-1xqqi3t .framer-1l9mpeo-container { height: 480px; width: 450px; }\",\".framer-5nuC4.framer-v-wgn4l5 .framer-qncb9d-container { height: 470px; }\",\".framer-5nuC4.framer-v-ytieas .framer-qncb9d-container { height: 470px; width: 360px; }\"];/**\n * This is a generated Framer component.\n * @framerIntrinsicHeight 1053\n * @framerIntrinsicWidth 1200\n * @framerCanvasComponentVariantDetails {\"propertyName\":\"variant\",\"data\":{\"default\":{\"layout\":[\"fixed\",\"fixed\"]},\"VA3HUn9wR\":{\"layout\":[\"fixed\",\"fixed\"]},\"cSrp411Ph\":{\"layout\":[\"fixed\",\"fixed\"]},\"FFjaMxzgU\":{\"layout\":[\"fixed\",\"fixed\"]},\"TsF3x7pzu\":{\"layout\":[\"fixed\",\"fixed\"]},\"iJIdh1Qzw\":{\"layout\":[\"fixed\",\"fixed\"]},\"GergE5oFm\":{\"layout\":[\"fixed\",\"fixed\"]},\"hVvfkBu0N\":{\"layout\":[\"fixed\",\"fixed\"]},\"ygtWRFPgF\":{\"layout\":[\"fixed\",\"fixed\"]},\"kkDA79MLL\":{\"layout\":[\"fixed\",\"fixed\"]},\"p4zfKaQcX\":{\"layout\":[\"fixed\",\"fixed\"]},\"BS8LttQ48\":{\"layout\":[\"fixed\",\"fixed\"]},\"B9mHWOePY\":{\"layout\":[\"fixed\",\"fixed\"]},\"WvgyFc_YQ\":{\"layout\":[\"fixed\",\"fixed\"]},\"IgW4f4yGf\":{\"layout\":[\"fixed\",\"fixed\"]},\"AxVNpVHGR\":{\"layout\":[\"fixed\",\"fixed\"]},\"rYRxBXmfb\":{\"layout\":[\"fixed\",\"fixed\"]},\"vIVOKziyV\":{\"layout\":[\"fixed\",\"fixed\"]},\"vax6gqBqk\":{\"layout\":[\"fixed\",\"fixed\"]},\"EAzdCcBfB\":{\"layout\":[\"fixed\",\"fixed\"]},\"X0gbLTADb\":{\"layout\":[\"fixed\",\"fixed\"]},\"LibuKX0fo\":{\"layout\":[\"fixed\",\"fixed\"]},\"XKrx4d03g\":{\"layout\":[\"fixed\",\"fixed\"]},\"T_fPJ3aQI\":{\"layout\":[\"fixed\",\"fixed\"]}}}\n * @framerImmutableVariables true\n * @framerDisplayContentsDiv false\n * @framerAutoSizeImages true\n * @framerComponentViewportWidth true\n * @framerColorSyntax true\n */const FramerTqGPKl9w2=withCSS(Component,css,\"framer-5nuC4\");export default FramerTqGPKl9w2;FramerTqGPKl9w2.displayName=\"학년x과목_후기히어로\";FramerTqGPKl9w2.defaultProps={height:1053,width:1200};addPropertyControls(FramerTqGPKl9w2,{variant:{options:[\"TlGBs5XpE\",\"VA3HUn9wR\",\"cSrp411Ph\",\"FFjaMxzgU\",\"TsF3x7pzu\",\"iJIdh1Qzw\",\"GergE5oFm\",\"hVvfkBu0N\",\"ygtWRFPgF\",\"kkDA79MLL\",\"p4zfKaQcX\",\"BS8LttQ48\",\"B9mHWOePY\",\"WvgyFc_YQ\",\"IgW4f4yGf\",\"AxVNpVHGR\",\"rYRxBXmfb\",\"vIVOKziyV\",\"vax6gqBqk\",\"EAzdCcBfB\",\"X0gbLTADb\",\"LibuKX0fo\",\"XKrx4d03g\",\"T_fPJ3aQI\"],optionTitles:[\"중등수학 \\xb7 PC\",\"중등수학 \\xb7 Tab\",\"중등수학 \\xb7 Mob\",\"고등수학 \\xb7 PC\",\"고등수학 \\xb7 Tab\",\"고등수학 \\xb7 Mob\",\"중등영어 \\xb7 PC\",\"중등영어 \\xb7 Tab\",\"중등영어 \\xb7 Mob\",\"고등영어 \\xb7 PC\",\"고등영어 \\xb7 Tab\",\"고등영어 \\xb7 Mob\",\"중등국어 \\xb7 PC\",\"중등국어 \\xb7 Tab\",\"중등국어 \\xb7 Mob\",\"고등국어 \\xb7 PC\",\"고등국어 \\xb7 Tab\",\"고등국어 \\xb7 Mob\",\"중등과학 \\xb7 PC\",\"중등과학 \\xb7 Tab\",\"중등과학 \\xb7 Mob\",\"고등과학 \\xb7 PC\",\"고등과학 \\xb7 Tab\",\"고등과학 \\xb7 Mob\"],title:\"Variant\",type:ControlType.Enum}});addFonts(FramerTqGPKl9w2,[{explicitInter:true,fonts:[]},...UserComponentFonts,...SlideshowFonts,...UserComponent1Fonts],{supportsExplicitInterCodegen:true});FramerTqGPKl9w2.loader={load:(props,context)=>{return