{"pages":{"search":{"query":"Nspire Explainer","originalQuery":"Nspire Explainer","serpid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","parentReqid":"","serpItems":[{"id":"5009297457068293358-0-0","type":"videoSnippet","props":{"videoId":"5009297457068293358"},"curPage":0},{"id":"4369778309841839136-0-1","type":"videoSnippet","props":{"videoId":"4369778309841839136"},"curPage":0},{"id":"3616330071902994640-0-2","type":"videoSnippet","props":{"videoId":"3616330071902994640"},"curPage":0},{"id":"8858689779326825589-0-3","type":"videoSnippet","props":{"videoId":"8858689779326825589"},"curPage":0},{"id":"R-I-113683-5-0-4","type":"direct","props":{"advRsyaActivateParams":{"pcodeParams":{"blockId":"","renderTo":"","pageNumber":4,"grab":"dE5zcGlyZSBFeHBsYWluZXIK","statId":4,"darkTheme":false,"lazyLoad":false,"extParams":{"reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","ui":"desktop","yuid":"6077869501773788788"}}},"isAdult":false,"position":4,"placement":"empty"},"curPage":0},{"id":"15156111247996134451-0-5","type":"videoSnippet","props":{"videoId":"15156111247996134451"},"curPage":0},{"id":"5787569341662208525-0-6","type":"videoSnippet","props":{"videoId":"5787569341662208525"},"curPage":0},{"id":"13167024036976347988-0-7","type":"videoSnippet","props":{"videoId":"13167024036976347988"},"curPage":0},{"id":"6309903583688344478-0-8","type":"videoSnippet","props":{"videoId":"6309903583688344478"},"curPage":0},{"id":"16466975205339213535-0-9","type":"videoSnippet","props":{"videoId":"16466975205339213535"},"curPage":0},{"id":"12930207362759369961-0-10","type":"videoSnippet","props":{"videoId":"12930207362759369961"},"curPage":0},{"id":"R-I-113683-5-0-11","type":"direct","props":{"advRsyaActivateParams":{"pcodeParams":{"blockId":"","renderTo":"","pageNumber":11,"grab":"dE5zcGlyZSBFeHBsYWluZXIK","statId":11,"darkTheme":false,"lazyLoad":false,"extParams":{"reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","ui":"desktop","yuid":"6077869501773788788"}}},"isAdult":false,"position":11,"placement":"empty"},"curPage":0},{"id":"4869796694357528512-0-12","type":"videoSnippet","props":{"videoId":"4869796694357528512"},"curPage":0},{"id":"15489744231555101001-0-13","type":"videoSnippet","props":{"videoId":"15489744231555101001"},"curPage":0},{"id":"4329956563841310150-0-14","type":"videoSnippet","props":{"videoId":"4329956563841310150"},"curPage":0},{"id":"15892061194173925008-0-15","type":"videoSnippet","props":{"videoId":"15892061194173925008"},"curPage":0},{"id":"13378332939926918720-0-16","type":"videoSnippet","props":{"videoId":"13378332939926918720"},"curPage":0},{"id":"2068274786313613539-0-17","type":"videoSnippet","props":{"videoId":"2068274786313613539"},"curPage":0},{"id":"16750759578331564390-0-18","type":"videoSnippet","props":{"videoId":"16750759578331564390"},"curPage":0},{"id":"5574632421923068657-0-19","type":"videoSnippet","props":{"videoId":"5574632421923068657"},"curPage":0}],"filters":{},"serpFooter":{"linksGroups":[{"type":"geo","links":[{"label":"Columbus","title":"Columbus","url":"//yandex.com.tr/tune/geo/","logNode":{"name":"region"},"target":"_self","a11yLabel":"Bölgeniz Columbus","needRetpath":true}]},{"type":"help","links":[{"label":"Bize ulaşın","url":"https://yandex.com.tr/support/video/troubleshooting.html","logNode":{"name":"feedback"},"needRetpath":true},{"label":"Yardım","url":"https://yandex.com.tr/support/video/","logNode":{"name":"help"},"needRetpath":true}]},{"type":"settings","links":[{"label":"Ayarlar","url":"https://yandex.com.tr/tune/search/","target":"_self","logNode":{"name":"settings"},"needRetpath":true}]},{"type":"company","links":[{"label":"Şirket hakkında","url":"//yandex.com.tr/company/","logNode":{"name":"about"},"target":"_blank"},{"label":"Kullanım lisansı","url":"//yandex.com.tr/legal/termsofuse/","logNode":{"name":"license"},"target":"_blank"},{"label":"Gizlilik Politikası","url":"//yandex.com.tr/legal/confidential/","logNode":{"name":"confidential"},"target":"_blank"}],"a11yHidden":true}],"hasExtralinks":true},"currentPage":0,"prevPageToLoad":-1,"nextPageToLoad":1,"isTranslationsFilterEnabled":false,"isTranslationsDistributionEnabled":false,"isTranslationsDistributionOnboardingEnabled":false,"prevention":{},"hasNextPage":true,"rightSerpItems":[{"type":"direct","id":"search-list-right","props":{"advRsyaActivateParams":{"pcodeParams":{"blockId":"R-I-8843654-1","renderTo":"search-list-right-0-R-I-8843654-1","pageNumber":0,"grab":"dE5zcGlyZSBFeHBsYWluZXIK","darkTheme":false,"lazyLoad":false,"extParams":{"reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","ui":"desktop","yuid":"6077869501773788788"}}},"isAdult":false,"position":0,"placement":"search-list-right"},"curPage":0}],"isAdultQuery":false,"errorList":[],"layout":"list","retpath":"https%3A%2F%2Ftwitter.yandex.com.tr%2Fvideo%2Fsearch%3Ftext%3DNspire%2BExplainer","pages":[{"reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","start":0,"end":20,"pageNumber":0,"isCounterSent":false}]},"main":{"_isInitial":true,"snippets":[],"serpFooter":{"linksGroups":[]},"isLoggedIn":false,"tags":[]}},"internal":{"nonce":"2918902462091500027305","expFlags":{"video_settings_toolbar_redesign":1,"velocity_delay_drawer":1,"video_feedback_in_d2d":1,"video_search_toggle_with_text":1,"video_viewer_show_placeholder":1,"velocity_disable_suspense":1,"video_viewer_desktop_smart_layout":1,"dark_theme_desktop":"cookie","distr_splashscreen_on":1,"video_viewer_check_sandbox_origin":1,"video_font_yandex_sans":1,"video_adv_new_show_rules":1,"video_adv_config_desktop":{"search-list":{"adult":{"default":"R-I-474674-135","mail":"R-A-13426421-23"},"regular":{"default":"R-I-48058-751","mail":"R-A-13411721-23"}},"search-grid-inplace":{"adult":{"default":"R-I-474674-126","mail":"R-A-13426421-16"},"regular":{"default":"R-I-48058-742","mail":"R-A-13411721-16"}}},"video_search_page_no_islands":1,"video_vh_player_js":0,"video_masthead_ratio":"180,4","video_searchdata_scheme":1,"video_viewer_related_fail_error_screen":1,"velocity_delay_metrika":1,"video_viewer_channel_link_mode":2,"video_partner_label":1,"int_tr":1,"mmui_extended_escape_scheme":"searchdata.clips.0.authorname","tabs_order_version":"search,images,video,newstr,maps,translate,tr_ecom","spok":"id","video_suggest_use_serp":1,"video_search_grid_direct_repeat":6,"video_direct_config_desktop_search":"search-grid-row:R-I-48058-718:R-I-474674-109,search-grid-head:R-I-2120168-7","init_meta":{"enable-yabs-distr":1,"ask-user-purchase-history":1,"use-src-videoquickp":1,"enable-begemot":1,"enable_masthead":1,"use-src-videop":1,"use-src-videoquickp_misspell":1,"enable_blackbox_multisession":1,"begemot-enable-cancelled-misspell-rtmr":1,"enable_video_iron_fetcher":1,"use-related-only":1,"ask-yandex-io-devices":1,"use-images-device-setup":1,"use-src-imagesp":1,"images-apphost-collections-front":1,"enable_aab_apphost":1,"graph-is-video-search":1,"bg-bert-video":1,"use-src-imagesp_misspell":1,"use-src-imagesultrap":1,"use-video-apphost-pre-templates":1,"use-src-videop_misspell":1,"use-video-apphost-post-templates":1,"use-src-imagesquickp":1,"enable_video_carousels":"1","restrict-max-docs":"1000","use-images-region-setup":1,"use-post-auto2":1,"use-images-settings-setup":1,"use-src-ugc_favorites":1,"video_vitrina_disable":"0","use-images-user-setup":1,"use-video-pre-search-data":1,"begemot-no-suggest-history":1},"video_depot_viewer_masthead_ssr_only":1,"video_blender":1,"video_search_grid_enable":0,"video_viewer_desktop_fix_d2d_scroll":1,"video_depot_viewer_legacy_counters":1,"video_search_grid_direct_start":3,"video_adv_new_show_rules_docs_count":1,"video_related_suggest_enable":1,"video_redirect_plug":2,"video_adv_grid_inplace":1,"distr_popup_on":1,"dark_theme_desktop_default_pref":"system","video_search_toggle_enable":1,"video_depot_viewer_related_adv_margin":400,"velocity_split_hydration":4,"video_duration_counter_new_format":1,"video_force_grid_on_premordie":1,"int_online_summarization_video_snippet":1,"video_morda_header_nav":1,"video_nohost_full_filter":0,"distr_pcode_off":1,"video_baobab_blockstat":1,"video_thumb_poster_full":1,"video_scrollpages":2,"video_serp_desktop_block_design":1,"video_nohost_youtube_filter":0,"video_viewer_host_link_mode":1},"slots":["1503642,0,14;1469657,0,20;1457615,0,38;1500307,0,52;1470057,0,49;1504421,0,46;1488899,0,90;1152684,0,65;1502345,0,65;1503405,0,17;6161,0,80;1431777,0,56;1501448,0,89;1502323,0,23;1512234,0,91;1282205,0,73;1496377,0,66;1146115,0,84;1508493,0,68;1503416,0,5;461652,0,72;961010,0,84;1510435,0,68;1462741,0,71;151171,0,69;126321,0,76;1281084,0,39;287509,0,57;1447467,0,50;1006734,0,88;1482975,0,17;1499822,0,87;912281,0,96"],"isYandexNet":false,"platform":"desktop","isEnLogo":true,"retpath":"https%3A%2F%2Ftwitter.yandex.com.tr%2Fvideo%2Fsearch%3Ftext%3DNspire%2BExplainer","mordaUrl":"//yandex.com.tr/","videoSearchUrl":"https://twitter.yandex.com.tr/video/search?text=Nspire+Explainer","settingsUrl":"https://yandex.com.tr/tune/search/","helpUrl":"https://yandex.com.tr/support/video/","legalUrl":"//legal.yandex.com.tr/termsofuse/","feedbackUrl":"https://yandex.com.tr/support/video/troubleshooting.html","basename":"/video","currentPageName":"search","isYandexApp":false,"isYandexAppAndroid":false,"isYandexAppIos":false,"isAnyYaBro":false,"isAndroid":false,"isHamster":false,"serpid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","backUrl":"//ya.ru","url":"https://twitter.yandex.com.tr/video/search?text=Nspire+Explainer","isIntegrationTest":false,"isEndToEndTest":false,"shouldDropLogs":false,"seo":{"title":"Nspire Explainer: Yandex'te 2 bin video bulundu","description":"Результаты поиска по запросу \"Nspire Explainer\" в Яндексе","keywords":"яндекс видео, поиск видео, смотреть онлайн, сериалы, фильмы, клипы","shareTitle":"Nspire Explainer — Яндекс — поиск по видео"},"isEmbedded":false,"isPumpkin":false,"sessionCsrfToken":"y4dca593fe458198f61def7e9a1b31116","reportFeedbackBaseProps":{"initEmail":"","metaFields":{"userAgent":"Mozilla/5.0 AppleWebKit/537.36 (KHTML, like Gecko; compatible; ClaudeBot/1.0; +claudebot@anthropic.com)","userTestids":"1503642,1469657,1457615,1500307,1470057,1504421,1488899,1152684,1502345,1503405,6161,1431777,1501448,1502323,1512234,1282205,1496377,1146115,1508493,1503416,461652,961010,1510435,1462741,151171,126321,1281084,287509,1447467,1006734,1482975,1499822,912281","queryText":"Nspire Explainer","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","userRegionName":"","userRegionId":"id() {\n return this._region.id;\n }","yandexuid":"6077869501773788788","uid":"0","isChildAccount":false}},"userTestids":"191768,238743,246500,253288,265553,270072,277807,274239,294077,278842,331010,338398,359879,415420,644350,652605,645301,679708,689693,690449,696466,696473,722746,740796,776165,771230,781521,790415,801982,851450,886706,883477,900639,931367,937268,969063,935488,945314,989988,982463,991363,990185,1015567,1011895,1035320,1033956,1035241,1036046,1087297,1060131,1071879,1078818,1077703,1116602,1045814,1131637,1144233,1151726,1156933,1174275,1173000,1167408,1202006,1194718,1221235,1228280,1239596,1226860,1246754,1276447,1289213,1316370,1313283,1321224,1300570,1320679,1352408,1342688,1344637,1341968,1345362,1343279,1367583,1336673,1348424,1382036,1391511,1384451,1402882,1407422,1417605,1424780,1429092,1438908,1444206,1449283,1452713,1457995,1459585,1461130,1492788,1495633,1509771,1299604","regionId":20815,"isYaRu":false,"shouldUnmountSearchPageInViewer":false,"videoGlobalContext":{"platform":"desktop","isPumpkin":false,"language":"tr","user_time":{"epoch":"1773788848","tz":"America/Louisville","to_iso":"2026-03-17T19:07:28-0400","__is_plain":1},"isHermione":false,"shouldStubImages":true,"enableVideoPreviewInHermione":false,"reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","isEmbedded":false,"shouldShowMainPageButtonInViewer":false,"shouldDisableWebp":false,"removeLinkPrefix":"/video","shouldUseHighresPreview":true,"shouldCutSnippetTitle":true,"shouldShowPlusBadge":true,"reportFeedbackBaseProps":{"initEmail":"","metaFields":{"userAgent":"Mozilla/5.0 AppleWebKit/537.36 (KHTML, like Gecko; compatible; ClaudeBot/1.0; +claudebot@anthropic.com)","userTestids":"1503642,1469657,1457615,1500307,1470057,1504421,1488899,1152684,1502345,1503405,6161,1431777,1501448,1502323,1512234,1282205,1496377,1146115,1508493,1503416,461652,961010,1510435,1462741,151171,126321,1281084,287509,1447467,1006734,1482975,1499822,912281","queryText":"Nspire Explainer","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","userRegionName":"","userRegionId":"id() {\n return this._region.id;\n }","yandexuid":"6077869501773788788","uid":"0","isChildAccount":false}},"deviceDetect":{"OSFamily":"Unknown","isTV":0,"x64":0,"GoogleToolBarVersion":"","MultiTouch":0,"BrowserBase":"","YandexBarVersion":"","isTablet":0,"YandexBar":0,"hasWebOmni":0,"isTouch":0,"hasYandexCamera":0,"isMobile":0,"DeviceKeyboard":"","device":"desktop","TurboAppPlatformVersion":"","historySupport":0,"BrowserShellVersion":"","DeviceVendor":"","isBrowser":0,"hasFlash":0,"MailRuSputnikVersion":"","isSameSiteSupported":0,"BrowserBaseVersion":"","BrowserVersionRaw":"","hasWebVert":0,"DeviceId":"","error":"","MailRuAgent":0,"ScreenWidth":0,"inAppBrowser":0,"hasHTML5":0,"isEmulator":0,"J2ME":0,"MailRuAgentVersion":"","BrowserEngineVersionRaw":"537.36","isRobot":1,"__is_plain":1,"BrowserEngineVersion":"0537.0036","BrowserName":"Unknown","DeviceModel":"","BrowserEngine":"WebKit","DeviceName":"","OSVersionRaw":"","OSName":"","GoogleToolBar":0,"ScreenSize":"","isTurboApp":0,"MailRuSputnik":0,"YaBuildName":"","isWAP":0,"PreferMobile":0,"DesktopMode":0,"BrowserVersion":"","BitsPerPixel":0,"BrowserShell":"","YaGUI":"","isBeta":0,"OSVersion":"","ScreenHeight":0},"nonce":"2918902462091500027305","disableDoc2DocHostLink":false,"shouldHideChannelLink":false,"disableChannelLink":false,"userConnectionRtt":157,"animated":false,"isDoc2DocScrollFix":true,"smartDesktopLayout":true,"enableVIImprovements":false,"enableLazyPoster":false,"isAdvDisabled":false,"isVideoTranslationSupported":false,"isSummaryDisabled":false,"isSummaryOnlineEnabled":true,"shouldRenderBroSummaryApiContainer":false,"shouldDropLogs":false,"shouldUseBeacon":false,"hasAdBlock":false,"rknWarnHosts":[""],"relatedAdvRootMargin":400,"postInstreamScreenDuration":2000,"minVideoDurationForInstream":120,"isInstreamEnabledInTesting":false,"wildcard":false,"isAdvUnderPlayerRedesign":false,"disableEarlyEventsUnsubscribe":false,"showDebugRelatedURL":false,"shouldUseBetaErrorLogging":false,"shouldShowMetaUnderPlayer":false,"isVideoViewerMetaTitleHidden":false,"isStickyPlayerDisabled":false,"headerNoFavicon":false,"headerBranded":false,"shouldCensorSensitiveContent":false,"shouldCensorShockContent":false,"isAdvUnderPlayerTransparent":false,"isDoc2DocGridLayoutEnabled":false,"detailsRedesignEnabled":false,"detailsRedesignV2Enabled":false,"detailsRedesignV3Enabled":false,"isD2DEmptyLoadFixDisabled":false,"isRoundedPlayerEnabled":false,"isSettingsToolbarRedesign":true,"isDoc2DocEmptyRetryEnabled":false,"isAdvUnderPlayerWithBackdrop":false,"isTouchAdvWithBackdrop":false,"isDoc2DocErrorScreenEnabled":true,"isDoc2DocFeedbackKebabEnabled":true,"isCommentsEnabled":false,"isCommentsCountOnSnippetsEnabled":false,"isCommentsSmartNonStopEnabled":false,"isVideoMainButtonInitiallyCollapsed":false,"isAdvUnderPlayerWithInnerPadding":false,"isKebabAdvancedActionsEnabled":false,"isKebabOnTouchVideoSearchEnabled":false,"isAdvVideoListLikeUnderPlayer":false,"isSummaryInMetaButtons":false,"isSummaryInMetaButtonsDesktop":false,"isMetaCommentsButtonEnabled":false,"isCommentsAuthPopup":false,"preventAdvHideOnEmpty":false,"isPlayerChangeCounterEnabled":false,"isSmallTitle":false,"shouldRestoreMuteState":false,"isAdvUnderPlayerWithSlider":false,"isAdvUnderPlayerCommentsAligned":false},"shouldShowAdvId":false,"isAdultQuery":false,"isSensitivePage":false,"showSensitive":false,"showShock":false,"shouldReplaceHref":false},"user":{"tld":"com.tr","isEuDomain":false,"login":"","passportId":"","isLoggedIn":false,"locationName":"Columbus","isFamily":false,"yandexuid":"6077869501773788788","ugcCsrfToken":"","family":1,"isChild":false},"config":{"skinMode":"system","skin":"light","version":"releases-frontend-video-v1.1787.0__28478b490ff99c62ff6fe458f13cf72504383307","isGridSupported":false,"advConfig":{"under-player":{"regular":{"default":"R-I-48058-725","mail":"R-A-13411721-6"},"adult":{"default":"R-I-474674-114","mail":"R-A-13426421-6"}},"under-player-lite":{"regular":{"default":"R-I-48058-728"},"adult":{"default":"R-I-474674-103"}},"under-player-old":{"regular":{"default":"R-I-48058-725","mail":"R-A-13411721-6"},"adult":{"default":"R-I-474674-114","mail":"R-A-13426421-6"}},"video-list":{"regular":{"default":"R-I-48058-708","mail":"R-A-13411721-2"},"adult":{"default":"R-I-474674-101","mail":"R-A-13426421-2"}},"search-list":{"adult":{"default":"R-I-474674-135","mail":"R-A-13426421-23"},"regular":{"default":"R-I-48058-751","mail":"R-A-13411721-23"}},"search-grid-row":{"regular":{"default":"R-I-48058-718","mail":"R-A-13411721-4"},"adult":{"default":"R-I-474674-109","mail":"R-A-13426421-4"}},"search-grid-head":{"regular":{"default":"R-I-2120168-7"}},"search-list-right":{"regular":{"default":"R-I-8843654-1"}},"before-player-old":{"regular":{"default":"R-I-2120168-1"}},"before-player":{"regular":{"default":"R-I-2120168-1"}},"search-grid-inplace":{"adult":{"default":"R-I-474674-126","mail":"R-A-13426421-16"},"regular":{"default":"R-I-48058-742","mail":"R-A-13411721-16"}}},"isSkinInitedOnClient":false},"counters":{"params":{"useBeacon":false,"clickHost":"twitter.yandex.com.tr/clck","pid":197},"dict":{"viewer":"2921","user":"538","info":"1275","sources":"1500","select":"775","close":"486","open":"842","source":"186","link":"513","click":"882","tech":"690","player":"1242","change":"719","summary":"3410","init":"1309","item":"22","button":"440","shown":"3780","copy":"1276","text":"232","load":"1724","fallback":"2010","channel":"1345","hide":"1656","serp":"471","pager":"405","down":"601","up":"600","footer":"295","more":"75","page":"143","loaded":"1007","grid":"3223","support":"2458","client":"2989","layout":"54","list":"436","duration":"2136","within":"3247","on":"10","off":"11","host":"3052","supported":"3761","enable":"2396","disable":"2395","full":"318","video":"231","translation":"347","distrib":"316","onboarding":"2045","filters":"618","lang":"1144","advanced":"255","apply":"2461","reset":"3236","short":"142","toggle":"237","request_entry_completed":"2021","snippet":"254","icon":"1167","abuse":"1436","submit":"297","extralinks":"3557","feedback":"296","wizard":"358","incut":"1073","out":"3218","popup":"1544","scroll":"768","show":"487","retry":"3545","region":"287","help":"177","settings":"1137","recommendations":"2671","home":"1319","soo":"65","youtube":"624","google":"66","bing":"568"}},"clips":{"items":{"5009297457068293358":{"videoId":"5009297457068293358","docid":"34-6-2-Z3BCD317CD2F6F147","description":"Step-by-step instructions on how to find the domain and range of a function using a TI Nspire graphical display calculator.","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4773851/617542fcc705bfb93292f33d6fcbc0cb/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/SSZf0QEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"0","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3D8KSw4F7auO4","linkTemplate":"/video/preview/5009297457068293358?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI Nspire - Domain & Range of a Function","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=8KSw4F7auO4\",\"src\":\"serp\",\"rvb\":\"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_AUA8vv__wgC_wD79_0G-v79AOoB-Pv5_gEA7_wA9PkAAAD0A_sGAQAAAPrzA_oC_gAAAgv0AfEA_wAWBPz9AwAAAAYJAQn-AQAAA_f5-QL_AAAJ9wkCAAAAAPgKBvv7_wAABQsG_AAAAAAD9gj7AAAAACAALaLU4Ts4E0AJSE5QAiqEAhAAGvABYAQ1_uTmDQHZBMwA1g_DAIEiCv4QFdQAoeHZAdcNvwHY7wgA3wPrAB8sDwC9KRsB6O3K_zIOBwEwzR___QD7AB8WBAA77vsAKxwFAPHz7P7iICr9IAMYAOzO8wE6INgAOwAm_QIF9_7x5-n__wQqAP0JEQEWGwP_Dw75BPNCCf3bFgMC4BsDB-YS5wLl2SQDAtwICDEk6__9-_oHDfUJBgby_Pke_PsJIzjxAOLyEPrE8-AADfH9-wzkCwkDE_v77hn7-uvpDQvxFAjwBNQD-w0PEQgGCgD47Q_2AhoAGf7mJBcCCvMA9g7fBQYQ2P7_IAAt_yEdOzgTQAlIYVACKs8HEAAawAdaaL--PF4SPdKMBT0cyD-9CeqMO5zMLr3O3Ai9VWWEOl8OFr1vLh4-LeCvvGEVlLz8jLu-WlMPvMbqxbuY3SM-gUmQvUP09bw1eTq-DquRO0p-RDzn_iq-Xcv_PEh0Kjyw5ws-UbcauwWxAr0dAPE99dUVvfmeMb2eS4y97Ui1PJnLV7yvu4Q957c5vSgeoTwW6o89wlV5vPNtpDtEac895MQyPHGqNbxaV1a9ngwuPQpKDzxrEbG9x8jIPB8R07zr4AA-AsKivId0k7z_f7e9nXMGPT4ow7zzPNg9gB-PPfYNTDzIdC29C8ShvFL5Mr1sKYu9qUAXPWfGbLuz7RS9d4ZkPXscPD1enQM9u9HnPbgQGDxn7gG9AQBbPMszzLs-m3I7sB43vfuRhbqvZ349wUIcPEJ5HTzeWrY9jyYNPbbfczvMvXY9NEcGPn7Sv7vYRRG9SUsFPeq1NDwJu9E7HLbNPe96RLwlTng9kQacPGhkRryyYIe9kdKcPflOCjscXNo9te7wvERsjzqqL2Y91kzjvN7qFrw_wlU8qlN0vRoFd7xzDyk9bDDDvLbOibsVkFY9v16Wvd1DwrumP5C9fOC6u8CeJzvDPps9E481vSUkEjy5AC892c_iPcd3tTqdIWa8lBYOvZMtHrwgZmq9KHxbPBmsFTze4FC9YCHzvdoIfrqHy7C9IUcpPbYgCjxbeUk9Mi5mPMlaP7sYsgo-ZZ7DuxjRgjjMDJu888CsvMkpzzvymte9k5wdPcI0wDjurw4-nxKRvX7QlDnwO-G8LC_UPBHuJTupIqa8dWJFvEPRzbjxeWo8CeIMvqIjtTgzeXm9g_YqvcPPMrmGngM8wlt2vSlAiThWUp28Q8pPvLcDxTZpWXK90wY2vS7g6br_W0m8bl2gvP0yijlq1fQ7BU6WvaA2MzjG8jM9idwiPRd-9rcngl09Vk-BPS7mm7mIUAC9rsLeu7QDWricm6A9Z7zIPO6C-zgHXIw9q4EhPfvHpzg-Jg09I-CbPbDrHLhIRLK95PF5PRPgULkOPYO9bIMpvYKyyrcFPco8d39hvOrZLzjH9po8XK8JPm8m-Ldn2Q49zXJevcCGpzdzE_U9LKaYPXVHIjfjtQE9fDdMPTFHj7bkZIc8_B1FPZWcsLi4XZO9z6uQvdp1RLhcd449ZB1zPTXnZrefC_68ApCEvWGnnTdDIsg8pU3VvVAHd7gi_-w9NSkFPvN-W7h0p4U8V5fTPPGVVbjOhmG90Oz6PcASljhp7AG9DE3jPD9pkzggADgTQAlIbVABKnMQABpgJA0AQwkr0-XqDvj84Pf0zgkV5R7yE__kvgApIgMYJf_ltuv3_zf4JtWuAAAA_BXdMO8A-GcU99tS30QewM_0Gu9_Chkn1f8jCMixGigF8ANEIRsEAPbztAYy4-U8EBtEIAAtUqcqOzgTQAlIb1ACKq8GEAwaoAYAAATCAADYwQAAgEEAAMBAAABwwQAAjEIAACBCAACYQQAAOMIAABTCAADYQQAAbMIAAJDCAAD4QQAAIMEAAIA_AAC4wQAAmMEAAADBAAAMQgAA8EEAAKBAAAAAQAAA4MAAAEBAAADoQQAAgMAAAADBAAAkQgAA4MAAAADBAAC8QgAArsIAAKjBAAB4wgAAAAAAAOBBAAAAQgAAQEEAANhBAADoQQAAgD8AAKDAAABQQQAAQEAAAJDCAAAwQQAAwEEAAIhCAAAQwQAAmMEAABDBAABYwgAA6EEAAPhBAABwQQAAosIAAAjCAAAQQQAAcEEAAJhBAAC6wgAAUMIAADTCAAAUQgAAuMIAAPBBAAAUwgAAYMIAAJTCAABoQgAAQMEAADTCAABgQgAAyEEAACxCAAAUwgAALEIAADhCAABwQQAAXMIAADxCAACAQQAAAEAAACBCAADAQQAAREIAACDBAAC4wQAAEEIAADDBAADwQQAAzsIAAKjBAACIQgAAoMIAADBBAAAowgAAYEEAAIBAAACKwgAAgL8AABBCAADYQQAAAEEAABRCAAD4QQAAYEIAAAhCAACWQgAAAMEAAAxCAADYwQAAWEIAAOBAAACAPwAA4EEAAKhBAAAUwgAAQMIAAJhCAADYwQAA0MEAAAAAAAB0wgAAjEIAABBBAABgwQAAHMIAAAhCAABAwgAAoMEAAHDBAABQQQAAuEEAAODAAACKQgAAkEEAAADAAAAQwQAAuEEAAMDBAAD4wQAAoEAAAKBAAAAgwQAAVMIAAMBAAABAwAAAZEIAAMjBAACIQQAA4MAAAGDCAAA4QgAArsIAAGDCAADQwQAARMIAAMBBAACAwQAAqEEAAEBBAAAQwQAAgsIAAABBAADgQAAAJEIAAARCAABAwQAAYMIAAGRCAAC4wQAAVMIAAFTCAADQwQAAAEAAAKzCAACQQQAAYEEAABRCAAAAQQAAjMIAAAAAAAAsQgAAUMEAAN7CAAAQwgAAgEIAAADBAAA0wgAAYEIAAADBAAAQQQAA8EEAAPBBAAAAwQAALMIAAIBAAACwwSAAOBNACUh1UAEqjwIQABqAAgAAHL4AABA9AABsPgAAUL0AAMg9AABwPQAAVD4AAL6-AABMvgAABD4AAOC8AADIvQAAHD4AAKi9AADgPAAAgLsAAEw-AABQPQAA2D0AAHQ-AAB_PwAALD4AAOC8AABUPgAAbL4AAIA7AAC4PQAA6L0AABy-AAA8PgAAoDwAABC9AADgvAAAgLsAAHQ-AADgvAAAMD0AAFy-AACovQAAiL0AADS-AAD4vQAADD4AAHA9AAAwvQAAiL0AAJi9AACgvAAANL4AAMi9AAAkPgAAuD0AACw-AAA8PgAAQLwAAFC9AAD-PgAA4DwAAKA8AACAuwAAML0AAOA8AAAQPQAAiL0gADgTQAlIfFABKo8CEAEagAIAAJa-AADgPAAAcL0AADm_AACYPQAAQDwAAHw-AABEvgAA2L0AAKY-AADIvQAAcL0AAKA8AADYvQAAED0AAEC8AADgvAAALT8AAEA8AACOPgAAoLwAAHA9AACgPAAAoLwAAKA8AABAvAAAiL0AAEC8AAAQvQAA4LwAAIi9AAAkPgAA2L0AAIa-AADgvAAAiL0AAIo-AACgvAAAXL4AAFy-AACYvQAAUD0AAMi9AACAOwAATD4AAIA7AAB_vwAA2L0AADA9AADgPAAAfD4AAOi9AABQPQAADD4AANi9AACIPQAAED0AAJi9AADIPQAAiD0AAEw-AADIvQAAcL0AAPi9IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=8KSw4F7auO4","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":3840,"cheight":2160,"cratio":1.77777,"dups":["5009297457068293358"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"264785784"},"4369778309841839136":{"videoId":"4369778309841839136","docid":"34-8-0-Z2BB506F62714B76D","description":"Enjoy the videos and music you love, upload original content, and share it all with friends, family, and the world on YouTube.","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4454328/00348947653c3d66a7077771db997c9b/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/_LXbLwAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"1","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DARO6-nXpUcE","linkTemplate":"/video/preview/4369778309841839136?