runTasksWithYield([()=>forwardLoader(UserComponent,{},context),()=>forwardLoader(UserComponent1,{},context)],context);}};\nexport const __FramerMetadata__ = {\"exports\":{\"Props\":{\"type\":\"tsType\",\"annotations\":{\"framerContractVersion\":\"1\"}},\"default\":{\"type\":\"reactComponent\",\"name\":\"FramerTqGPKl9w2\",\"slots\":[],\"annotations\":{\"framerIntrinsicHeight\":\"1053\",\"framerDisplayContentsDiv\":\"false\",\"framerImmutableVariables\":\"true\",\"framerIntrinsicWidth\":\"1200\",\"framerAutoSizeImages\":\"true\",\"framerContractVersion\":\"1\",\"framerColorSyntax\":\"true\",\"framerCanvasComponentVariantDetails\":\"{\\\"propertyName\\\":\\\"variant\\\",\\\"data\\\":{\\\"default\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"VA3HUn9wR\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"cSrp411Ph\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"FFjaMxzgU\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"TsF3x7pzu\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"iJIdh1Qzw\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"GergE5oFm\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"hVvfkBu0N\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"ygtWRFPgF\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"kkDA79MLL\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"p4zfKaQcX\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"BS8LttQ48\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"B9mHWOePY\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"WvgyFc_YQ\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"IgW4f4yGf\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"AxVNpVHGR\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"rYRxBXmfb\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"vIVOKziyV\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"vax6gqBqk\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"EAzdCcBfB\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"X0gbLTADb\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"LibuKX0fo\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"XKrx4d03g\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]},\\\"T_fPJ3aQI\\\":{\\\"layout\\\":[\\\"fixed\\\",\\\"fixed\\\"]}}}\",\"framerComponentViewportWidth\":\"true\"}},\"__FramerMetadata__\":{\"type\":\"variable\"}}}\n//# sourceMappingURL=./TqGPKl9w2.map","import{jsx as _jsx,jsxs as _jsxs}from\"react/jsx-runtime\";import*as React from\"react\";import{addPropertyControls,ControlType,RenderTarget}from\"framer\";const levels=[\"middle\",\"high\"];const subjects=[\"math\",\"english\",\"korean\",\"science\"];const levelLabels={middle:\"중등\",high:\"고등\"};const subjectLabels={math:\"수학\",english:\"영어\",korean:\"국어\",science:\"과학\"};const linkKeys={middle:{math:\"middleMath\",english:\"middleEnglish\",korean:\"middleKorean\",science:\"middleScience\"},high:{math:\"highMath\",english:\"highEnglish\",korean:\"highKorean\",science:\"highScience\"}};function destination(props,selection){const custom=props[linkKeys[selection.level][selection.subject]]?.trim();return