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI Nspire CAS - Expanding and Simplifying Expressions","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=ARO6-nXpUcE\",\"src\":\"serp\",\"rvb\":\"Eq0DChM1MDA5Mjk3NDU3MDY4MjkzMzU4ChM0MzY5Nzc4MzA5ODQxODM5MTM2ChMzNjE2MzMwMDcxOTAyOTk0NjQwChM4ODU4Njg5Nzc5MzI2ODI1NTg5ChQxNTE1NjExMTI0Nzk5NjEzNDQ1MQoTNTc4NzU2OTM0MTY2MjIwODUyNQoUMTMxNjcwMjQwMzY5NzYzNDc5ODgKEzYzMDk5MDM1ODM2ODgzNDQ0NzgKFDE2NDY2OTc1MjA1MzM5MjEzNTM1ChQxMjkzMDIwNzM2Mjc1OTM2OTk2MQoTNDg2OTc5NjY5NDM1NzUyODUxMgoUMTU0ODk3NDQyMzE1NTUxMDEwMDEKEzQzMjk5NTY1NjM4NDEzMTAxNTAKFDE1ODkyMDYxMTk0MTczOTI1MDA4ChQxMzM3ODMzMjkzOTkyNjkxODcyMAoTMjA2ODI3NDc4NjMxMzYxMzUzOQoUMTY3NTA3NTk1NzgzMzE1NjQzOTAKEzU1NzQ2MzI0MjE5MjMwNjg2NTcKFDE0MjM2OTQyOTY3NDE4NjM0ODE1ChM3MTM5OTA3MzgxMTc0MjUzNzgzGhUKEzQzNjk3NzgzMDk4NDE4MzkxMzZaEzQzNjk3NzgzMDk4NDE4MzkxMzZqtg8SATAYACJFGjEACipoaHpzbnRuaW9zZ2JkcXZjaGhVQ3d5RTNpZnZGT0RpUTBEM1hCOC11a0ESAgASKhDCDw8aDz8TmgGCBCQBgAQrKosBEAEaeIH7BPsAAf8A_AMFAvkG_gIZAQ4K9QICAO0K8AAFAAAA-QwD7AAAAADwAvf-AQAAAPQEDwT2AAEAEggBDPUAAAAa9vQJ_QAAAAEJBQT-AQAA_fYB-fYCAAEY-f4NAAAAAAUF_____wAABgwG_AAAAAAD7wAFAAEAACAALe3fzjs4E0AJSE5QAiqEAhAAGvABYhA3_fby4wHJGfYBuhvZ_4EYD_8-7BQA5PHYAP0LCwGaBfECA-fbAIg_2ALSODcAB7rP_zPmBAAnt_X-_AD6ADFN9wFW_QkAAdUGAe3dFf4kMjP-CPb4_wDk_wEd8v8CJRAa_-gjDwKxsfACEuASA-HmHQBFAv4BH7YF_usVAQbYEBL4tfT1AgoZ3f3z3i8EEwEE-ikgFPzpFdf8E93m_wXx6wEl-_oLCS37Atr-FQS38NkAAQcJAhgS9vowKh35EhwKBdoLBAnT6Bv__9joCg4E_frwC-4T3gHz_hAZFwYuGAvuJCv15f66Cv-3EBT0IAAtAbAAOzgTQAlIYVACKnMQABpgIPkANyYNziYJQ_YD4-r96w3twzLDSf83qv8BH_4VJej-uwIvAPkHNN6aAAAAFkXaIcUA-H_T0hcbCBk8j8oDLRNK9eX2x_gIRsfSLw0FwtL4JygjAOPC0Rr54-ZoOt8ZIAAt5HoYOzgTQAlIb1ACKq8GEAwaoAYAAADCAADAQQAAHEIAAKjBAADgwQAAcEIAAARCAABgwQAAkMIAACjCAACAvwAAlsIAAJzCAAAMQgAAmEEAACTCAAC4QQAAeMIAAOhBAAAAAAAAAEAAAIBBAAAAwQAAuEIAAEDAAAA8wgAAuMEAAHBBAACCQgAA6MEAACDCAAAwQgAAeMIAABhCAAAEwgAA0MEAAMBAAACwQQAADEIAAGxCAAC4QQAAhEIAAEDBAAAgQQAAWMIAAAzCAABQQgAA-EEAABRCAAAwQQAA-MEAANDBAABAwgAAgkIAAKhBAABYQgAAtMIAAKjBAABgwQAAYEEAALhBAABMwgAAkEEAACjCAADAQQAAoMIAANhBAABAQAAAjMIAAGTCAADYQQAAwEEAAIA_AAAcQgAAAMAAAIDAAACewgAA4MAAAABBAABAQQAA0MEAAPhBAAAAQgAAMMEAAMhBAACkQgAAPEIAADBBAACoQQAAYMEAALBBAAB0QgAAbMIAADDCAAC-QgAAcMIAABBBAADowQAAwEAAAKBAAABgwgAAgMEAAFRCAADQwQAAMMEAAOBBAACwQQAAyEEAANBBAACKQgAACEIAAIhCAAAAwQAAkEEAAABCAAA8QgAA4EEAAEDBAACAQAAAXMIAAKhBAACYwQAAAMAAALTCAAA0wgAAAEAAAPjBAADwwQAAgL8AAGDBAABQwgAAKMIAACDBAAAQQgAAUMEAADxCAACgQQAApkIAAKBBAAB4wgAAjkIAABBBAADAwAAAcMEAAHxCAACAwAAAPMIAAKhBAAA4wgAAJEIAAADCAAAsQgAAGEIAAILCAAAAQQAAPMIAAOjBAABQwgAArMIAAGBBAACgwQAAVEIAAADBAAC4QQAA4MEAAIC_AABAQQAAUEIAAHDBAACAPwAAqMEAAIRCAACIwQAAVMIAABTCAADAwAAAUMEAABjCAAC4QQAAOEIAAOjBAAB0wgAAhMIAADhCAABYQgAAcMEAAMrCAABAQAAABEIAAIDAAAAcQgAACEIAAODAAACAvwAAoEEAAOBAAADgQQAAEEIAAGDBAADQwSAAOBNACUh1UAEqjwIQABqAAgAA6D0AAIg9AAA0PgAAyD0AAI6-AAAcPgAAJL4AALq-AABQvQAAED0AAJg9AABQvQAATD4AAGw-AABkvgAA-L0AABw-AAAQPQAAED0AAI4-AAB_PwAAyD0AAPi9AAC2PgAAJL4AADQ-AACAOwAAVL4AAMg9AACoPQAAUL0AAKA8AABwvQAAiD0AAIC7AACYvQAAoDwAADy-AABUvgAAfL4AAIK-AAAEvgAAyD0AAKC8AABUvgAAQDwAAJg9AABAvAAAML0AADA9AACyPgAA4DwAAKY-AACoPQAARL4AAIi9AAAxPwAADD4AANg9AAAcPgAAmL0AAAy-AADIPQAAoLwgADgTQAlIfFABKo8CEAEagAIAAKC8AACIvQAAJD4AABm_AAB8PgAAgj4AAOA8AAAEPgAAVL4AAFw-AAAMvgAAoLwAABQ-AAAUvgAAQDwAABC9AAAQPQAASz8AAEC8AACWPgAAoLwAAOi9AACWPgAAHL4AAIC7AAAcvgAAuL0AADC9AADYPQAALD4AAKC8AAAwPQAAiL0AAAy-AACYPQAAmL0AAMi9AADgvAAAyL0AACw-AAAkPgAAqL0AAOg9AAAwvQAAJL4AABw-AAB_vwAAgLsAAKA8AAA0PgAAuD0AABC9AABcPgAA-D0AAFA9AABAvAAAoDwAAHy-AAD4vQAAiL0AADC9AADgPAAAEL0AABy-IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=ARO6-nXpUcE","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["4369778309841839136"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"3408503368"},"3616330071902994640":{"videoId":"3616330071902994640","docid":"34-11-10-Z98C7BDAAE46B0EF9","description":"For more instructions and videos, check out my iBook: TI-Nspire Step by Step Guide for the IB Teacher and Student: https://books.apple.com/us/book/ti-ns...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3171364/4eb7d7fd5cce3e2253436ffe80370027/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/pCkn3QAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"2","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Dmo4c32JPelQ","linkTemplate":"/video/preview/3616330071902994640?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI-Nspire CX: Rectangular and Polar Forms of Complex Numbers","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=mo4c32JPelQ\",\"src\":\"serp\",\"rvb\":\"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_ADq_AP8-gABAAj_AO73__8A9Qj7_v8C_wD8AwD59gEAAAoI_f8MAAAA7-_5-wIAAAADDfMC7wD_ABP0AwgCAAAA7P4GBf8BAADb_fP_AwABACcB_AT_AAAAAQ8B-f3_AAAFCP7-AAAAAPP7B_v_AAAAIAAtbPjGOzgTQAlITlACKoQCEAAa8AFAJDD4w-Hq_-n-EgDWJOQBgSIK_vgd8ADPDwP_5gwFAfgMFQDqEusA8zjm_70pGwH8-c_-_fwC___MKAD7DBUBIxA4ATYcBQE8FAP_8eQR_gM1FwEJEuoA1vYS_wgL0_4M-QP79zMEAdPr6QDwExIEvt8dATj67AIL4QkG3h0UAAMkAfzr7PoF9AbfAdbe7wUN8Pr7LCgd_igD8AUJ5gUDAAAA_DLkGAEdLgEDvPgI_Ofq_fzm7fwBCb8AAjf5-ADxBOj16rwPA_D6BQsE1AP7GxIZ_xJAA_z6AvgEBPkV-fP5Cv8XDu754vsIGgDh-_ogAC3_IR07OBNACUhhUAIqzwcQABrAB7znwL4Vo9M77tfTPCNeqLy0rLu8pB6_u0leJ73jVVY9pr_NvNvdIz2UpfG8Vin9vPyMu75aUw-8xurFuwNg_D1yCCu9J3kfvRl0or0Moh89ikG7u2077b19uD-8GvIVPPQ2Nryd-pu8cSSrvL8-rz0X65-7tRUAvbzLBb5cjyG8_D0DOqbNHb2gVQE9UiqhPHb3JT0YKCS9rJS5vPAWSD5DMFi8MIoUvXPhdjwFSu88grmMPP1mQr7TT5O8I5oFvTclTz0OQkq9OnR6vC6Z2bx_-Hk8EcLguCPzuD3zySo991whPd41A7pq4Y29S8KPvI5aAb4eTXo9bKWhvD9vKr1RTnQ9EUgyu3d7Nb34Zbo9_5FpvGlIBr3FsnS7IrGTvJQVsz3Zga6977I6PEsXBz3_iRs9NM9bPP6Hjz2PyxM9rongPObNET4j-zs9Vnd2vMOJnr27f6y8pC3TPKetEDq5jLs9WmKKPCVOeD2RBpw8aGRGvLJgh72R0pw9-U4KOz-8-Dx5RYs8DrNhPLYDoruSWNK8J03Fu2MqfbyjRcy9hypGvBmocT3nCoU9JclzPHF5Rz2_P627C0zAumu33b1KzxQ9jVszO8M-mz0TjzW9JSQSPA0ohT3nkLM6F9Q3PDgUfr3cDYK90uA2vPQ8Mz29i5e9OsiQupEWrb0o7hi-nLKqusyghb30mmg89aXQOkBr3j0KQ4m88m3luex9pD1Yy509vs64utHVkb31Nqy8IifhOjS1ET2Fx4i8ch-xuu6vDj6fEpG9ftCUOcbgYbwJTuA6miMvu_x99bwc-Ge9GEz0ONcQwTxAffQ7-TkyuAvri719dGC69vOwuemLczwbDSW9ocUbuhzbQb30v9w8uhxuOlMekr1KG8i94XObNwbnHT1gXtu6Q9mqOJSObT2lheu9CuaquHQhHDyUqY2988AnNy27uzx7n689KEDauPvxDby4SHC9N4pxOJyboD1nvMg87oL7OBYviz3I_E29aU1VuUFIFj6o4Ys93M8tN4SAHL7xfsE9GcAJufFZKD13loq91TXrOP0mnry8HDu9YsQ6OQ08Ej39FCc-0mciuS-Cuz0eqNM8TJP-OFM4B70faCU9Hz8tuMZOWD09X_M99eRAOA2eoz1OyNi8dh-_uM3Her3TFey95pv4uMMRgzlQVSG9hKErt8PTqzz7nMG9QzqxOGmArD3x9Eq9cOtLtdJ-NTx8Sqk87e-3OCfLfzzC1pE87fDuuOMZtDyA-Y89Z6RMuG1rEL3FeZM91SAoOCAAOBNACUhtUAEqcxAAGmAV-gAqFj7aIfsRBeTe6RSkw8fWLscS__3N_ynwK__tEL3GxgIAIeUOw5wAAAAE-ucA4QD4f9yWKQ8dHAqxygIYAD-7JM_P-EAV29oMKATetg8gEQUArcKuLC4J1S8zGhMgAC2n_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-AABcPgAAgLsAADQ-AAAsPgAAG78AAOC8AABAPAAAcL0AAKq-AADgPAAAmj4AAFy-AACYvQAAlj4AAAQ-AABsPgAA0j4AAH8_AAAUPgAARL4AAJo-AAAQPQAAqD0AAKo-AAD4vQAARD4AAFw-AACgPAAAHL4AALg9AAAEPgAA4DwAADA9AADoPQAAjr4AAHS-AABkvgAAVL4AABS-AABMPgAA4DwAAKC8AAAwPQAAdD4AAKi9AAAMvgAAED0AAP4-AAAcPgAAyD0AALg9AACivgAAyL0AAE8_AABsPgAA4DwAAOg9AACgPAAAEL0AAOg9AACKviAAOBNACUh8UAEqjwIQARqAAgAAJL4AAKC8AABEPgAAU78AAJg9AACYvQAA-D0AAFS-AACYvQAAgDsAAHC9AABUvgAAEL0AAGS-AAAQvQAAQDwAAHA9AABJPwAAND4AAGw-AACovQAAhr4AAOC8AACgPAAAQLwAAFy-AACAuwAAmL0AAKo-AAD4PQAAoLwAAPg9AABMvgAA6L0AAOA8AABAPAAAiD0AAEy-AACSvgAAEL0AAMi9AADoPQAA4LwAAIg9AAAkvgAAgj4AAH-_AACovQAAyD0AAEA8AAAUPgAANL4AAEC8AACAOwAAFL4AAFA9AAAwPQAAHD4AAEA8AAAQPQAA-D0AAHS-AAD4vQAA6L0gADgTQAlIfFABMAk4AUoAUgkIDxCSAhgAMAFgAGgA\"}","related_url":"http://www.youtube.com/watch?v=mo4c32JPelQ","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["3616330071902994640"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"533933799"},"8858689779326825589":{"videoId":"8858689779326825589","docid":"34-11-15-ZDF3E03D32634D309","description":"How to use your TI-nspire to find the line of best fit (regression line) and correlation coefficient.","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/1520265/9cdb9d1a50e6fe3ae373808b0d2a3349/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/2ZLctQAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"3","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DYncLnRpdMOM","linkTemplate":"/video/preview/8858689779326825589?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Using TI-nspire to find correlation coefficient","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=YncLnRpdMOM\",\"src\":\"serp\",\"rvb\":\"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-AED_wEA9_cBCfgG_gINBv8C9gAAAOMF_QEA_AIA8QIO-gcAAAD0-vYL_QAAAPcDCPz7_wAACvYAAfoAAAAZ9vUI_QAAAAv4__0AAQAA__z7_wP_AAANAQoFAAAAAPL0BhAAAAAABQYB9gEAAADwAQUB__8AACAALZAr1zs4E0AJSE5QAiqEAhAAGvABSvIv-_vf6APMMej_5PnlAIEiCv4q9eoA0h3m_9Tw_gDBBAQAAvzZAMQn7v-9KRsBBffvACkWF__-0v8A-wgHAB8NEgBgBCQCGwsA_wv9__4dKSr-Egj0AADdCAD79N79KwIN_wERLv_a3gMCCN31AffoIQUo_Pf_J_ECBs4d-f_-GDL-9Ont_eAj4wAE3gj_FCIE_S3yIP7w9wED6cz4_yDx_wcv-v_-FwcEBNnkE_e58Pj-__r6ADPz6wgvDP0N-Q_8B-vpDQv32Q_03sPy__j9DQb9Efj99Brq9g0VEwUO8RYI9hID6PbT9__bBA4BIAAt_yEdOzgTQAlIYVACKs8HEAAawAepZ4m-WHA_PMP27jux38O9PKhfvXC-B73joLm9HG2LPF4FI7yCykg-xJSIvFVKkbubHaG-RqGbvMhnqDxm0bU9GNTSvID_N70oYea9vk5JO1dPdzy3siS-KRXDPETQYrz874I98W_GPIWg2TxBthw-wTCqPI1JezsP8S--xDr6Osdc4zx-KAU83vlqPBEw4zvEW-c96p0AvV8pS7scC3o-c1yXvITMX7yvIoi9to-LPCm6KT1pbgW-I9QRPQfIYbw9FZY9Q2cjvYU-GL0MOZu8DqqIPcBeoTwUvYI9IVGyPeverzyjlJC8faJhvcnkVLu8-Ky9rj7oPM-aoDhtrOS9phEuPZROwTu6w8G8pnXAPNy1KTwtYWi9TT4HOy5KGr1hiDw9IcksvWHdnTteGyC9rS_3vAaAqjyr6uU9m0LfOjbXITysHiA--S_QPVGxnDr38Fu9Grq-vLeSAj0Ju9E7HLbNPe96RLztM109krzpPF9NszvgfTq9RiFuPRKpArzVI809grxovLZYmzwENLY8is_4vFBW57v54-67W2H6vYUCvjsP8JQ94DBRvPLD0juoMjE9_3fEPO5ExbtLkfy9isuxPXztlDnDPps9E481vSUkEjyA-FQ9ximUPfAh2btL2K28qxW3vcWaArytKO876WEIvpaknbnFZQY9-gwIvlUhA7pNvc69rOBcvVVlcbnCE7o9apvqupkAsrpse3s9TeCxPKuKmTpWYai9X3AXveOgrbnUnDw9s8yXPYywzrjurw4-nxKRvX7QlDlp5mS9nbv6ORhWU7lI5cE8RaaHvUKIvzgFC6-7KW37vBsV3zi2QpK9lxP-vFnCLznrP2Y9IdgnvDCm-bjMTD-9CmiivPmRdblpWXK90wY2vS7g6brVcIY91ussPUukVLlxUAa8FRn9vcC3MDctYQi9LZ2KveikMLm5eVk9bGm0PRpYP7mxrpW9wDMrPUiAvjfWpJA9wTdRu2sspjgHbeY7s8kmvXhFDLiWIvk9Y3fmPLKPoDi_8dW9MllcPYV-BbmYzKe8P0YqvcKdADhvbRe9QsJBvbqdujjCX108xHfiPSscpTirqaY9M4KyPIgROzgngl27gCDKPF8-LbhVIVS8PBMqPpfcRbitTPg8PJo0PH7C67hUxdS9_3tLvRhRV7YuOjk9EHQ5va3sKzcjtZo8LDOLvS6jMzgy7qw9XCa-vexqQzdFEtg8ILKIPdNhzzjU4Tc90SbiuiMxDrg5F3O7el_Zufhti7dUH2i9CBMwPT0cjDggADgTQAlIbVABKnMQABpgIwEAMiA70RPRKvYLwfjz39zypjb2Nv_31P8a-fLkFfrOrRAYADAQJ7iWAAAACjjXHaIAC3_Euff-BTJT1t8M_-R3B9Dp4-oAM8fMSRDmm_Q3PTQzAPKrwCoi3aodHdUlIAAt5m0OOzgTQAlIb1ACKq8GEAwaoAYAANDBAACgwQAAsEEAAKBAAABcwgAAOEIAAIBBAABQQQAARMIAAFjCAADAwQAAJMIAAJTCAAAsQgAAcMEAAEDBAADAwAAA4MEAAIA_AAAAQAAAhkIAAOBAAAAAAAAAOEIAAFBBAAAAQQAAgD8AAJBBAABgQgAAUMEAALDBAABgQQAAxsIAAAAAAACAQQAAAMAAAMhBAACgQAAAMEIAAARCAACAvwAAVEIAAGBBAAAMQgAAMMIAADzCAAC4QQAAFMIAADxCAAAAwAAAwMAAAMjBAAAwwgAAyEEAACRCAAAMQgAAosIAAHTCAABQQQAAqEEAACxCAABgwgAABMIAAKDBAAD4QQAAvsIAABRCAABQwQAADMIAAFTCAADAQQAA6MEAABTCAABoQgAAAAAAAEhCAABYwgAAmEEAAFRCAAAwwQAAAMAAABhCAACwQQAANMIAAFhCAABAQAAAxkIAAKhBAABgQgAAwMAAAARCAADAQQAAZMIAAMDBAABoQgAAysIAAIhBAACwwQAAwEEAABhCAAAkwgAAAEAAADhCAAAYQgAAoMEAAIBBAADAQAAAqEEAAIhBAACyQgAAqEEAAGRCAAAUwgAAQEIAAEhCAAA0QgAAkEEAAARCAABgwQAAiMIAAChCAACgwQAA8EEAAEDCAAAMwgAAgMAAAKBBAABwwgAAUMIAAAhCAAAEwgAAIMIAAIDBAAC4QQAAqEEAABBBAAAcQgAA8EEAAHDBAAAIwgAAikIAAFDCAABQwQAAQMEAACBCAACoQQAAVMIAAJBBAAAwwQAAWEIAADjCAAB0QgAAyEEAAGTCAAAwQQAAYMIAANDBAABwwgAApMIAABRCAADQwQAAJEIAACBBAAAwwQAAaMIAAKDBAADgwQAAfEIAAIhBAACAvwAA8MEAALJCAACIwQAAVMIAABjCAACAPwAAAMAAAPjBAAAwwQAABEIAAIC_AADQwQAAoMIAADDBAACcQgAAREIAAKTCAAAEwgAAwEEAAABBAACgQAAAiEIAAKDBAADAwAAAQEEAAADBAACwQQAA0EEAAJjBAAAwwSAAOBNACUh1UAEqjwIQABqAAgAADD4AALi9AACuPgAAqL0AANi9AAAQPQAAmL0AAJ6-AABAPAAADD4AABC9AAA0vgAAND4AAKA8AAA0vgAAED0AACw-AABwPQAAiD0AACw-AAB_PwAADD4AACS-AAB8PgAAdL4AAKC8AACgPAAAQDwAAOA8AAA0PgAAoLwAAIK-AACAOwAAQLwAALi9AAC4vQAAcL0AAPi9AABMvgAADL4AAPi9AACAuwAALD4AAJi9AACKvgAAgDsAAKC8AACAuwAAmD0AADA9AAB8PgAALD4AAJ4-AAAQPQAAfL4AAJi9AAAdPwAALD4AADC9AADIPQAAyL0AADS-AADIPQAAFL4gADgTQAlIfFABKo8CEAEagAIAAJa-AABAPAAAFD4AAC-_AAA0PgAAiD0AABQ-AADovQAAqL0AAKo-AAC4PQAAUD0AAFA9AACYvQAAoDwAAOC8AACgPAAAPz8AAKC8AACSPgAAHL4AAAy-AAAEPgAAyL0AAHA9AABAPAAAQLwAAOA8AAAcPgAA4DwAAHC9AAAEPgAA-L0AAOi9AAAEPgAAgLsAABw-AAAUPgAA6L0AAKi9AADYPQAADL4AALi9AAAwvQAA4LwAAKC8AAB_vwAAoDwAAEA8AABkPgAAND4AALi9AABEPgAA2D0AAAy-AACAuwAAoDwAABS-AACgvAAAoLwAAAw-AAAcvgAA4DwAAKg9IAA4E0AJSHxQATAJOAFKAFIJCA8QkgIYADABYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=YncLnRpdMOM","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["8858689779326825589"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"3195924845"},"15156111247996134451":{"videoId":"15156111247996134451","docid":"34-7-13-Z984449DAEEBA8DFE","description":"I show how to graph a parabola, find it's vertex, and x-intercept on a TI-Nspire. Check out http://www.ProfRobBob.com, there you will find my lessons organized by class/subject and then by topics...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4249295/3bce5eca066c7c589e357543986cf33b/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/Ae51sAAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"5","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DET5zd1oYAAA","linkTemplate":"/video/preview/15156111247996134451?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Basic graphing with a TI-Nspire","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=ET5zd1oYAAA\",\"src\":\"serp\",\"rvb\":\"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_6AQD8BQD9AgUC-gX-AQQAAAL4__4A8fvzA_kB_wD7_Qbv_QAAAOgLBAn9AAAA-AQNAQH_AAARBwEL9gAAABX5_AD_AAAABPn6-f8BAAD99wH59wIAAQX-AwQAAAAA-Q77EP8AAAAEBPwGAAAAAAnvAf4AAQAAIAAtfGXeOzgTQAlITlACKoQCEAAa8AF4zRX9xvn3_6lVAAH_xA0BlAHO_1Tz7gDSBAsAmPARAKrw8gFW3s_9mfPBAPj7Nf_RyPP_fw_fAOUG-v_v9yQBTOj6ADsJNAL6MBEABgjDAU9EKP_bIOf_1trc__cyDv8cADn89-BR--DOBAEFAvwE3PkgAcdgAAAX5xr_vQMD-P0hRf3j5PgHAwHZ9xfo-QQsGe3_MeQIBMMkIvoeG-cE-dIEDVHVA_jxCxUOrfP5CK3u1ADzLiT9Pf7_8f_WIwQL5wX-3_TuDcbWCuzYxgoJHvEUBtoR-BSmH-ACOjIW6RPgBh7L_vMHI_IFGM0GEwEgAC32LOM6OBNACUhhUAIqzwcQABrAB9bltL6mqES82hs8PSNeqLy0rLu8pB6_uz_pX73wZJw9Eo9avRCAbj3ZVW28OXuIutjUeb4FBEm984YFvcu4rj1hIem8cElpPEFwi70zHr471YCtN-f-Kr5dy_88SHQqPD17wz39EEA91Q1vvDzprj3o1Lq7E2BmOiGys71NO627qzFXvLzB4TzJMLi7Li0XPEfVlT0z0Va9u5a1vOYDQj72PU-9RwEBu4eEVL2SJGg9v-HTOpeQL762P-E7wRdLvPlTGT3C6n48VQw8vc5fhz3T2vS8zoL1PPo2Ez1e2hA9_8YivG7J4DzPtdS8sfdiPLz4rL2uPug8z5qgOIJJiz2Y8NU8givPPHhCL7xFkDk8viVKPFa2Tz02FIg6D4H-u5zZUzzQsei8x1WSOZzzqL1eBBm8zageu6cqiD2_wpe72-Z8PObNET4j-zs9Vnd2vIo8mb0cwXw84GOwPLnyI7yieeU8GqlSvM-70T2jLmg9ftqNvNHUobwo0RI9jH_EvPhAIT1PJgk8rGG1PO6Nu715tEw9doJHPCaUeb2xCVq9kYJ9Od1Gvj0mJ8m8WHm8O_cgxjuNkZG61AJFvNntA75i2OW7dCyMuqkIgTwmjry8pwbYu4Nl9LuGK9Y8ulVGvDqQqr0LUCm9D3EevMZQTjxa86O9IdOsOcJsEj7RhHy99oFIOcCNWb1IUlK9fd0WO2A5Ij6uLNG8cJUKugfu4D163B679qUOuphPBr4YWde82SaROqI10DwQfOc8nHMNu8dnEj6uoOm9kAm0uQVunb2ML1q9s68VOcdj5j3x1gm-E5tWOSMFYD2sXAG8t5kZOPBBmbwkc-O59PgNuqqxSb0_xGu9HsaSuQzlBL5J-UW7VpG4OReFuL1arLK8fyLuuXk_7j1kt2o9r1f_tz_HRzwfe8K9IcckuCLLnTxaUqS8HLUAOf630j0C8wA-pdYguvRv173tGmO8DV6HuLjTUT3NLoy7ZSmkN8QWMb2j3ZK9Zq3oNy8yAT40rZO9LRqoOISAHL7xfsE9GcAJua6DXrxrg-68OSgOOLxw7zseeoG9TdDCOHKcQrsnT_k9NVgMOQmwrj3OCAW9qInyOCRuBL2KWoo9h3-buFlhRD2yEy4-QWxhuGGhuzzrzo874rLSuB1VTbzhDL68oTIkuDv-Sz2Iga48ghPKNmGqGb3zcc29SpWCuJmmsz0M_uM8DEsHuGm1tLvOPFQ9eKUROAUcXT3WEOY8-BDPuF48TTx-wn49sguWtusWBr1JMoa8u4WfOCAAOBNACUhtUAEqcxAAGmD7_gB0Jz3DAtQ99Pbk9ga3BNnv9b8V_wHM_yAAJeAN9tDCChQATAsdBZwAAAAD5vY97ADydtiwJAomIQnsiv1G7X8R2PPcDPpFvOIx3-y-xAENTv4AtdLlNwyutCMBDeYgAC2rfhI7OBNACUhvUAIqrwYQDBqgBgAAyMEAALBBAADQQQAA0MEAAIjBAAAcwgAAUEEAAIC_AAB8wgAAoEAAANDBAACgwgAAZMIAAJxCAADAQQAAwMAAAEBAAADQwQAALEIAANBBAACEQgAAAEEAAIC_AACaQgAAAAAAAIC_AADowQAAAEIAAHhCAADAwAAALEIAAABCAACKwgAAAMAAAJpCAADgwQAAIMEAANBBAACAQQAAzEIAABBBAADAQQAAEEEAAEBAAADowQAAYEEAAJpCAAAQwQAAIEIAAODBAADQwQAAmEEAADTCAACCQgAAHEIAAKhBAACgwgAAAEIAACDBAADgQQAAOMIAABjCAAAAAAAAUEEAABDBAAAgwQAAAEIAADhCAAA8wgAAqMEAABTCAADowQAAgMAAAJhBAAAUQgAA4MAAADjCAABAQQAAmEEAAGDCAAD4wQAA6EEAAFRCAAAUwgAArEIAAHhCAACQQgAAoMEAAGDBAADoQQAAqMEAAADCAAAUwgAAgMAAALRCAAAAQAAAYEEAALbCAAAgwQAAQEIAACDBAABAwQAAGEIAAGRCAACQQQAAjkIAACTCAABwQQAA-EEAAHBBAABwQQAAokIAALBBAACAwAAAwEAAAGBCAAAAwgAAMEEAAChCAAAAwgAAEEIAAMjBAAAQwQAAIMIAAJDBAAD4QQAAOMIAACzCAABAQQAAgL8AAK7CAACoQQAAkMEAAABBAAAoQgAA8EEAAEBCAABAQAAAmkIAADDCAABUQgAAiMEAABBCAACoQQAAsEEAAMBBAACQwgAAoEEAAKDBAAAoQgAAXMIAAFBBAABgwQAAoMIAAMhBAACUwgAAPMIAALDBAAC-wgAA2MEAAAzCAAAcwgAAsMEAAODAAACKwgAALMIAAIBBAABgwQAAoEAAAOhBAACYwQAAMEIAAEDBAACMwgAAQMEAACBBAAAYwgAAfMIAANJCAACAQAAA0EEAALjBAAAEwgAAAMEAAOhBAACAPwAApMIAAIDAAABMQgAAGEIAAJDBAAA0QgAAOMIAAMBBAADIQQAAoMAAACDBAABMwgAA4EAAABTCIAA4E0AJSHVQASqPAhAAGoACAAAUvgAAPL4AAHw-AAAwvQAAMD0AAPg9AACOPgAA3r4AAIA7AADgvAAAgLsAAKi9AAAsPgAAyL0AAES-AACIPQAAqj4AAKA8AACCPgAAkj4AAH8_AABEPgAADL4AAGQ-AAAQvQAAED0AAPg9AADgvAAAir4AAHw-AACoPQAA4LwAAIi9AABAPAAAQDwAAFC9AABwvQAAJL4AAIa-AABAvAAAiL0AAEA8AACGPgAAyD0AAEC8AAA0PgAA4LwAALg9AADYvQAAUD0AADQ-AAD4PQAAXD4AAEA8AAAUvgAAEL0AADM_AAA8PgAAqL0AAFA9AABAvAAAiD0AALi9AAB8viAAOBNACUh8UAEqjwIQARqAAgAAgr4AAIg9AAAwPQAAO78AAAw-AABMPgAApj4AAGy-AAAcvgAAVD4AAMi9AABcvgAAQLwAAIA7AAAQvQAAgLsAALg9AAA5PwAAUL0AALY-AAAQvQAA-L0AAIg9AACYvQAAcD0AAI6-AACIvQAAgDsAAKg9AAAQPQAAmD0AAOg9AAC4vQAAUL0AAPg9AAB0vgAAyD0AAKi9AAAsvgAAyL0AADQ-AADIPQAA4DwAAPi9AABsvgAABD4AAH-_AADgPAAAPD4AAGw-AACaPgAAgDsAAIi9AACOPgAAEL0AAKg9AACAuwAALD4AABA9AADYPQAA2D0AAAy-AABAPAAAEL0gADgTQAlIfFABMAk4AUoAUgkIDxCSAhgAMAFgAGgA\"}","related_url":"http://www.youtube.com/watch?v=ET5zd1oYAAA","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":738,"cheight":720,"cratio":1.025,"dups":["15156111247996134451"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"1723410383"},"5787569341662208525":{"videoId":"5787569341662208525","docid":"34-10-1-ZC46202AD47816743","description":"I show you two examples of how to solve a linear system of equations with 3 unknowns with a TI-Nspire CAS. The first example is a square system with three unknowns and three equations.","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3856244/b22af21c97cb5d1e60ca517903d254dc/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/KRiZXQAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"6","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Ds0KnyLsChY8","linkTemplate":"/video/preview/5787569341662208525?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI-Nspire CAS 3 Variable Linear Systems","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=s0KnyLsChY8\",\"src\":\"serp\",\"rvb\":\"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_AUA-Pz6BgEF_gES9QYG9wAAAO0O_f37_wAA9wESAQEAAADvBO8E_QAAAP79Cv70_gEAB_z2_fgAAAAE-QIHBv8AAAAH_QD_AQAA_fcB-fcCAAEH_PsJAAAAAAAFCQMBAAAAAQf4-gEAAAAEBQH3AAAAACAALaLU4Ts4E0AJSE5QAiqEAhAAGvABZfM-AM77z_-9QQAB1__2AYEgzP8XCw7_vQX9AL8hDADQEBoA-_rrAOAT0wDOIhMA8_bu_lAWAQD27hL_-_kKAEMT_ABmBCYCDQr6AAX28AAkRRX_JA_5ABXEEP7tA-D_H_AT_NYIGf_g9uQFBv3tAOX5LQQiDgT-MeAuAMYNDAAcKib96uv6Bd8aAgLg5NwCHxAY_i4GFPz3zwQAFOz2Cv4OBQMU7Pv76hj9_ODxEPnR7ff49_wFDUTuDPwSCxwC_xLu-tXs_g3K2xv9yb8P_w8DEBEFAvIN0fv2CB0bEgMcCAUQ8Qz8_Ork9Q30FQz3IAAtYJ0UOzgTQAlIYVACKs8HEAAawAeH26m-vVClPBwgHT1TYBy9JELjvG-RBb1NOJq90KRiu0jBE70f-Bg-nxwlvVljOr29jpC-fOdcvdimKTsnb8s9l9CTvJtbvLznp9i9nFPJPADiLju3siS-KRXDPETQYryumMY9qzKdu7v06bvzOw0-dhTMvIZLWDz9wDW-q5obvbG0HT2mzR29oFUBPVIqoTx3hMM9E_s6vDJvmzvwFkg-QzBYvDCKFL11Llu9Vt5EvBEGGT03iAa-v7BjOwBCmrxC0uc8McOQPMgljrwwdJk7w7ZlPQdVNDz3N509Cis1PWyY_DuMBS-9yzZLvXC64bq8-Ky9rj7oPM-aoDg-GW29bzNQPbBjkjz89hq9xAAOPY1r8jyxPvW6wjpEvB6p2bwDuso8VGBXvRl3XjwAVFG9nyICvWsDoDsZ26U9qVEjvSBJpDzmzRE-I_s7PVZ3drzDiZ69u3-svKQt0zwJu9E7HLbNPe96RLzaiIw9UpRwPM_2pjv2hjY6ZN2ZPQCjcLwcXNo9te7wvERsjzrUgEG8RayUPZ5tJLxXezi9L4f9vSqgZjr4_NA9JVlOOovNfTwT46s8nVGOPfyjc7sdBN29qGonPK8h2TtCpsY9HTCZPIOc3jpBuW092wNDPcUy5LuyZA696ugIviJt_znRUp67-GimvanJBLu40gY9CFbVvT66ErpNvc69rOBcvVVlcbneHuQ9T8THPIhXIzlwFmU94eMdPRKywboRAQe-w3pIvU-IdbkRYEc84-mQPVsAMDlxOkk-m04XvZdwoTi_qw-97Qa4uz6K2jmm5JY9qVYavYyPjrlTsyc90pBMvTMalDgzeXm9g_YqvcPPMrnmBG09Q4W0vEAVGro4Bp69bXcKvVHXiTmpBBq97wdXvX_mRbqgbfU9eQdTPFYmx7dxUAa8FRn9vcC3MDdIxX-8M4yLvVTfhzkPME490xILPqK2wbkovH-95b0FvfA3J7j3Kf08zR_TPEftHTg1y8o89E_wvUpNuDfH9e89wQtRvWVJ-jj_Ihi-qT5mPZseAbmYzKe8P0YqvcKdADjOge-89AF8vend2TgaQXk9ym_xPc4Yt7gd7Ig9byGZPNuQPDgUzs69RV2gPShag7hZYUQ9shMuPkFsYbhxGHE9r7ppPHw8MLlmgpG9epULvVTUhLdB8m49hQ-AvBLIWzcjtZo8LDOLvS6jMzi1dSs9pBKDPENwP7h5XNQ8nus7PU6UmzjFdOE8pEqcu4HrBbn8A0A8ImzdPNcijLisei-9WpzxPKij7DcgADgTQAlIbVABKnMQABpgBvoANCshswoMPQbr5uoH9B3B5jmyLf8evv8A_OUVO_3So9kEADsGGd-XAAAAB93II8UALn_AyhonHF4btqjfEt1lH_jMxQIgNgbxMAT2zQMBAC82AP3MszhQ564iNLIAIAAt5N0POzgTQAlIb1ACKq8GEAwaoAYAAAjCAABgQQAAJEIAAOBAAABEwgAAMMEAABRCAACAvwAAdMIAAIjBAAAoQgAAkMIAAJ7CAACOQgAA4EAAAETCAADQwQAATMIAAMBBAAAUQgAA4EEAAEDBAABAQQAAnEIAAIjBAADQwQAAyMEAAIBAAACYQgAAgMEAAOjBAAAcQgAA5sIAAGBBAAAkQgAAMMEAAABBAADgQQAA-EEAAKpCAADAQAAAIEEAAFDBAAAEQgAAUMIAALDBAACUQgAAgMEAABxCAAC4wQAAlsIAAMBAAACYwQAAOEIAAIRCAABcQgAAnMIAAMBAAADAQAAAEEIAAOBAAAAUwgAAAEAAAFDBAADIQQAAFMIAAExCAAAkQgAAisIAACjCAAAIQgAAAMIAAKDAAAAkQgAAyEEAAIBBAABwwgAAwEEAAAhCAAAowgAAQMIAAPBBAABAQgAAPMIAAKBBAAAIQgAAhEIAAOjBAACAQAAAAEIAANjBAACQQQAADMIAAEjCAAC4QgAAmMEAADDBAABkwgAA-MEAACTCAADIwQAAgL8AAFhCAABQQgAAuEEAAChCAAAIwgAABEIAAMBAAADoQQAA0EEAAEhCAAAAQAAAoEEAAFBBAAAAQgAAMMEAAMBAAADYQQAADMIAAGhCAAC4wQAAgD8AADTCAACgQAAAUEEAANDBAADgwQAAMMIAAIA_AAB8wgAAAAAAAOBAAABgwQAAIMEAAJRCAABEQgAAqEEAAAhCAAAgwgAAWEIAAJjBAADYwQAAwEAAACRCAABwQQAANMIAAJjBAACYwQAAPEIAAETCAAAQwQAAEMEAANDCAABAQAAASMIAACjCAABQwgAArMIAAMDBAADAwAAAsEEAADDCAAAAQQAAjsIAAIDBAADgwAAAgD8AAATCAABAQQAA0MEAAHxCAABEwgAAAMIAAIBAAAAAAAAAMMEAAIrCAABMQgAAQEAAAGDBAABwwgAATMIAACBBAADgQQAA8MEAANLCAADwwQAAmEIAAIJCAACAwAAAQEEAAOjBAACYQQAACEIAAADAAAAAwgAAgMAAAKhBAACgwCAAOBNACUh1UAEqjwIQABqAAgAANL4AADC9AACWPgAAjj4AAHA9AABAPAAAcL0AALa-AAB0vgAAuL0AAGy-AAAQvQAA1j4AADQ-AAAQPQAALL4AAM4-AADYPQAADD4AAEw-AAB_PwAAMD0AAFC9AABwvQAA2D0AAKA8AACmPgAAPL4AAMa-AACiPgAALD4AAOg9AADgPAAARD4AABC9AABAPAAAFL4AABC9AACqvgAARL4AAEC8AACoPQAAiD0AAOA8AAA8PgAADD4AAAQ-AAAwvQAAgr4AAEQ-AACWPgAAVL4AAJI-AACqvgAAcL0AAKC8AAA1PwAAij4AAOi9AAAkPgAAmD0AAES-AADIvQAAmr4gADgTQAlIfFABKo8CEAEagAIAADC9AACYPQAABD4AADu_AABAPAAAmj4AAIo-AADgvAAAuL0AAEw-AAAUvgAAgr4AAKg9AACIvQAAEL0AAEC8AACgvAAAWT8AAHC9AABkPgAAqD0AAK6-AAAkPgAAQLwAAHC9AAAMvgAAFL4AAEA8AABMPgAAuD0AAEC8AAAQPQAAdL4AAGy-AACgPAAAML0AAGQ-AABcvgAAdL4AAOi9AAAQvQAA-D0AAEw-AAAwvQAAgDsAAK4-AAB_vwAAmD0AACw-AABQPQAADD4AAJi9AACgPAAAPD4AAOA8AACoPQAAcD0AAKC8AACYPQAAHD4AAGQ-AAAcvgAAQLwAAPi9IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=s0KnyLsChY8","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["5787569341662208525"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"457521697"},"13167024036976347988":{"videoId":"13167024036976347988","docid":"34-8-4-Z61C9CF873352A8CE","description":"This video shows how to solve a system of linear equations in three ways: 1) By graphing and finding the intersection point; 2) By using the linear equation solver (linSolve command), which I...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4519195/dbe88824ac0daaa529c4473e00d805c7/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/-_7NHwAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"7","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DZUFeMdX-K40","linkTemplate":"/video/preview/13167024036976347988?