custom||`/${selection.level}-${selection.subject}`;}function normalizedPath(path){return path.replace(/\\/+$/,\"\")||\"/\";}function fromAddress(props){if(typeof window===\"undefined\")return null;const current=normalizedPath(window.location.pathname);for(const level of levels){for(const subject of subjects){const selection={level,subject};try{const url=new URL(destination(props,selection),window.location.origin);if(url.origin===window.location.origin&&normalizedPath(url.pathname)===current)return selection;}catch{/* Ignore an unfinished link in the editor. */}}}return null;}/**\n * @framerIntrinsicWidth 1200\n * @framerIntrinsicHeight 72\n * @framerSupportedLayoutWidth any-prefer-fixed\n * @framerSupportedLayoutHeight auto\n */export default function SchoolSubjectSelector(props){const{previewMode=false,initialLevel=\"middle\",initialSubject=\"math\",accent=\"#8053ED\",textColor=\"#29242F\",background=\"#FFFFFF\",fontSize=15,radius=7,showPrefix=true,showHint=true,style,font={fontFamily:'\"Pretendard\", sans-serif',fontWeight:600,lineHeight:\"1.5em\"},barBackground=\"#F7F4FF\",hintColor=\"#807C87\",borderColor=\"#8053ED\",hintSize=13,padding=\"12px 24px\",selectPadding=\"8px 12px\",gap=9,hintText=\"학년\\xb7과목을 바꾸면 그 페이지로 이동해요\",showDebug=false,levelWidth=82,subjectWidth=82,selectHeight=40}=props;const[selection,setSelection]=React.useState({level:initialLevel,subject:initialSubject});const[message,setMessage]=React.useState(\"\");const hintId=React.useId();const canvas=RenderTarget.current()===RenderTarget.canvas;React.useEffect(()=>{const sync=()=>{setSelection(!canvas&&fromAddress(props)||{level:initialLevel,subject:initialSubject});setMessage(\"\");};sync();window.addEventListener(\"popstate\",sync);return()=>window.removeEventListener(\"popstate\",sync);},[initialLevel,initialSubject,props.middleMath,props.middleEnglish,props.middleKorean,props.middleScience,props.highMath,props.highEnglish,props.highKorean,props.highScience,canvas,previewMode]);function change(next){if(next.level===selection.level&&next.subject===selection.subject)return;setSelection(next);const target=destination(props,next);if(previewMode||canvas){setMessage(`이동 미리보기: ${target}`);return;}try{const url=new URL(target,window.location.origin);// Navigation is limited to the current website.\nif(url.origin!==window.location.origin||![\"http:\",\"https:\"].includes(url.protocol)){setMessage(\"링크를 같은 사이트의 페이지 주소로 설정해 주세요.\");return;}window.location.assign(url.href);}catch{setMessage(\"페이지 링크를 확인해 주세요.\");}}const selectStyle={appearance:\"none\",WebkitAppearance:\"none\",font:\"inherit\",color:accent,background,border:`1px solid ${borderColor}`,borderRadius:radius,padding:selectPadding,paddingRight:30,paddingTop:0,paddingBottom:0,height:selectHeight,minHeight:\"calc(1em + 16px)\",cursor:\"pointer\",display:\"block\",width:\"100%\",minWidth:0,boxSizing:\"border-box\",textAlign:\"left\",lineHeight:\"normal\"};const arrow=/*#__PURE__*/_jsx(\"svg\",{\"aria-hidden\":\"true\",width:\"11\",height:\"7\",viewBox:\"0 0 11 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