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Solving System of Linear Equations on TI-Nspire","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=ZUFeMdX-K40\",\"src\":\"serp\",\"rvb\":\"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-gb8BQD39wEJ-Qb-AhP1Bgb3AAAA7gT8-AUAAAD4AAX6BwAAAPsP8f8DAAAA9_b9_v3_AAAY-QEH8wAAABH1AwcCAAAAC_r4Af8BAAD4-Oz-Av8AAAP7_QMAAAAA_AEDBf7_AAD1EP7-AAAAAAEEBv7_AAAAIAAtwVrgOzgTQAlITlACKoQCEAAa8AFXMUH23OnAAbpD4P_HFa0AhEME_yzdFv_R8PL_BQT7AZUBEgIC-8r_zT_N_4E3KgEIscn_Jdr8ACuu8_7v7v0BHj8PAFgRFgEX6AkAAOkEABFY__7pCdgD_LbVAAoQ6P4sIygA-yUeAKja_v_-0SUEA_YLCEHD8QYX5xn_-hAY_AEHAfiwAiIG1zTzCuTrIAX5ASsBJg3u-f4Y5gDn9BgBTSLtAxHxCwomNx4G8PwGAdIGzwTeAwfzLQjoAU0SCwLjGhLzyN4Z9ekDE_fd3f37_w4F-xM52wPaAfH-AkQHBjj_C_0gE-j2AsAFDwLVEPAgAC3EieY6OBNACUhhUAIqzwcQABrAB3HMur7mrws6R-EhvKoLnb3Lgb87wP6QvGpNc72pCME8tnIFvW8uHj4t4K-8YRWUvJsdob5GoZu8yGeoPB-gCz7pPbq8e8n1vEDcJb7EKyQ88_Zvu1exOL5HpX08pdQKPSr_ij3zvyY82c3OO78-rz0X65-7tRUAvacowr1J_eu8mYNAPUMGsDv3RPK8czY4PfSV9jx7IAi9eI99PHglOT6iEQk8dnIAvM_XrDznkE89c-s_PWsRsb3HyMg8HxHTvIKL1T3EvSi9WviTu4ZnM71qSYw9HZ2IOlTDXj3_cec8nu4cPbevqDxGnRS9eQiAu7eLH72HicY8_3tLvGO0Hr42Fnu7f2BYPPYM_rvxhZQ9f8w9vC1haL1NPgc7LkoavUArdrupY_q82XoEPKjJZ7w2e7s8RYCTPDxdtz3WJXk9ijUKOiKnzz0Jd709eeRVO4MbBL1eR96710uVus-kKL38I4I9VNWVvK88LT1UvUY8vsdTO8txvb2PAbQ9kl5UvMzJpT3Xfpc8hf6yOz3NzTv4O4-9qJg5PGMqfbyjRcy9hypGvKFmmD0u7S88fkbYO3F5Rz2_P627C0zAurIPwr2AfdQ9RU1_OKX_QDzZ6rK9U5I3utiIO7zJx249zjohPDgUfr3cDYK90uA2vOGE3TxPGYm9TOsIPJk20ry8Ws69GJwvOmfU3L1KRqk84rTYuiZWhj1a-QC9PJL4uAlQIz5X2II9Q8zjudLxsr0nqDy8t-qdOo6rdj2VjFI9EUWjuKGd0z1RgZi9l51ROS7oOL2eKhq9GyY_uqCCzTx5GCS8GX77uFpYYb2aWMW8-yIFupz-l7299Su9o9ucuCtVfT3tXJw7qBL5t1tr_zuDwMq8tSkqOcwgw73UDQS-CFOFOWkPRTy4MhI99vU2uV5oDj0-isS97_BltnfQNr3mEGe9o35NOVhoDrycYp89Z7TBt7tmbb2u4049sy4jtzz59D0rPWm9dQ9lOaiLFD0TBgq9x3WiOQbOYz0NKyY9y9VLtiJHpL1UXaY9_214uRLRt7sM_Yi9UGX6N0o14rzhMwa7s8TNOMf2mjxcrwk-byb4t9YjyD1h4QO8f3EcOQ0RnD16sCA9PHjDN1lhRD2yEy4-QWxhuA2eoz1OyNi8dh-_uFTF1L3_e0u9GFFXttW5fTyMEx-9cXMwtdAlAb3QRLs75TDQt2mArD3x9Eq9cOtLtaAXDj0XJb09KH8AOQUcXT3WEOY8-BDPuI-vmLxWA149ndmLuBrba7yxgxA8OoEkOCAAOBNACUhtUAEqcxAAGmD--gBJBPjBHwgu6unkBQ7G9rLCALkt_weZ_ygJBP0hH8O46egAQuIHzpkAAAAP8OYDugACf9_bQT4dYfu90Ncg2mP27_b8HSdSzu9MAxK2Ei4HPh0AAt65P0vWoz4qzRsgAC2TZA47OBNACUhvUAIqrwYQDBqgBgAAaMIAAGDBAABAQQAA2MEAANjBAACIQQAAGEIAADDBAAAEwgAAMMIAANjBAAAQwgAAssIAAIJCAADAwQAA-MEAAKhBAAA4wgAAqEEAADBBAAC4QQAAIEEAAAAAAAAwQgAAQEEAALDBAABQwQAAUEEAAIZCAACAvwAAAEEAAABCAACkwgAAuEEAADDCAACgQAAAAMAAAODAAACgQAAAiEIAAKBAAACQQgAAMMEAAABBAACowQAAZMIAACBCAADIQQAAmEEAAEDBAADAwQAAQEEAAETCAABsQgAAgEEAAARCAACuwgAAQMIAABBBAACgQQAAYEEAAEjCAACwwQAAwMEAAIA_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-MEAANjBIAA4E0AJSHVQASqPAhAAGoACAACAOwAA2D0AAJ4-AAAwPQAAuj4AAOg9AABAvAAAK78AABy-AACAuwAAEL0AAI6-AACOPgAAqD0AAHS-AAC4vQAApj4AAPg9AACCPgAAkj4AAH8_AAC4PQAAmL0AAMg9AACgvAAAUL0AALY-AAAUvgAAkr4AAKY-AABkPgAABL4AAFC9AAC4PQAAcL0AACQ-AACYvQAANL4AAMK-AADWvgAAcL0AAAQ-AABsPgAABD4AAPi9AAAMPgAAyD0AAFA9AAA0vgAA2D0AADw-AACOvgAAqj4AAPi9AAA0vgAAmL0AAE0_AAAsPgAAdL4AAOi9AACIvQAAqD0AALi9AADovSAAOBNACUh8UAEqjwIQARqAAgAAEL0AAIg9AAAkPgAAUb8AAJi9AABQvQAAdD4AAIK-AABQPQAApj4AAOA8AAAcvgAAMD0AAOi9AADIPQAAUL0AAOA8AABDPwAAUD0AAL4-AACIvQAAPL4AAIC7AABwPQAAcL0AAKi9AACgPAAAUD0AADQ-AADIPQAAcL0AALg9AABwvQAAqr4AAIA7AAAEPgAAmD0AAFC9AABsvgAAcL0AAPi9AABkPgAAcL0AADC9AACAuwAABD4AAH-_AABQPQAAHD4AAFC9AADgvAAAmL0AAFC9AAAcPgAAML0AANg9AABQPQAAUD0AAEC8AAAwPQAAXD4AALi9AAA8PgAAQDwgADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=ZUFeMdX-K40","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["13167024036976347988"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"1761273209"},"6309903583688344478":{"videoId":"6309903583688344478","docid":"34-11-8-Z27D41C9E1007BCCE","description":"In this video I do linear regression on two sets of data, get the regression equations, and graph them both on the same graph page. From there you can find the intersection of the lines...or do...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4310680/4405a7f6938bd05abc5334e0badfadd9/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/76B427D59B7A6C6B3BCD0476B44F5B4D59A4EC93DF559BFB2025B3546502F4BB04FBAC24890E822D0DBA17E5F0487FEF97A22134AAB6B11744F00A73621F16C1.mp4","videoType":"video/mp4"},"target":"_self","position":"8","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DIDM98L62J4w","linkTemplate":"/video/preview/6309903583688344478?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI-Nspire - Linear Regression and Two Data Sets","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=IDM98L62J4w\",\"src\":\"serp\",\"rvb\":\"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_voI_AQA9v4DBf4F_gEBCP4I-P7-AO4E_PgFAAAA8wAI_PwAAAAEBvcBAgAAAAD0AAMA_gEACPz2_fgAAAAN_PwG-wAAAAQE_vT_AQAA8_P49gIAAAAM_v0BAAAAAPwD-AL_AAAA_QwA-gAAAAD8-Ab2AAAAACAALXUd4Ds4E0AJSE5QAiqEAhAAGvABPhNB-vDQ3wHiIfEA5PnlAIEiCv4K_fgAvg3RAdcG4QHi-wT_6BLW__ke3_-9KRsB8fDgACYaBAD93g__8_P-AS0eHAE-8yIBNQ8WAt7_9v8DNRcBJhLkAfDrAwH73tH-KwIN_-4rGAHp3AMBBfABAu3YHgIdJPoCM-AKAu8RAQUoOgv58vb-_tAX3_zt-PgFKRME_EIZKf348Av9BdLqBQoN8gQs-hD8EBb8_90DJf-58Pj--t__9S-8BvYjCA4M_xHv-uvpDQv3wQr949YHBw0PEQgVDfwR3xHu_Q0VEwX_6goJ-Avv-efD9hDbBA4BIAAt_yEdOzgTQAlIYVACKs8HEAAawAfKbJi-DfWgPK05mzylnY-9ROTPvIVLvbxL07a9lssrPazuB70_c0Y-Du4zvZb5fTubHaG-RqGbvMhnqDyz35Q9ldW0vOwYMry6ngi-1mDQOsmEKTxHjw--baSRPGg4yjxkTFA9Rs-tPPuqnrqpwdQ96qg0PO1KprwrTQq-a__uOWUZIj28weE8yTC4uy4tFzzmy4s9fJYMvW48zjwcC3o-c1yXvITMX7zrQw289CgmvLYiezx9z6i99toHPPRAGLxXeKc9K0YHvSkjLrwiBP-8HX84PYX0jDsdhIo9ltEoPRxOzzwNEcG8Raetvb-4ljtsKYu9qUAXPWfGbLut-QG-VKWSPCHR3zujmBe9HZYhPRBpabuxPvW6wjpEvB6p2bwb3HE9wfpEvcxiYry8ti-7cRsyPGrLbzxjPYo9ICCEPPlIijzAk_Y9_-qRPRib77sQfq29evNFvTdtRjwoBYK8xd6gPaY_4LzaiIw9UpRwPM_2pjvLcb29jwG0PZJeVLz9xac9cy2avBRefrvWxyI8ZmwDPAelXDv54-67W2H6vYUCvjv4_NA9JVlOOovNfTyPjus8FJb4PBJCUbxwzQ2--FV5PZTnVjmCq1w9L02RvAHDcjxBuW092wNDPcUy5Luukrm9zAjPvc-Lj7oOovU8iznDvfHsl7o_QZw7VyQWviKaCroC19W9N9wMvRNHuzsmVoY9WvkAvTyS-Lg9SM899QZJPS2_obrAXsy9YBhVvSmlELt_8Ls9y8xWPbQ0GTo8vfI9SshRvVfBjjnwvHm9G7f9vCFwybqovyM9N_FfvWg0objISoK82YODu7gixDmpZqu9yug2vBOgBbkrVX097VycO6gS-be4ePi8g4rHO0wJHTpTHpK9ShvIveFzmzf7m6Y9MIAQPSQdcLgXB3w9QnYevqNgjDc3blG9piWrvRhVv7hUlle8bAoEPjBdvbjHyjm9eRPNPNmhFbjGMOc9veMxu8lHTzkA_zQ9CCKbvfkjcrcktss9P-MivcZw9jiRKd-9dBmoPU_oJLmRxCG9iwysvcgmfDjP1ua8RHk1vRO4aziKzac95IYfPsU9S7m9pgc-0NpIPKquWTmxNLA8XjtHPbl4QDhVIVS8PBMqPpfcRbjb1VU970GJOb4mHbhnROm9fVsQvZoSO7hjM1Y9dlG0vT-bnTg-Vaq7K6skvYzg5jf6Qd09v0UnvWfpFrcKECU97tWCPU__uzh886s9H5ULvMBKbLhWC-w8nycZPcyIgbcQvyy951ovPS2mZDggADgTQAlIbVABKnMQABpgEAgANjIaugIRBgjX3rzq3QTkyRrCF_8Ew_8F6wHjSL3kvvvuACcDQOSgAAAAEgH3BfAAFm3Rv_I4_joy66fuCel_B_D7yBo5E-C4Pf0Auxn-8hkuAB7SykI_-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-AACIPQAAgDsAAAW_AADgPAAAgLsAAGy-AABcvgAAXD4AAPg9AAB8vgAADD4AAMI-AABwPQAApj4AAP4-AAB_PwAAoDwAAOC8AAA0PgAAJL4AAGQ-AAAcPgAA4LwAACy-AAAsPgAA6D0AAAS-AAAsvgAADL4AAOC8AACgvAAA2L0AAOA8AAAMvgAAor4AAKA8AABAPAAATD4AAIC7AACgvAAA6D0AADQ-AACuvgAAbL4AAEC8AACCPgAAmL0AAL4-AACovQAAoDwAAHC9AABJPwAAND4AADS-AAAwPQAAQDwAAMg9AAAEvgAAmr4gADgTQAlIfFABKo8CEAEagAIAABy-AABAvAAAUD0AAGG_AABwvQAAdD4AANY-AAA0vgAA4LwAAGQ-AACYvQAAiL0AAES-AADgvAAA4LwAADA9AABQPQAATz8AAIA7AADyPgAAmL0AALK-AACIPQAA4LwAAAS-AABAvAAAPL4AAIA7AABEPgAAiD0AAHC9AAAwPQAAEL0AANK-AAAcPgAADD4AAEA8AAC2vgAAcL0AAKA8AADoPQAAuD0AAEC8AAAQvQAAXL4AAKI-AAB_vwAAfL4AAIg9AADoPQAA6D0AAJg9AACovQAAjj4AABC9AADYPQAA4LwAAFC9AACoPQAA4LwAAHQ-AACIvQAAmD0AAOA8IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=IDM98L62J4w","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["6309903583688344478"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"3214909648"},"16466975205339213535":{"videoId":"16466975205339213535","docid":"34-5-13-ZF93C053169E2C1B5","description":"Short tutorial for texas instruments nspire cx. Create a function to perform linear interpolation in any document or sketch pad.time codes:0:00-Intro0:40-Li...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3382666/d852f3b7fa1befb1886651999fb6e14c/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/L1wYQQAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"9","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DqxFbBc8VLMY","linkTemplate":"/video/preview/16466975205339213535?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI nspire user defined function for linear interpolation","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=qxFbBc8VLMY\",\"src\":\"serp\",\"rvb\":\"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--gj8BAD2_gMF_gX-AQwF_wL3AAAA7Q79_fv_AAD3-QD3AQAAAPQD-wYBAAAA_PwE-_z-AAAEBvsH-QAAABH1AwcCAAAA-w_6__4BAAD1-_78AwAAAAv2_P__AAAA9AEDCQEAAAD9DAD6AAAAAPz4BvYAAAAAIAAtdR3gOzgTQAlITlACKoQCEAAa8AFVGCD86dn4AbpEAAH2ItkCgQot_zfl-wCgAOAA6_7YALfsDAAE9QMAzEn_AZAt_wHv7twAJQLqACzVDv_qAv4ALi4FADPwKgAe2RQAAO0DANkQHf8BDA79APEPAB7_2P8wAg7__B4ZALjh_v_j1gIC7gzqAiQFDwn-zfn70wr2At4TIwDe-AkFA1rcBPzhGv0BL_8FIwgF_8kGBPwWxuT-Cub-BvI5-AH5MgsE4Ob59fPr8gIlEBwBIdf9AicJDw38NA8E5s8NAwEJBfMC9eUNGfP7-tgK6QTh8wv_8vofBC7_Cf7wHfTyJcUM--LuFQIgAC1QIw07OBNACUhhUAIqzwcQABrABwlPoL6H7T09-Ii9PPUKDzwaNuc7VT1Pve0Dqr1f_KM8ONiLvWk6Kz5hKxK9LD_6PFnAVL4EjIw5Ks_XPJjdIz6BSZC9Q_T1vIbK371fk9q6BaXovI5ArL2h8Sk9mqmYu99uyTw3Rjw9mZI2vR0A8T311RW9-Z4xvacowr1J_eu8mYNAPWYKhz2DQcg8-geyOlrfNj3p2528U5HKPOYDQj72PU-9RwEBu8TBdD38HLy6DrGLu3RgWb73DIe9vu8EO1Xf1DuM1na8f30-vOPMRb32rLU83mQGOx2Eij2W0Sg9HE7PPIGJiT2EEkG8laxUvI5aAb4eTXo9bKWhvAq1y7xmN-27Bb2cPKOYF70dliE9EGlpu2fuAb0BAFs8yzPMu7sqUD36jUC8v---OoShmb3Ukpg9tR3uPNRI6z36Gc08aJGtPCKnzz0Jd709eeRVO0KhlLxF-LK8QqnmOwm70Tscts0973pEvCVOeD2RBpw8aGRGvCJ4kr3_I1M926p_vJGLkD2K0e-6VSvZOi9OfDwfJDW9BcjMO_pYpr3LUJC9Haeuu-i-zD0AMGM9ruYMO_YFqT3BvNG8b3zxu0njZr2KEv48ZrbxutlC0D2UFNi9IhEJuID4VD3GKZQ98CHZu-O1Qb0K1hi9qFbfu9FSnrv4aKa9qckEu9PMaT0O3ey9j4o4uiM3jr3oiHe9JtVUuWRXCj7YDFC9vZHPuQGl4T2bq4Y9xF0zuZUMAL1XX1i9M1NzOO9lrLxYbSO9LE8cO6Gd0z1RgZi9l51ROaUFmjtZNWM80TriOaPSIz2eT5O9VgpDOYX5IT3J0Ay9ajb8tY6_vr1rcK-42swdues_Zj0h2Ce8MKb5uDaZbL0S81E9z0duOUoLF74K3Jq9qarhtvReCjxPNsq8QsmCuEDj3Ty1npu9Fq-4tnPYfbzCR7m9Fpv7uKcElD3NYqg9S1ZJuXCcj70zjDa9Wl6iNRxluD2f-hG9KUJ0OfkSKryLgNS8WiVYOGr4Jj517zw8ckG3OISAHL7xfsE9GcAJudFXVT2SZqA72SmIuHBwEz0RXEA86t2AOQ08Ej39FCc-0mciubYPKT5gzDY9in-JOeNC1Dw_kq083C_BtgrxTb2zJhY-rja7twiwp7s8AbO9wcv_OIXeTL1UqI696srDuNU7gTzvPYe9zZO_N0P7OzuJI8-9yDPlNlyooT19xJS9uKGWN6O5tD3IfYs9gPGDOBNpdj3en1w9b79zuBeEjT07HQg9IXHvt-If1r2crLw9tLHntCAAOBNACUhtUAEqcxAAGmAh-QBWCCTeFvA1CQzS_v_PyPThIsM6_xHH_xQA_xYMB9a93O4AJ-Izz5wAAAAAM90jygDsf-jcGB37ZQrMmQQGI3YF8gfEGCQvrwpRAAm09vkiCUoA-tCsHU0UmxtS3CUgAC3RVRE7OBNACUhvUAIqrwYQDBqgBgAA8MEAAHBBAABIQgAAQEEAABDCAABAQQAAAMEAAKBAAAB4wgAAlsIAADBBAAAYwgAAdMIAAKBBAACQwQAA-MEAAFDBAACgwQAAoMAAAMDBAACQQQAAUMEAAIRCAACMQgAAJEIAAKDAAADQwQAA4MEAAEhCAACIwQAARMIAAMBAAAC0wgAAgMAAAADAAAAQwgAADEIAANjBAACAQAAAMEEAAMhBAADYQQAAMMEAAEBBAACCwgAAVMIAAMBAAADAQAAABEIAAKDAAADQwgAAEMEAAKLCAABUQgAAyEEAAEBBAADowQAAAMIAAIhBAACIQQAAAMEAAPjBAAAwQQAAQMIAADhCAACgwgAA4EAAAJBCAABQwQAAwEAAAHBCAAAYwgAAqEEAAARCAABQQQAAgEEAALLCAAAAQQAAgL8AAHzCAACgQQAAgkIAAJhBAADYwQAAsMEAADBBAADaQgAAwMEAAIBAAABwQQAAgEAAAABCAAAIwgAAyMEAADBCAADAwgAAoEAAAGDBAACwwQAAuEEAAPDBAAAwQgAAwkIAAJhBAAD4wQAAgMAAAIA_AACwQQAAOEIAAARCAABoQgAAAEIAABBBAAAAwAAAqEEAAJhBAABYQgAAMMEAAIC_AACAwAAAhEIAABDBAAAgQQAAQMIAAGjCAAC4QQAAAMEAAEDAAADgwQAAUMEAAFDBAABAQQAA4MAAAERCAABQQQAA0EEAABDBAAAYQgAAAAAAAIbCAADgQQAAAEIAAADBAAAAwgAA7EIAAEBAAADMwgAAIEEAAIBAAACcQgAAyEEAAGBBAACQQQAAQMEAACjCAAA0wgAAhMIAALDBAAAkwgAAOEIAAEDAAABQQQAA6MEAALhBAAAgwQAAAAAAAEBAAACwQQAAAEIAAJhBAABIwgAA7kIAAIDAAADqwgAAAMAAABBBAACAQQAAAMIAAEhCAACgQQAA4MEAAIBAAAC-wgAAOMIAAIxCAAAoQgAAVMIAAIA_AABQQgAAiEEAABDBAACGQgAABMIAAIC_AACoQQAAiMEAAFBBAACYwQAAoMAAACjCIAA4E0AJSHVQASqPAhAAGoACAACgPAAAUL0AAGw-AACIPQAAEL0AABC9AABEPgAAAb8AAPi9AABQvQAAMD0AAEA8AABsPgAADD4AACS-AAAkvgAATD4AANg9AACKPgAApj4AAH8_AACYvQAAQLwAADw-AACCvgAAgLsAAJY-AAAEvgAAJL4AAJY-AABcPgAAiD0AAHC9AABAvAAAjj4AALg9AACAOwAAyL0AAHy-AACYvQAA2L0AAMi9AAAEPgAAcL0AAHA9AAA8PgAApj4AAK6-AAA8vgAA4LwAAKY-AACYPQAAhj4AAGS-AAD4PQAAiL0AACk_AADoPQAAQDwAAOA8AABUPgAA2L0AALi9AAAcviAAOBNACUh8UAEqjwIQARqAAgAAbL4AAIY-AACOvgAAE78AACS-AADoPQAADD4AAKg9AACgvAAAtj4AAHC9AADIvQAA2L0AABS-AAAEPgAAqL0AAKA8AAA3PwAAyD0AAA0_AAAQvQAAPL4AAIY-AAAwvQAAcL0AAOg9AAC4vQAAPD4AAAw-AABUvgAAyL0AAKC8AABAPAAAyL0AAFA9AAAMvgAAJD4AAIC7AABAPAAABD4AABQ-AADgvAAA6L0AAIi9AABAvAAAkj4AAH-_AACCvgAAVL4AAJ4-AACIvQAAQLwAABS-AACyPgAAuD0AAIg9AACIvQAAEL0AADA9AADgPAAAqD0AANg9AAAUPgAAEL0gADgTQAlIfFABMAk4AUoAUgkIDxCSAhgAMAFgAGgA\"}","related_url":"http://www.youtube.com/watch?v=qxFbBc8VLMY","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1920,"cheight":1080,"cratio":1.77777,"dups":["16466975205339213535"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"2425267709"},"12930207362759369961":{"videoId":"12930207362759369961","docid":"34-0-9-Z573E1A415FD5802B","description":"Hi! This video or tutorial will talk about the basic fundamental actions on the TI-nspire! I'll be uploading more videos in the future! Subscribe!!! Feel free to email me and ask questions...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/1839893/370595bb3d61f3fe28bcc824579382f3/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/ir634gAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"10","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3D0brxTzEi0cU","linkTemplate":"/video/preview/12930207362759369961?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI-Nspire: Tutorial #1-Fundamentals","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=0brxTzEi0cU\",\"src\":\"serp\",\"rvb\":\"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-wf9AwD4_PoGAQX9AQQAAAL4__4A7gnxAAQAAAAJCwf1AAEAAP0Y_AUDAAAA_gUGB_7-AQARBwEM9gAAAA70-QMDAAAAAwAEA_4BAAD_7fX2Af8AAAYACAAAAAAA-f0KBQEAAAAGDAb8AAAAAAnsCQYAAQAAIAAtIz_cOzgTQAlITlACKoQCEAAa8AFG9Ez89_PlAdYfEQDL2eUCgRruADoABv_g4OoB4w0GAbjsCwAA0wMAywfm_9cyMgAZ1OD_TBASAAbuDf8PGPkANjwkATr_EwEVCg8A4fjk_xURMv8a9xAA8-0SAA__4gAu5gP-2gEA_NbbAwLz4AcByvMmBScgC_8o5RgB0-zUAOsEGP_P_-P_8BDn9yHi_gUWJQX9HPclA-He4P4V7PYKGMwBAx0QAvrtIe34EcgI_bgh8Prw7BIDFvXv-CsmGvoNJwvz5uf-AsX7DgLbrgz8-PT5_QMV9xLPIfUJFi8R_O8XCv8EIvb-9c72_-ZJGPcgAC1o4g47OBNACUhhUAIqzwcQABrABy4gpL4iuNs8Z_NQOaKY3L0hg0s7fZDIu__rHL50j1a9hXZzvKYO8j2V9DC8ZMlnuh3Jxb5mCJG8faWNPUHV6D2ElRS9Gzbfu7qeCL7WYNA6yYQpPBd-AL7qYDg9-a63PPCG9D2ns9M8d5scvanB1D3qqDQ87UqmvGPngr3geVK7_EVaPfWxDL0av3C8kChZPOT7jT1n3O-8413kOuw0Uj7Zu_m7vn-YO-YEr7vchxc9jJ3VPPEPe72-Ghs9dNi3uuKSAz6Ho5A8OA9MPID1k7z02jE9-0sBPX_u1TyA4AA9yqFqPIwFL73LNku9cLrhug71GrzNCGo9a_m7u6jIIb4CfBw96OltPLtLHT24bQQ9E3HEPCbmFL0RYyO9pglbvN9s0z1A-5E8IyyqO0yGKL0en3W97kDdPG_KprxZYq88YqylPGowPT4N4iM9mZopu_fwW70aur68t5ICPeuJ8Ds34xQ-zH_Euhfzcz3JD4u9L9AkvLMJIL4vhQw9Q0uFu2SV0j2tCwk9Rl1rPKYSlrvR5jg8oJ_SO87yBr2QOIq9nMtDvN1Gvj0mJ8m8WHm8O6gyMT3_d8Q87kTFu57xWL2fVaY96CKRuwO9Jj00v_W8lFC4O5kpzT2tCJg940CVt5ii3L15J7q8G-_xuvmoeTuOkte93qNWurjSBj0IVtW9ProSunn0hb2fsAS9gQFnO5qnRD2cGFK9Pv4YuzTgxz1RuIM8axvzOZxjmr319Vy9buEpOmt7nrt0m8A9OP0wuY832T2daW264QYJub-rD73tBri7PoraOTa4Iz1L1CG9YuRSuLn0lLyQwYo8nKHUOTN5eb2D9iq9w88yucrmIrq3lO65o7NWOhqhlL13TF08qYqtOAyJxTz9-py9ksM9uT_6mz3VQZ48W_WRuGAAYbyUpZa9IjJNucrLlb3ZcMK9peVGOaBD6jw-OMQ8j_R_uVHumL0FN209avZNON0VoD3ZwCe9DdB_OXPaMz1URg294qnBt_Yzyz3oypa8vG4FOLv3a7395Zk9gUYxuaODBL2ZHK283DQgN_gVEDxR49S8X16qOBpBeT3Kb_E9zhi3uLO26T3CbQ09Lz3jOK86FTz5f3o8ckY8OFUhVLw8Eyo-l9xFuNXyuTyKfT29-KgDOHCnPrwn0229dEFfuDjnlrxGwDe9auIDuMTOlDxC3ly9h7g0NjLurD1cJr697GpDN0LLXz1jGrc9bpCOOF3BFj2iwPG8bSO6uFLbn7s0_169UGTWNzMOf71p7a660zyfNyAAOBNACUhtUAEqcxAAGmAkAQBNH0C76NwADwTG6_qr3w7cLe8S_xDF__cgGgoKA6Kp7S4AQOsv4ZgAAAANHOgr0QAYf-ftFin5YTLZtwX_umAr7e69GdM9v69ID_Dd2P_x8yAABbq6IA7VsE1BJjwgAC2s7g47OBNACUhvUAIqrwYQDBqgBgAAgMEAAIhBAAAMQgAAkEEAAEzCAABwQQAABEIAAABBAACCwgAALMIAAADBAACUwgAAvMIAADhCAABQQQAAXMIAABjCAACKwgAAUEEAAHBBAADwQQAA6MEAALhBAACAQgAAkEEAAKjBAACwwQAA4MAAAIZCAABgwQAANMIAAPhBAADGwgAAIEEAAABBAABgwQAAMMEAAIA_AAA0QgAAeEIAAAAAAAAYQgAAAMIAANBBAAB8wgAAiMEAABRCAACgwAAA-EEAAIjBAACYwgAAkEEAACTCAAAUQgAALEIAADRCAACEwgAAkEEAAMjBAACgQQAA0EEAAETCAABQQQAAEMIAADBCAABswgAA-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-AAAEPgAAiL0AAAQ-AABEPgAA3r4AALi9AACIPQAAqD0AABy-AADIPQAAUL0AACS-AADovQAAVD4AADA9AACGPgAAmj4AAH8_AADIPQAA-L0AADw-AAAQvQAAcL0AAAw-AACYvQAAmr4AAGQ-AACoPQAAQDwAABC9AAC4PQAAFD4AAIC7AACAOwAAhr4AAIK-AABQvQAAXL4AAOi9AACiPgAAEL0AAKC8AAAQvQAAoDwAAFA9AACSvgAAoLwAAKg9AADIPQAARD4AALg9AAD4vQAAmL0AAB0_AACoPQAAoDwAABA9AABkPgAA2D0AAEA8AADovSAAOBNACUh8UAEqjwIQARqAAgAAVL4AAPg9AABAPAAACb8AAAw-AACOPgAAVD4AAEA8AADYvQAAVD4AABC9AADYvQAATD4AAAS-AACoPQAAML0AAOg9AABfPwAAgLsAAKo-AACYvQAAqL0AAFQ-AACIvQAAED0AADy-AAAsPgAA-D0AABw-AAAwvQAAMD0AAEA8AAAUvgAAyL0AACw-AABMvgAA2D0AANg9AABsvgAAoDwAAAw-AAAUvgAAuD0AAEC8AAAQvQAAyD0AAH-_AACYvQAAcL0AAMo-AAB8PgAAgLsAAJi9AABQPQAAfD4AAOA8AACAOwAALD4AAHA9AADIPQAATD4AAOg9AADoPQAAPL4gADgTQAlIfFABMAk4AUoAUgkIDxCSAhgAMAFgAGgA\"}","related_url":"http://www.youtube.com/watch?v=0brxTzEi0cU","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":640,"cheight":360,"cratio":1.77777,"dups":["12930207362759369961"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"1123151478"},"4869796694357528512":{"videoId":"4869796694357528512","docid":"34-4-16-ZBA84F032A804B245","description":"Graphing a function on the TI-Nspire. Changing the window: zoom in, zoom out, zoom box. Finding zeros (x-intercepts), finding maximums, finding minimums, finding intersection points.","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/931919/c2ab2cf262bdd1309300cd2d27dc2f1c/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/dGjKMwAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"12","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DqfuLS86MpWA","linkTemplate":"/video/preview/4869796694357528512?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI-Nspire - Graphing Functions","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=qfuLS86MpWA\",\"src\":\"serp\",\"rvb\":\"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_0I_fsE_wEN_voJ9v__AOgB9_v4_gEA7AQJ8gAAAADqA_sM_QAAAPf5DAAC_wAAFgT0APUAAAAN_vj7BwAAAAIE-P8I_wEA8Pv8AwMAAAAXBf4GAAAAAP4OBgoBAAAADRD_AgEAAAAL_wb-AAEAACAALWoszzs4E0AJSE5QAiqEAhAAGvABUQ0t_vDQ3wHD9-f_t_7k_4EiCv4X6QMAve7aAOMA7AHN-BUA_AD5_tgj-QDaLi0ACdf-_xz3FwAArBQBDQfxAA8VIwE-8yIBEf8IANMM8__3Xxn-BSn7_t_pCwACFukDHfUD_f0bFgDE2RIB9tESA-kOMAEk7gABF-AQBOgUDwIKO_T9BBb9BfQG3wHe_gkHDfD6-0UJBwAK7gEF0uANAyDx_wcT7fz7FScK_NP7B_rlAu8G7OwH8zn68vsgGPQC_xHv-g-_DwbvAg758vH7-w8MB_0tQv8FBhD59ff9BQkaBwUPKQr67Ovl9Q378gz8IAAt_yEdOzgTQAlIYVACKnMQABpgDvoAOwktyA8IKOsGzN8gzgIB1xzbSf8ciP8uDBTxFfXtohvxADj1FPubAAAACB3gBMcA7n8H0SIiEXgmuKMVK9xrEfL4wPJHMsnQLzEFxeEb-wD8ALndow8ozcgqJyQgIAAtP84ROzgTQAlIb1ACKq8GEAwaoAYAADTCAAAAQAAAsEEAAKDBAAAowgAAVEIAAAxCAAC4wQAAMMEAAGjCAACgQQAABMIAAI7CAABoQgAAgMEAAAAAAAAgwQAACMIAANhBAADgQAAAgEEAAFBBAABQQQAAFEIAAIhBAAAwQQAAwMAAACBBAABsQgAAgEEAAPjBAABUQgAAzMIAAABAAACQwQAAEMEAAChCAADIQQAAiEEAADhCAACAQQAAlkIAAODAAABwQQAA2MEAAITCAAAwQQAAQEAAAOBAAAAMwgAAgD8AAOjBAABYwgAAAEAAABRCAABkQgAAnsIAAIDCAACYQQAAgMAAAMBBAAB0wgAA6MEAAJjBAACQQQAA_MIAAABBAAAAAAAAQMEAAHTCAABwQQAAmMEAANDBAACoQQAAkMEAANhBAAB8wgAABEIAAKBBAACIwQAAIMIAAHxCAACQQQAABMIAAJRCAACoQQAArkIAABDBAACgQQAAgMAAAGBBAAAIQgAApsIAAMDAAADIQgAAhMIAALBBAACUwgAAmMEAADRCAABEwgAAqMEAAIZCAAAYQgAAoMEAAExCAAC4QQAAAEIAALhBAACIQgAAwEEAAFBCAABAQAAAiEIAAAhCAAAoQgAAFEIAADBBAADwwQAAksIAABRCAABAwQAA8EEAABTCAAAcwgAALEIAACRCAAA0wgAAkMEAABRCAAAEwgAA-MEAABBBAADoQQAAgD8AAOBBAABUQgAAYEIAAABAAADgwQAAKEIAAPDBAABgwQAAQEAAABhCAADgQQAAGMIAABBCAACAvwAAIEIAACzCAAA8QgAAsEEAACzCAAAMQgAADMIAAPjBAABQwQAAvMIAAPhBAABIwgAAHEIAAEDBAACgwAAAFMIAAPDBAABAQAAAFEIAAPhBAAAAQQAAqMEAAMJCAADgwAAAwMEAAI7CAAD4QQAAIEEAAMjBAABQQQAAQEIAABDBAACAPwAAsMIAAEDBAABIQgAACEIAAKLCAAAQwgAA0EEAAKhBAADgQQAAgkIAAAjCAABgQQAAgMAAABDBAAAMQgAAcEEAAIC_AABQwSAAOBNACUh1UAEqjwIQABqAAgAABL4AAGy-AAB0PgAAiD0AADA9AACWPgAAFD4AAMK-AABMvgAAQLwAAHA9AAC2vgAAsj4AAKA8AACovQAAUD0AAGw-AADgvAAAZD4AABQ-AAB_PwAAdD4AAOC8AAD4PQAAVL4AAAQ-AAB0PgAAcD0AAFS-AACoPQAATD4AAKC8AAAcvgAABD4AADw-AAAsvgAAED0AAJi9AACSvgAAED0AADy-AADYPQAAtj4AANg9AACAuwAAVD4AABA9AAAcvgAAML0AAIA7AABsPgAAUL0AAKI-AABAPAAAHD4AAIi9AAAVPwAALD4AAFC9AACgPAAAmD0AAOC8AABwvQAAsr4gADgTQAlIfFABKo8CEAEagAIAADC9AACAuwAAoDwAACO_AAA0PgAAXD4AAI4-AACovQAARL4AAGw-AADYPQAABL4AAMg9AAB8vgAA6D0AALi9AACIPQAAQT8AAMi9AACKPgAAqL0AAJi9AACGPgAAqL0AAPg9AACivgAAHL4AAIg9AABsPgAADL4AAFA9AACYPQAAfL4AABS-AACCPgAADL4AAFQ-AAAUPgAAgr4AAKA8AAB8PgAAEL0AALi9AABQvQAAmL0AABw-AAB_vwAA4DwAAPg9AABsPgAADD4AAFC9AAAQPQAAuD0AAIA7AADgPAAAgLsAAIC7AACovQAAoLwAAIg9AADoPQAADD4AAJi9IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=qfuLS86MpWA","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["4869796694357528512"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"3834828877"},"15489744231555101001":{"videoId":"15489744231555101001","docid":"34-3-3-ZB99AD589ACDD37AB","description":"Conduct a two-tailed hypothesis test for correlation (H0: rho = 0, HA: rho =/ 0). The Nspire output includes sample correlation coefficient (r), p-value, t test statistic and so much more.","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/1370269/5f5fd185764266833117de3697d458be/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/p30R-AEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"13","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DbnTlkrMeDtg","linkTemplate":"/video/preview/15489744231555101001?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Nspire: Hypothesis test for correlation using LinRegTTest","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=bnTlkrMeDtg\",\"src\":\"serp\",\"rvb\":\"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__8A8wD5DQUC_wAB_g4I_wAAAPsH-hACAAAA-fYK9Pz-AAAT-vT1AwAAABIA9AL_AAAADPwLA_4BAAD2-gb5AgAAAAwBCgUAAAAA_P37Afn-AAD5Cfr_AAAAAPj6_vkAAAAAIAAt1vLeOzgTQAlITlACKoQCEAAa8AFMCBcA3uTZAOwI8QDHEe8AgQUL__EM7QDgBPkB2BD9Aff9CwDeD-wA9izr_8sgFQH9-tr_HhQDAAPPBv_8-wgAKfkjACnuDwAKB_wAzQDwAQIpEgACAfMC3eoVAPcD2wH8_Q4A4wgGAP_v-f_2BAb_2fcbBCz78AIf9AIF9Bf6_AYoCQH2AOv-9vrh_tv4B_4A6AP6IyAX__0C6QEA-fsG5RD6AQLsCP8iHgr7z-MOANzg-fz0Bf4CJNv9_gb6-AT07OYE7t4JAuv6BQASBwP9CgwNBgEtCwIH-eYBEvAU_Pb7CP__8fXu9xj5EADo_PsgAC1uJ0g7OBNACUhhUAIqzwcQABrABzW1zL6hdFg8vU0EPaWdj71E5M-8hUu9vPN3DrxiHDI9Xwh5vf4N2j1fLVI8nPTjvPyMu75aUw-8xurFuwNg_D1yCCu9J3kfvTko4b0H-KS7PZIcPRUcTr6sTcg8NZcfO5Uspz3Sypg8EkJRvAqdFz6TmxW8EYqtvDjAHL5wP-C8lU3SO8PHsb3qqmW8xwgtPT8_Zz17YZe80gsOvBwLej5zXJe8hMxfvHPhdjwFSu88grmMPGluBb4j1BE9B8hhvFd4pz0rRge9KSMuvDB0mTvDtmU9B1U0PDuTkT1C6x-7ZmNKPFq2Uboqz_K8nF7YvP2loL2OHqQ9RqdXu5jPKDygEJs9V6kFPRdA3zvU-xw9VHFjPLE-9brCOkS8HqnZvGGIPD0hySy9Yd2dO3nBgb1pZIA7LjqXO0QU0zxH0ok8XxbJPAktgD22Ny49k0O6vJfA0rzE6Dm8gAOkPCM03TwVuCs9t29_PKfDtD0fn5A8hloROZZLOT3WJHM9EzXqO9thfT1_1kE93ri5O7YDoruSWNK8J03Fu2HeozyGPOK9WUlxuxCVBj7UJnM89gv2O1HBYbwSk0a9qEITPB8Wlb0pWY488zTkuvT-3z28oiW9lC2Wu-x4gjydi7U9i0NsO0vYrbyrFbe9xZoCvFhJNb2TWK28xEcfPHJT_zu_gtS9OouDOh77Ob0QXlY9SSe3OiVIuz2eoCM9YE8ruU0Pbz1PRSW9qigjOD4Dars34d692XzOuQoNiruJSCi8goXBucdnEj6uoOm9kAm0uZ9mVLtvet27lUIDu62EEz0MXzq8xQmGOlFupj1KbG295oIGOWcBJLyJfJc8g2ilNyIRZL0Ww5W9uXA4uXm3KL2w9Ks8oXu1ODUZX70F-w-9ep6Juu2lJD1rxhg9QtbjtpSObT2lheu9CuaquDXwQz3k2Qi8tvDTuP630j0C8wA-pdYgui__vL3voom9sUYKuN28pzw6yNA8hMw-uHmKpjwcEoK9bVDwNZNV8T36WGY9JeiUOP8iGL6pPmY9mx4BubETgzy2sbO9FanpOM6B77z0AXy96d3ZOKeiwjweRJw9hGeZOBo1Dz4SHTi8dbBYOVM4B70faCU9Hz8tuBX3qT3G6Zo9chH1N_PPtz37TVI9xCwiuVTF1L3_e0u9GFFXtnqXAb2rA2W9tWLmt150QzzVCaO97K1DOHL4pDuo-Y-846fEt8595js8H5Q9vRK_ONziUD0B5SU9ftX2t0uxjj1_q447Bpxnt7zmOLvPVpQ9vMmotyAAOBNACUhtUAEqcxAAGmAd9gAtLCjS4TxAAvrt5ebZ9Af2L7g__wnX_xrpFQ4NGezL5w4AXOMW4KAAAAD08scW-AAGf6ew3wsFGw6dseAUGF4mDfrhCif57ABIBACjHSMOLiUA362ZJiXkzS0uDQIgAC0nuhk7OBNACUhvUAIqjwIQABqAAgAA-L0AAPg9AABUPgAAHD4AAOC8AABAPAAAUD0AAKa-AADYvQAAMD0AAAy-AAA0vgAALD4AAKA8AADYvQAAgDsAAIY-AAC4vQAAJD4AAMI-AAB_PwAAmD0AAKg9AACgvAAAuL0AAEC8AABQPQAAyD0AADC9AACoPQAAiD0AAIA7AAAQPQAAmD0AABA9AABMvgAAUD0AAFC9AAA8vgAA6L0AAAy-AABMPgAA2j4AAKi9AAAwvQAAhj4AANg9AACCvgAAiL0AADC9AAAwPQAAHD4AAFQ-AAC4PQAAcL0AAJi9AAANPwAAoLwAAHA9AADYPQAA2L0AAKA8AACgvAAA6L0gADgTQAlIfFABKo8CEAEagAIAAKq-AACOPgAA-L0AABm_AABAvAAAmL0AAJo-AACGvgAAiD0AAFQ-AABQvQAAFL4AAAS-AABUvgAAuD0AABC9AADYvQAAIT8AAFC9AACKPgAAPD4AAGS-AADYPQAAoLwAAIC7AAAkPgAAbL4AACQ-AACIvQAAFL4AAIA7AAD4PQAAuL0AAKi9AAAwPQAAUL0AAJY-AADIPQAAHL4AACS-AACGPgAAmD0AAOg9AAC4vQAAND4AADA9AAB_vwAADL4AAEC8AAC4PQAABD4AAOC8AABwPQAALD4AAKC8AAC4PQAAcL0AABC9AADYvQAA6D0AAIg9AAAwvQAAQDwAAKg9IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=bnTlkrMeDtg","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1452,"cheight":1080,"cratio":1.34444,"dups":["15489744231555101001"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"462766933"},"4329956563841310150":{"videoId":"4329956563841310150","docid":"34-5-12-Z74D1D03A9001F282","description":"For more instructions and videos, check out my iBook: TI-Nspire Step by Step Guide for the IB Teacher and Student: https://books.apple.com/us/book/ti-ns...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4302889/2e47525fd7726f71fca3c21c9ebf054d/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/zZlz-gAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"14","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DWtHPrs0a-nI","linkTemplate":"/video/preview/4329956563841310150?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI-Nspire CX: Maclaurin Polynomials","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=WtHPrs0a-nI\",\"src\":\"serp\",\"rvb\":\"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-Aj_AgAA-wYJ9wj8AggBB_r3__8A-fzyAwUE_gDw__zsBAAAAAD7AQ4FAAAA9QAI9gL_AAAbAvv1AwAAAAz-BPoHAAAA_gEEBggBAAD1Bu_4AgAAAAoKBPv_AAAA-wQJC_0AAAADAQPuAQAAAPnyDvsAAAAAIAAttZPWOzgTQAlITlACKoQCEAAa8AFRDS3-19XoAckSFwDqDNkBgSIK_hP6CADYBvgB7BPsAeINAgAGGPYB2y7b_70pGwEQ4NEALeP2AP_MKADjDPgACSEdAC3xJQAjDQwA0vLz_wM1FwEADPP_8OsDAQ_y3f8HAg3-2QgY_9TOAAMP5g8DyuoLBDkC_wH_1O0EvBr-__Q6CP_y9v7-4QjT_9kC-wcY9Af_LiYH_RT5CQQH__X8IOrvAvrsGP4cQQMA0-gA_Nf97v_t-hT7CObr_TQp-gTpFu8C6rwPA9kAG_r0svoCDQoX_v4n_AzkAfX__v4I-vjpAQAXDu75AvAJFPX6GAEgAC3_IR07OBNACUhhUAIqcxAAGmAMEQAxIE-z4fon_dHYDQjJDe2-Ftch_2Lv__71PM7u__rUAQoAN8Yz1JMAAAAn3KcRCQDXf8fK9gP3I0SRuvMY7mgR-gSb9jYQF-UA5Crs22sNIy8A1NTOPBQPxEozA0sgAC34GQ47OBNACUhvUAIqrwYQDBqgBgAAIMIAAMjBAAAwQgAAAEAAAATCAADAQAAABEIAAIDBAABAwgAAMMIAAIBBAAB8wgAAvMIAAGRCAACQwQAAZMIAABBBAAAAwgAA6EEAABxCAAAQQgAA4EAAACBBAAAgQgAAgD8AAIA_AABgQQAA0MEAAKhCAADAwAAAYMEAACRCAAD0wgAAyMEAAMBAAABAQAAAAAAAAKDBAADAQAAAPEIAAHBBAABIQgAAyMEAACBBAAAkwgAAPMIAAEhCAABgQQAADEIAAABAAABYwgAAAEEAAHzCAAAwQgAAEEIAAABCAABwwgAAFMIAADBBAACAQAAAMEIAACTCAAAQQQAAEMEAADxCAACqwgAAiMEAAMBBAACIwgAAgEAAAGhCAAAAwQAA-EEAAAhCAAAAwQAAAEAAAIzCAACwQQAAAAAAAKBAAACAQAAAkEIAAOhBAABwwQAAgEIAAIZCAADIQgAA4MEAAEBBAAAAwAAA0EEAANBBAACCwgAADMIAAIJCAACqwgAA0EEAAIBAAACgwAAAUEEAABTCAADAwAAAbEIAABRCAACwwQAAyEEAALBBAAAYQgAA-EEAAJJCAACQQQAAkEIAAJhBAAAAQgAAAEAAABBCAABQQQAA8EEAAMBBAAA8wgAAkEEAAADBAACgQQAAbMIAAODAAABQQQAAAMIAAPDBAAAwwgAAEMEAADDCAADAwQAAcMEAAJhBAACYwQAAoEIAAChCAAAQQgAAMEIAABTCAABYQgAAuMEAAOjBAACAQQAAmEIAAIhBAACSwgAAJEIAAMjBAAD4QQAAPMIAAPhBAAC4QQAAgsIAAAhCAACgwgAAJMIAABTCAACAwgAAQMAAADDBAAAgQQAAoMAAAPhBAAAAwgAAsMEAAIA_AACAQAAAmEEAAADBAACIwQAAsEIAAHDBAABgwgAAoMEAAFDCAAAUwgAAeMIAAFhCAACQQQAAgD8AAEjCAACUwgAAEMEAAFRCAAAIwgAApsIAACjCAAAYQgAAAAAAANDBAAB0QgAA-MEAAOBBAABwQQAAuEEAADBBAAAAwQAAAEAAALDBIAA4E0AJSHVQASqPAhAAGoACAACgvAAAVD4AAMo-AAAcPgAAmL0AAIC7AAAcPgAAK78AADA9AACoPQAApj4AADS-AABEPgAAgj4AAHC9AABUvgAAmj4AABQ-AACuPgAArj4AAH8_AABwPQAAUD0AAHQ-AABMvgAARL4AAL4-AAAcvgAAML0AAFw-AAAcPgAAgLsAALg9AACIPQAAgDsAAAy-AABwvQAA2L0AAGy-AAAMvgAADL4AAAy-AADoPQAAiL0AAGS-AACOPgAAnj4AAJ6-AAD4vQAA-D0AAMY-AABEPgAA2D0AAFS-AABEvgAAcL0AAHE_AAAUPgAAUL0AAOC8AAC4PQAAyL0AAFA9AACmviAAOBNACUh8UAEqjwIQARqAAgAAcL0AADA9AABwvQAAYb8AAKi9AABEPgAA-D0AANi9AABsvgAAbD4AAJi9AABsvgAAyL0AANi9AAAwPQAAQLwAABA9AAAjPwAA4LwAAK4-AACgvAAAgDsAAIA7AAAwvQAA4LwAAFC9AABUvgAAmL0AAFA9AACIPQAAQLwAAOA8AACYPQAArr4AAIi9AAAQvQAA6L0AAGy-AACovQAAUL0AAAy-AAAUPgAAuL0AAEC8AABEvgAADD4AAH-_AABwvQAABD4AAAQ-AADIPQAA2L0AABC9AACePgAA-L0AAIg9AACAOwAAuD0AADA9AACgvAAAHD4AAKA8AABMPgAAiL0gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=WtHPrs0a-nI","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["4329956563841310150"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"3008075920"},"15892061194173925008":{"videoId":"15892061194173925008","docid":"34-0-0-ZCEF58BEA3B1E7AED","description":"Hi guys! This is the second tutorial of the TI-nspire. The next tutorial will be up soon! If you have any questions, feel free to email me jp.nspire.u@gmail.com. Also check out my FB page...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/214617/70b1ecb019386dfcc3a44034990e2116/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/l_oFJwAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"15","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Dno6mCxgKyQU","linkTemplate":"/video/preview/15892061194173925008?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI-Nspire: Tutorial #2-Solve, Solve system of equations, Complex solve","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=no6mCxgKyQU\",\"src\":\"serp\",\"rvb\":\"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-QIA-gMAAQz--wj3__8A6gH4-_n-AQD_AgX5_wEAAP0L_AULAAAAAfP2-AD9AQAW-Pv59AAAABIABAT9AAAADAEBAf8BAAAB-fMDA_8AAAX39QH_AAAABQoF_wAAAAAFCwb8AAAAAAX-CgwAAAAAIAAtYD3hOzgTQAlITlACKoQCEAAa8AFF5Tv76eXjAtEuzwDP08YBgRruACUEEwDwCOcAygT7AcEZDwEN6hYB1QvzANxEEP8Z1fH_UxcBAP3bEP8KBwEAVi8OAEcOEgEO9_j-8PLq_jkeI_8cGB0ADeQOAe0D3v8a7fj-6Q4JAM_JAAT79QcF2OAuCScgC_8o5RgBzQTjAP4bN_7S8PQH5xzy_ATbCP8dFAgCMfAk_ujR-PwD5-UHDA7xBBwEFP0RGPv_EcgI_b8J7AD27gQCJwwG_ysmGvoCAQf3z9MFBNUBHvrbrgz8Av0C__IK8BHPIfUJFi8R_BIVC_r4DO34CtPvD-4gCAEgAC1o4g47OBNACUhhUAIqzwcQABrAB8Y0s76sOQA9u1MPPKWdj71E5M-8hUu9vCXK3r0yLVu9ADGuu_8j0z3BUl08mgucPPyMu75aUw-8xurFu4mZDT7MP1-9652fuXE8H773GmW7022kPLeyJL4pFcM8RNBivHCKqD1o7p06KkAPvTusAD4Csnw8Anw8vTE1k73ocbO86w-ePBhDGrwvoLw8LEvPPHeEwz0T-zq8Mm-bO2DnJj4N0w298R7xvPkPjjxZz3-8NnXePKxw673w04I8MgWpu1d4pz0rRge9KSMuvID1k7z02jE9-0sBPa-wID2oN4M9nyPNPNHsdb379fm8g_2yvJV75ryx6Cw9dKA9vAx3Dr5N2hY7lmEXPURojTnk_Ig9FMFJPFdJmrwJOJ-8rpJZvFcnpz05Ccq89QZrOxzz1TwzV-G85y6uPJyMqjwnaX68h6asPA5JHT6L9YI9gytFPIyND72lHhi9BdLPPOuJ8Ds34xQ-zH_EumYkDD3POMO8bLsBvMtxvb2PAbQ9kl5UvMzJpT3Xfpc8hf6yO7Z7Xj0HySc8y1asO2MqfbyjRcy9hypGvPj80D0lWU46i819PPeDED3HqU47Th11vHDNDb74VXk9lOdWOQLIij04jI29FMdku5kpzT2tCJg940CVt0fHBb7aqy-9DS4zOvmoeTuOkte93qNWurjSBj0IVtW9ProSuhpZKL3S8zi9B35xu4CsUT2LVgm9-mb2urbwsT328Ss9QqgcO1oojr1HdYq9gPcYumt7nrt0m8A9OP0wuTy98j1KyFG9V8GOOc4YZr2_z108I-27uad1mzy_Oli9hQVFtvFe2ryPfzA8EalyuTN5eb2D9iq9w88yuQDxCDyQI6U6biS_unHRhL19acC8pgpZOQYkRr3DV7W9CMhdN375yT1zYzo95u2pOHvRSL2CVLq9zz5duUjFf7wzjIu9VN-HOTZEsDwLcqE8SSEMuLtmbb2u4049sy4jt7lYbD3q_lY8a22ctweVHT01-DG9e8H4t6Imqj3h3zE8_EJzOF6-Vb1EicY9AbOGt6ODBL2ZHK283DQgN3jbO7xkmgS9WoiSOA08Ej39FCc-0mciubO26T3CbQ09Lz3jOJBE1LzTZjw9vLnut1UhVLw8Eyo-l9xFuBl2Mz1b2l-8gUJQuDkcyLmfPde9big_ty46OT0QdDm9rewrN4cdAT2-pRy96e3ONzLurD1cJr697GpDN0LLXz1jGrc9bpCOOMVHej36zYm9RZTQuEoVubv2cDO95GAKuKx6L71anPE8qKPsNyAAOBNACUhtUAEqcxAAGmD8AgBqKgquGPM79ewHBgjHI6vb57E0_xG-_xYhL-I0M7uy6BIAQvkM8ZUAAAAg3t0-sAAzf-vvGDwaYhu84eIz1VHk2eXAFvhJxfxWFd3T7A7YGAkAvNnHDjgCsz4ItiAgAC1i4ws7OBNACUhvUAIqrwYQDBqgBgAAwMEAANhBAACkQgAAcEEAAODBAAAUQgAA6EEAAEBAAABIwgAAyMEAAADBAACEwgAAnsIAAFxCAACAPwAAaMIAAPjBAABIwgAAkEEAAHBBAADoQQAAMMEAALBBAAA0QgAAJEIAAEDAAADwwQAAAEEAAIRCAADAwQAAlMIAAMhBAADCwgAA-EEAAIBBAABQwQAAQEAAAIBAAAAYQgAAVEIAAIDBAABsQgAA-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-D0AAEQ-AACgvAAAiD0AABw-AACAOwAAEb8AAOC8AABMPgAA4DwAABy-AACoPQAAiL0AAIK-AAAEvgAAhj4AAFA9AAA0PgAA0j4AAH8_AADgPAAAyL0AABQ-AABEvgAA4LwAABQ-AADgvAAAiL0AADw-AACYPQAAQLwAAIA7AACoPQAAmD0AAMg9AAAwPQAAoDwAAES-AACevgAABL4AAKg9AAAEPgAA4DwAADS-AAD4PQAAJD4AALg9AAC4vQAA6D0AACw-AABQvQAAuj4AAI4-AACevgAAiL0AABs_AAAUPgAAFL4AACS-AAB0vgAAoDwAAIg9AACgPCAAOBNACUh8UAEqjwIQARqAAgAALL4AAJg9AACmPgAAPb8AAHw-AAAsPgAAZD4AALi9AABAvAAAjj4AAIA7AACgPAAAmD0AAES-AAB0PgAA4LwAAKA8AABpPwAAEL0AAK4-AABcvgAAXL4AAIA7AACoPQAAgDsAAAy-AACgPAAAMD0AAEC8AACAOwAAuL0AAMg9AACIPQAA2L0AAFw-AACAOwAAED0AAIg9AACGvgAAoLwAAAS-AADgvAAAoLwAAJi9AACgvAAA2L0AAH-_AAAwPQAAcD0AAFC9AACoPQAAoLwAAEQ-AADgvAAAyL0AABA9AACYPQAAuL0AAAw-AABQPQAALD4AAIA7AAAQPQAAyD0gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=no6mCxgKyQU","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":640,"cheight":360,"cratio":1.77777,"dups":["15892061194173925008"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"1822476797"},"13378332939926918720":{"videoId":"13378332939926918720","docid":"34-9-14-Z72BC93B8D7D86FA8","description":"This video teaches students how to graph scatter plots with TI (Texas Instruments) Nspire CX. Teachers can also use the video as teaching material to teach their students. Subscribe NOW...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4121371/38768eab1e644ebf4796037b69298a16/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/Q6XANwEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"16","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Dk7kDfteP8CU","linkTemplate":"/video/preview/13378332939926918720?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI Nspire CX Tutorial | Graphing Scatter Plots","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=k7kDfteP8CU\",\"src\":\"serp\",\"rvb\":\"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_AgD7_g4E-gf9AhoAAQr1AgIA5ALw9wP8AgD9_ADxCQEAAAD7-Av-AAAA-wQI8vr-AQAODv3--AAAAA70-AQDAAAAAfn1__8BAAD5Afn4A_8AAAcCBfj_AAAA-Q77EP8AAAAMAQb4AAAAAAb1APUAAAAAIAAt2X3WOzgTQAlITlACKoQCEAAa8AF8L1f94xLnAbIg8wDGGgUAgRgP_yAhBwCnGgEB4fn8AMgM9wDyBdn_3yjf_64yIQHt7dkAY_ocAN_lEP8LCAEAOAYjADMFRQDa9A4A9Ob0AANAHAEB8uj92Bo4AQPv5wEPFSf_Ihw7AgzcHAYG7QECr9gjAuseDwFCqvsBzRkCAv36OQDv8_79OifcAOnp6AcQ7Pn5Hzz_Cd8Y-wcp9_YMDAAKBjLgzv0RChgGtNMWAMnd4_wCHBj2_vb7_BUMIQIAI_AOqdX5BdwJEgLl1esI1wgSATkJ-hDzBer-IR8UA_XpGgjfC_fz6dsGAPsIFvUgAC0BsAA7OBNACUhhUAIqcxAAGmD-_AB0FBz5COEj-eu0_hbQAQXpJsNM_xmm_-4V_yYeBdTiIkMAJ_0bx50AAAD59QIqBgDZf-SFLQgtLv-MpuIdB2bpDOnyCzY_2OkWEv7j7wwDIAQA5sTAOCO76RxFNOcgAC3_HRU7OBNACUhvUAIqrwYQDBqgBgAAwMEAAHBBAADgQQAAwEAAADTCAAAAwAAAgEEAAAAAAACgwQAAMMIAAGBBAAB4wgAAKMIAAMhBAABwQQAAoEEAAMhBAAAAwQAAUEEAAPhBAAAAwgAAkEEAAGDBAAC-QgAAAEAAAJBBAACIQQAAIEEAAJJCAAAwQgAASEIAAGBCAACywgAA8MEAABBCAADoQQAAYMEAABxCAABgQQAAxkIAALBBAAAYQgAA4EAAAJjBAAAAwgAAcMEAABBCAABAQAAAwEEAAIC_AAAAwQAAwEAAAGzCAAAcQgAAsEEAADDBAAAgwgAAcMEAAHDBAAAAQAAAoEAAAGTCAACoQQAACEIAAADAAAAgwgAAMEIAAABAAACAQAAA2EEAAADAAACowQAAoEEAACBBAACwQQAAQEAAACzCAAAkQgAAgD8AAIDBAAAUwgAAkEIAAJDBAAAUwgAAyEIAAGhCAACUQgAA-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-AABwPQAAgLsAALg9AACiPgAABb8AAHA9AACAuwAAEL0AAAS-AAAsPgAA2D0AACS-AACYvQAAmj4AADA9AADYPQAAnj4AAH8_AAD4PQAABL4AAHQ-AAAEvgAAUL0AAEQ-AAD4vQAABL4AAIg9AACYPQAAuL0AAMi9AACgvAAAqD0AAHC9AAA8PgAATL4AABS-AADovQAANL4AADA9AAAEPgAAFD4AAIC7AADgPAAAuD0AAJi9AABcvgAAmD0AABQ-AACAuwAALD4AAHA9AAAMvgAA4LwAADU_AABAvAAA2L0AAKg9AAAQvQAARD4AAIC7AAAsviAAOBNACUh8UAEqjwIQARqAAgAALL4AAFw-AACYPQAANb8AAKA8AAD4PQAATD4AAFy-AAA0vgAAmj4AANi9AABkvgAAoLwAABy-AABQPQAAmL0AAEC8AABPPwAAMD0AAMI-AAAEPgAAZL4AANg9AACgPAAAgDsAAI6-AAAsvgAAqD0AANg9AACgPAAAgLsAAEC8AACYPQAAVL4AAMg9AADIvQAA4LwAAFy-AACovQAA6D0AAKg9AACIPQAAQDwAAAS-AADIvQAAPD4AAH-_AACIvQAAmD0AAAQ-AAAsPgAAUL0AAOC8AAA0PgAAiL0AAKg9AABQvQAALD4AAEC8AADgPAAAMD0AAOg9AAA8PgAAcL0gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=k7kDfteP8CU","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["13378332939926918720"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"4074278190"},"2068274786313613539":{"videoId":"2068274786313613539","docid":"34-0-3-ZB86278552A1DD21D","description":"I show you how to make a scatter plot, a least squares regression line, and a residual plot with a TI-Nspire Check out http://www.ProfRobBob.com, there you will find my lessons organized by...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/2327027/6ac0a4777bcb73ffb6a637bdd40e5ab4/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/hr/vdHqAgAAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"17","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DMRmHJ768RQk","linkTemplate":"/video/preview/2068274786313613539?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Scatter Plot, Linear Reg, Correlation & Residuals with TI-Nspire","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=MRmHJ768RQk\",\"src\":\"serp\",\"rvb\":\"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_P0O_gIA_PkGBwIH_AIQCAML9gEBAPQO9_UDAQAA_fwA8QkBAAD-B_QH_AAAAPwECPL7_gEADwUIANsA_wAXBPwK_wAAAAP7_QH-AQAA-fQK8QIAAAD_-gP_AAAAAAL9_gj-AAAABAED_AAAAAD68g77AAAAACAALdOk2js4E0AJSE5QAiqEAhAAGvABeP4E_ZsO6fziXhQAFcrUAIUUwABU8-4A0gQLAJjwEQDDE9sANubjAKz12f7YJCX_0cjz_38P3wD7-wT_-QoKAD4CDQBW7i8CHi8KAR4RqwEvWxv_7hHr_gDe7AAN-wwEDfgqAvDIFADluPsB5_wCB-_zGgLHYAAAD9UMCKIk_f_9IUX95soMCxAdvPsdB9MCM_QFBi_6-v7GEjr9FQsRCgG97gM3o_T39iIR-63z-Qie6vX99B0Q_xvy6vYXBBILIAXyBckD9__b5PTr2MYKCSXgCgXBEfgX0xjn_AJFBwYkCgYVxfALCx8MBgLNBhMBIAAt9izjOjgTQAlIYVACKs8HEAAawAcqcZ2-G_HkPNkxZD2jUzy99MgbvOtNMbxRh_W915eGPYWnYb1Ru689ns46vAiiOLzY1Hm-BQRJvfOGBb0OyLQ9e2s7vVWRgLwf31m9D0ZsPNYU7TxFvPW9Z-jEPKy4J7y2LwA-lFB1PQmM9TtHzp092L-GPHQjLLxMVM-9Ee7EvMPEVTzvsro8ANUJvRp7gDxGAJE9YcyxvQU2B73wFkg-QzBYvDCKFL2HhFS9kiRoPb_h0zoFNDG-87oUPT4Hlrz5Uxk9wup-PFUMPL3OX4c909r0vM6C9Tz3N509Cis1PWyY_DtCBcc85vVWvTXhqDz9paC9jh6kPUanV7u4c0E99mmLPIV3OTz89hq9xAAOPY1r8jw49UE9Y8uXvGtwkbxz2P08SfaEOeXHKbytFc29__Q4u3NbbDwZ26U9qVEjvSBJpDzmzRE-I_s7PVZ3drzDiZ69u3-svKQt0zyTfQa9aWhIPYjRGjzY5UU9326JPcYdirzR1KG8KNESPYx_xLw_vPg8eUWLPA6zYTwSW5u9xGIPPRkpCDwKQoO9bL-7vQyD6DvdRr49JifJvFh5vDufiVW8F00iPd28J7zZ7QO-Ytjlu3QsjLoa4rM8K8q6u8jzmrk01E28jhsCPEKhErwKR4W9fyIlvUdmorutKO876WEIvpaknbk6kPU9sEacvVWwGzgaWSi90vM4vQd-cbtgOSI-rizRvHCVCroNP549eeyCPMsnjjqYTwa-GFnXvNkmkTrQb6k8i4r6OzGb3zrHZxI-rqDpvZAJtLlE7JK9ma8cvWTPyrjHY-Y98dYJvhObVjmE4Kc9AWg5vAfUbLkB4DO8hlzjuxbsUDp2PAG9oHOSvKoVkLjHgRe-HcAsvcQSuznljJK9k7kDveN9nrl5P-49ZLdqPa9X_7c_x0c8H3vCvSHHJLgB8qk6pmQUvePk2Tj-t9I9AvMAPqXWILr0b9e97RpjvA1eh7i401E9zS6Mu2UppDea9-68a4ycvdwIvzcvMgE-NK2TvS0aqDiEgBy-8X7BPRnACbnqNo08DBEGvZl-cje8cO87HnqBvU3QwjiAV9W8aqAJPnVOWTgvgrs9HqjTPEyT_jid-CW9tKNiPdkGtjZZYUQ9shMuPkFsYbg_Eys8EVWZOyvjA7ggcmS9ntkpvQQrf7hB8m49hQ-AvBLIWzed5Si9QKT_vaTberd5sdA9bvJLOazuU7hKG5i8GRU9PeqSKzfU4Tc90SbiuiMxDrhpi2s8hctPPWqeJbjAcmm9-DuvvFC4tLcgADgTQAlIbVABKnMQABpgDwQAXDE37fHbLv3v1eL14PL8yA65NP8P4gAB0xIeNfrq6xUEADQCP-KpAAAADhPxGhEA82nJqfcBKjsUqrz5LQ9_M-3iAyESHugDHeHvv-f9EU0uACLDAUQy08MOEeMGIAAtfQ8jOzgTQAlIb1ACKq8GEAwaoAYAACTCAADAQAAA0EEAAADCAACQwQAAuMEAAPBBAACIwQAAdMIAAIDBAACwwQAAzMIAAJbCAABsQgAAmEEAAEBAAACAPwAAAMIAAEhCAADQQQAAdEIAALBBAADAwAAAkkIAADBBAAAAQQAA2MEAAPBBAAB8QgAAoMAAAEBCAACQQQAAlsIAAIC_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_AACiwgAA4MAAAIDBAABAQAAA6EEAAMhBAABcQgAAEEEAAHhCAAAAwgAAVEIAAKDBAADAQQAA0EEAAMhBAADQQQAAdMIAACRCAACowQAAJEIAABzCAADIQQAAgEAAAL7CAAC4QQAArMIAAGzCAADYwQAAoMIAANDBAAAYwgAAwMEAAKjBAAAAwAAAeMIAAGzCAAAEQgAAMMEAAFDBAADgQQAAEMIAAChCAADwwQAATMIAAPDBAACQQQAA-MEAAHTCAACeQgAAUEEAAMhBAABAwQAAIMIAAADBAABQQQAAqMEAAKTCAACAPwAAUEIAAABCAADYwQAAVEIAAGTCAABwQQAAwEEAADDBAAAQwQAAWMIAAADBAAAQwiAAOBNACUh1UAEqjwIQABqAAgAAVL4AAIi9AAAsPgAABD4AAAS-AAC4PQAAmj4AAI6-AAAQvQAAoLwAAFy-AAAQPQAA6D0AAEC8AABkvgAAUD0AANI-AACAOwAAXD4AAJY-AAB_PwAAEL0AACS-AACKPgAAir4AABy-AACoPQAAFL4AAAS-AAD4PQAAgDsAAJi9AADgvAAAFL4AAMg9AABAvAAAiD0AAOi9AAB8vgAAHL4AAAy-AAA0PgAAdD4AALg9AABwvQAATD4AADQ-AAAwvQAAqL0AAKC8AAD4PQAAgLsAAGw-AABwPQAAXL4AADC9AAAbPwAATD4AANi9AACgPAAAmL0AADC9AADIvQAA6L0gADgTQAlIfFABKo8CEAEagAIAABy-AACCPgAAMD0AAEW_AACAuwAAoLwAADw-AACKvgAAyD0AAFw-AAAwvQAAyL0AAJi9AADYvQAAiD0AABC9AAC4vQAART8AAEC8AACqPgAAQDwAANq-AAAkPgAAiL0AALi9AADoPQAAdL4AALg9AAAsPgAAED0AADC9AABQPQAA4LwAADy-AACIPQAA2D0AAAQ-AAAkvgAAQLwAAOi9AAAkPgAAiD0AABC9AABAvAAA6L0AAEQ-AAB_vwAAFL4AAOA8AABcPgAAqD0AAFC9AAAQvQAAjj4AAAS-AADIPQAAiL0AAAy-AAAQvQAA4DwAABQ-AACovQAAqD0AAEA8IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=MRmHJ768RQk","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":716,"cheight":720,"cratio":0.99444,"dups":["2068274786313613539"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"2853377492"},"16750759578331564390":{"videoId":"16750759578331564390","docid":"34-5-4-ZD7FFFFC92230FEFE","description":"Learn how to enter data into a spreadsheet, how to create a scatter plot, how to find the line of best fit, and how to draw the line of best fit with the TI NSpire CX. www.RadfordMathematics.com...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4945436/0e16878bf9c13b556db9574636405473/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/6YaOOgEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"18","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DocKJwkaKJGw","linkTemplate":"/video/preview/16750759578331564390?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Linear Regression TI NSpire CX","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=ocKJwkaKJGw\",\"src\":\"serp\",\"rvb\":\"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_g3-AgD4AQAK9wb-Ag39-QEJ_v8A-P3-AwUC_wDt_AP6A_8AAAQG9wECAAAA-PQGAfr-AAAX9_v59AAAAA70-AQDAAAA_v3-_gQBAAD8-_PzAQAAAAz-_QEAAAAA_AEDBv7_AAD2A__tAAAAAPz4BvYAAAAAIAAtjY_aOzgTQAlITlACKoQCEAAa8AFS_ib-19XoAcwFAADU_9cAgSIK_hIJ_QC97toAz__tAc34FQAEDgMA8yTL_7kn-f8EF_P_PjDU_xLZBQDI-AcABzEbACP6GQEqCfcAztsd_u0zD_4PAuYACSsGAg_y3f8S6ib9_RsWANreAwL95wAD5vsXASft6Abs5PYB4h4AAhonJP306e399CTT_Nbe7wUZ_-X8MwX9_wvdCQPp0-MF_-XvBREgGQH9QwoD0AwP-f7Z-wr94hD9HOPn_E8r-wPuGfv66rwPA9v_A_nY9_AEGxIZ_w8VBgTv9fP_BNwYAv_0E_gEH_f-6-X1DekMCO4gAC3_IR07OBNACUhhUAIqzwcQABrAB-MYsb5fkF49EWBHPCNeqLy0rLu8pB6_u2pNc72pCME8tnIFvdqQHz6mBTM7562ZOvyMu75aUw-8xurFuxb7yz104ZG94UynvLqeCL7WYNA6yYQpPEzEO76CnEW7VjLXuiZnsj2zMQY70dObPAqdFz6TmxW8EYqtvMTu270HgyU7ZhUVPM4P6TsLWLy8gkSJPEKguT3bfRi9uAT9OxCxIT58WaQ8Kcz7vBU-trwkroi86FcpPX3PqL322gc89EAYvL2NzT1KmZS8Se8AvRfLvrx6srC7Y8IgvPM82D2AH4899g1MPCzztr3y9Zu9rAmaO0X8ub01sUU9uJ2svD4Zbb1vM1A9sGOSPDWGr7xuYIw96UguPDg9Wb2l46C8Ao-evCveyDx8l_e8pMNDPODeMD3f8Mw8EFg9OmM9ij0gIIQ8-UiKPMCT9j3_6pE9GJvvu3w7M7390SK8NJeAPGeCPD16Dbs93WxivH9tmD2RziW9koakvPaGNjpk3Zk9AKNwvP3Fpz1zLZq8FF5-uzf6HT3nCqU8M2AcvPnj7rtbYfq9hQK-O3htRT0JBBA9cc6jPEGUiT1tJS-9O0j8Omu33b1KzxQ9jVszO6R9vT1zyYe9L8gvOxzNpj0WilQ9N2Lau9rodzx2g6296cucu8ZQTjxa86O9IdOsObjSBj0IVtW9ProSuk29zr2s4Fy9VWVxuf91Lj0q16W8HT0fO_NZ3j1u9uw8-oGcuNHVkb31Nqy8IifhOh4OfD1Mpoo8-yHlOU8jHT6VuA69DXvSOPUpLL01mIa8Yyo7Oa8WTj3bBwu8fh8wuRMjkD2Ps5-9Cn64N4kPt723Qri9MUK6OBKoiT3Rlk68O7nruRW1arwSiSK9ARbduBL1Qr0iGOe9eBrqN_ReCjxPNsq8QsmCuHFQBrwVGf29wLcwNylj17yN_iG9cE2buV-1Grqvz1w9Fp7LuIYzZL01zR48D21ZuKI10DwIZGU8iyjEN0k0fD3G_Dy9guSDOHJSCD67Vow6XvRZta0PoL2hFM09rsiMuLBCkL1MAJm9IWVjuLVq_DxxapG9caYGuF5CKrxff9I9MS8UOKuppj0zgrI8iBE7OEXKYLwbgM09phy4OFUhVLw8Eyo-l9xFuCnvoTpc5z45c7iNuHD0rL2JmBI8BSAbONewhT2pFtG8p_hDN-LrJj279qC8bw8IuPZ0ej3gD9-9P5mbt5kOnbzlqKI9_F0wOLVXWj3SsoQ9kdm7uH8vxbzk1ik9TDOIuG1rEL3FeZM91SAoOCAAOBNACUhtUAEqcxAAGmDxAAA0DCTbDCAsEsPXzffi7vnGIc4z_wqP__jl_vwiydq3BAcAHA8hxpYAAAAO2PwV4QDif6mmFxgeORXIxBgA-nQA-uus9GMMzdsrEfCiCAtOMCwACuepMU8B6D85HzogAC2bcQ87OBNACUhvUAIqrwYQDBqgBgAAgMIAAADAAAAcQgAAsEEAACjCAAD4QQAAXEIAAABBAABAwgAAjsIAAKBBAABwwgAArMIAADBCAAAAAAAA2MEAAAzCAACMwgAA4MAAAHBBAADoQQAAsMEAAOBAAAAkQgAAoMAAAEBAAAAAwQAAqMEAALZCAABIwgAALMIAAARCAAAAwwAAkEEAAOhBAAAAQQAAUEEAAGDBAACAQQAAXEIAAABAAAAwQgAAwMEAAIC_AACAwgAAOMIAACBBAACAQAAATEIAAEBBAABowgAAkEEAANjBAAAcQgAAVEIAAFBBAACmwgAAoMAAABBBAADIQQAAwEEAACTCAADgwAAAfMIAAOhBAAC0wgAAQEAAAIDAAAB0wgAAsMEAAEBCAAD4wQAAwEAAAChCAABQQQAADEIAAGzCAAAAQQAAIEEAAIDAAABgwgAA0EEAAOhBAAAQQQAAQEEAAMhBAADOQgAAIMEAAGRCAADoQQAAEMEAAEhCAABowgAAIMIAAGxCAACMwgAAIEEAALjBAAD4QQAA4MAAAPjBAADgQAAAbEIAADhCAACAPwAAQEEAANDBAAAAQgAAAAAAAJBCAABUQgAAYEIAAODAAACIQgAAwEEAAAAAAAAgQQAAAMEAAKDAAAAEwgAAAEIAALDBAAAMQgAAPMIAAMjBAAD4QQAAgL8AABjCAAAgwgAAIMIAADzCAAC4wQAAEMEAAODAAAAAwgAATEIAAIJCAAAsQgAA-EEAACDBAAB0QgAAIMIAAADAAAAgQQAAWEIAACBCAACawgAAEEEAAIDBAACqQgAAIMIAAEBBAAAQwQAAhMIAACBBAAC0wgAAcMEAAEjCAAA8wgAA8EEAAABCAACIQgAAQMEAABDBAABMwgAAgD8AAOBAAAA4QgAAgL8AAADAAAAwwQAAsEIAAADCAADowQAAgL8AANjBAAAAQAAA0MEAAABCAACoQQAA4MEAAIDAAACEwgAAcMEAABhCAACIwQAArMIAAAzCAACCQgAAcEEAAMDAAABEQgAAyMEAAEBAAABAQQAAAEEAAPjBAADgwAAAkEEAAMDAIAA4E0AJSHVQASqPAhAAGoACAACivgAALL4AAAw-AABkPgAAmL0AAJg9AAD4PQAADb8AAFA9AACovQAAcL0AAIi9AAB0PgAA2D0AAES-AABQvQAAxj4AAAQ-AABUPgAAAT8AAH8_AAAQPQAAmL0AAI4-AADovQAAED0AAIo-AACYvQAANL4AABw-AAA8PgAAPL4AACS-AAAQPQAAmD0AABC9AABQvQAA2L0AAGy-AABEvgAAgLsAAEA8AAAkPgAAgDsAACy-AAD4PQAATD4AAJq-AACqvgAAgDsAANg9AACgPAAAuj4AAKi9AABQPQAAiL0AAHE_AAB8PgAA6L0AANg9AAAcPgAALD4AADy-AACyviAAOBNACUh8UAEqjwIQARqAAgAALL4AADw-AACAOwAAYb8AALi9AAC4PQAA6j4AAK6-AAAwPQAAoj4AADA9AAAkvgAAFL4AAOC8AACgvAAAoDwAABA9AAA_PwAAUD0AANY-AACAOwAAir4AAFA9AADgPAAA-L0AAIg9AAA8vgAA6D0AABQ-AACgvAAAEL0AAFA9AACAOwAAor4AAIC7AADgPAAAMD0AAJq-AABAvAAABL4AABw-AAAsPgAAUL0AALi9AAAEvgAAnj4AAH-_AAAsvgAALD4AABw-AAAMPgAAiD0AADS-AACWPgAA2L0AABw-AABQvQAAQDwAANg9AACAOwAATD4AAES-AAAwPQAAuD0gADgTQAlIfFABMAk4AUoAUgkIDxCSAhgAMAFgAGgA\"}","related_url":"http://www.youtube.com/watch?v=ocKJwkaKJGw","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1234,"cheight":720,"cratio":1.71388,"dups":["16750759578331564390"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"2172366321"},"5574632421923068657":{"videoId":"5574632421923068657","docid":"34-6-13-Z7E3176A18655457B","description":"I show you how to find the mean and standard deviation of a discrete random variable with your TI-Nspire. Check out http://www.ProfRobBob.com, there you will find my lessons organized by...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3373603/4cb898f514af9bc3204bc79b854e9692/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/hL_TCAEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"19","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DGd0uz3NQp68","linkTemplate":"/video/preview/5574632421923068657?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"TI-Nspire Discrete Random Variable Mean & Standard Deviation","related_orig_text":"Nspire Explainer","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Nspire Explainer\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=Gd0uz3NQp68\",\"src\":\"serp\",\"rvb\":\"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-_r-AAAA8Pv9-fwBAQEIAwkJ-P__AOMEA_X-_AIA7PgQ_P3_AAD6EPD_AwAAAPf1_f39_wAAEAUJANoA_wAW-fsA_wAAAAz8CwP-AQAA9P32A_UCAAACCAH8_wAAAPwZAwj_AAAABQ35AwAAAAAM9QAFAAAAACAALZbd1Ds4E0AJSE5QAiqEAhAAGvABWQ4y_uXu-gOsIwz_wvzrAYEa7gAn9AwA1Ab3AcoE-wHU7QkA9AXd_9Qn-ACaLSIB_PjK_i0YGf8YyRb_FvLwAFYvDgBqBCgCHgwA__ENAv76GkoCHOf1_wvZ5_8N4OP_KP0l_-4ULAHb3u8FFeMAAdjgLgkdMRQBHdAT_rw46wf2ByT96er6BfAQ5_fr9_cGAg_8-kAYDwAJCRIH-en3AAEYEwcH4_sBHzMBA-DW-f7O4eb8BfQHAyQG7AEMFxQLBg4GAdPr_g7o5vv80-b0BBj6IgDz_vf-2fDp9CZOEAH26xgI8Az7_OfOCAvmDQnsIAAtaOIOOzgTQAlIYVACKs8HEAAawAfGNLO-rDkAPbtTDzylnY-9ROTPvIVLvbzemFm9_RjOvNqrL70zqUE-2cQwOlizqTw4aYq-0Qw9PO2ufTxB1eg9hJUUvRs237ug_Ri-TezrvGd5Abzn_iq-Xcv_PEh0KjyVLKc90sqYPBJCUbwKnRc-k5sVvBGKrbynKMK9Sf3rvJmDQD3rf688Cr5pPBlxwTxwQqE9hG1-u18elzxg5yY-DdMNvfEe8bzrQw289CgmvLYiezzSzo-95ymhvBDf8LvRV6U97wT3OweEEb3gPVG8kH0VPcb_OjvzPNg9gB-PPfYNTDwGW3a97whivepLBb23ix-9h4nGPP97S7xtrOS9phEuPZROwTs1hq-8bmCMPelILjzeeoe7-zsgPXoOFr31Ugw9oA9gvPxPxDu8ti-7cRsyPGrLbzwcR7c9oeD7u-8N9DzAk_Y9_-qRPRib77sQ48q9qrWwvJySYjz5qNq8C0blPS8qsTthkbo8nVmcPHVQ8Du9uB47L97PPYa3Pbx9CdU9EaqzOupChzu3cwq8l4YrPaphPztXezi9L4f9vSqgZjrUKvo9KxuxvP93V7otqmo9UhEjPEN9v7umP5C9fOC6u8CeJzt-n5s975Y_vPwIFTyTzfA8AmKCPWt3NLxdrIO9BLapvQ2MPDtYJGG9Z0FtvdZIvzvFZQY9-gwIvlUhA7ojN4696Ih3vSbVVLlmhbI91jpxvKoLWztE87U9liJvOV7L-TqcY5q99fVcvW7hKTpb62s9n-i6PRId3rhPIx0-lbgOvQ170jiC5D29BbKqO3qSLjvaDGY9VifMvE_cU7oa-FW7Lrxcve8-uTi2QpK9lxP-vFnCLzkgmJM9NoMNu-Ia8zlAc3G9JJd_vPIz7rizxSC7UUDEvW897Dhm_rw9xT-mupMQ-7hxUAa8FRn9vcC3MDe81EO9QVgVu7lI5rcPME490xILPqK2wbkNMo69YDsYPG7iDbg9ZTA9_LPVu9iMADl26Go9rr61va1GRriXyrs9uNopuqV9priEgBy-8X7BPRnACbmYzKe8P0YqvcKdADg7ApO87d1avbplBznjGt89ZYzvPc5HhLkB99w92QCRPCAePDmd-CW9tKNiPdkGtjZVIVS8PBMqPpfcRbixFQQ-xv_4OzLZU7gZm2y9iYTlvLRKzjfelqM9WNeyvGOZJDj_BWI97kP5vFsRjre39hk9DlVHvWypWLhVGKY9bQvFPYPH5zgkrDc99GHHPEPy8bhtamo7vWcOPbHUyLdUH2i9CBMwPT0cjDggADgTQAlIbVABKnMQABpgCf0AW_Qksv34Efy_2sfe-fH51EzbC_8GvP_nJN0cDM_ppend_yYiJteZAAAA8QD5-tEAEX_-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-EEAADBBAAAQQgAAgEAAAIRCAADgQQAAwEAAAIA_AADAQAAAmEEAAEDBAAAgQgAAWMIAAFBCAACQwQAAoEAAADDCAAAAwgAALEIAAMDBAAAQwgAA2MEAAEBAAAC0wgAAUEEAAAjCAAAAwAAA6EEAAJRCAAAgQgAAqEEAAHRCAADgwQAAqEEAAAAAAAAQwQAANEIAACxCAAA8QgAAIMIAAIDBAAAAwQAAeEIAADjCAAAwQQAAwEEAANDCAABQQQAAGMIAAIbCAAAgwgAAqsIAAKjBAADgwAAAmEEAAPjBAACAQQAAFMIAAAjCAAAAQQAAgEAAAGDBAACYwQAAHMIAAEhCAAAwwgAAgsIAAIDBAACAwQAAaMIAAK7CAABYQgAAUMEAACDCAACowQAAWMIAAMBBAAAMQgAAIMIAAKDCAACowQAAiEIAAOBBAAAIwgAAAEIAAPjBAAC4QQAAFEIAAIA_AAAQwQAALMIAABDBAABAwCAAOBNACUh1UAEqjwIQABqAAgAAQDwAAFC9AACmPgAAiD0AAAw-AAAcPgAAZD4AAOa-AAAcvgAA6D0AAPi9AAAUvgAAND4AAIg9AAD4vQAA2D0AAEQ-AACAOwAAij4AAIY-AAB_PwAA4LwAABw-AAAwvQAAiL0AADC9AAAkPgAAXD4AAIK-AACmPgAAHD4AAIC7AAAwvQAAmD0AACQ-AAAUPgAAQLwAAKi9AACWvgAANL4AAFC9AACAuwAAhj4AAIC7AAAcvgAAED0AAPg9AACovQAAgr4AACS-AAAkPgAA4DwAAOg9AAAkvgAAiL0AAFC9AAD2PgAARD4AAHC9AACovQAAgLsAAKC8AACgPAAAiL0gADgTQAlIfFABKo8CEAEagAIAAOA8AABMPgAAqD0AAD-_AADgvAAA1j4AAHw-AAD4PQAAfL4AAN4-AADIPQAALL4AAHA9AADYvQAAqD0AAEA8AACAuwAAfT8AALi9AACaPgAAQLwAAIa-AABEPgAAyL0AABC9AADovQAADL4AAPg9AAAQvQAAoDwAAKC8AACovQAAXL4AAHS-AAAMPgAADL4AAFA9AAA0vgAAkr4AADy-AABEvgAAQLwAAIA7AABwvQAAgDsAAJ4-AAB_vwAAqL0AAOA8AABQPQAAgDsAACw-AACAOwAATD4AAFC9AADgPAAAQLwAALg9AACmPgAAuD0AAJo-AADYPQAAhj4AADy-IAA4E0AJSHxQATAJOAFKAFIJCA8QkgIYADABYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=Gd0uz3NQp68","parent-reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["5574632421923068657"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"2200702294"}},"dups":{"5009297457068293358":{"videoId":"5009297457068293358","title":"TI \u0007[Nspire\u0007] - Domain & Range of a Function","cleanTitle":"TI Nspire - Domain & Range of a Function","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=8KSw4F7auO4","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/8KSw4F7auO4?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDb1gzTDV5dm9SbXZjUENGNDJiOWFzZw==","name":"SOWISO","isVerified":false,"subscribersCount":0,"url":"/video/search?text=SOWISO","origUrl":"http://www.youtube.com/@Sowiso","a11yText":"SOWISO. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":341,"text":"5:41","a11yText":"Süre 5 dakika 41 saniye","shortText":"5 dk."},"views":{"text":"11bin","a11yText":"11 bin izleme"},"date":"25 eki 2021","modifyTime":1635183965000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/8KSw4F7auO4?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=8KSw4F7auO4","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":341},"parentClipId":"5009297457068293358","href":"/preview/5009297457068293358?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/5009297457068293358?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"4369778309841839136":{"videoId":"4369778309841839136","title":"TI \u0007[Nspire\u0007] CAS - Expanding and Simplifying Expressions","cleanTitle":"TI Nspire CAS - Expanding and Simplifying Expressions","host":{"title":"YouTube","href":"http://www.youtube.com/v/ARO6-nXpUcE","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/ARO6-nXpUcE?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDd3lFM2lmdkZPRGlRMEQzWEI4LXVrQQ==","name":"Mr. Vas","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Mr.+Vas","origUrl":"http://www.youtube.com/@MrVas-dc5op","a11yText":"Mr. Vas. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":154,"text":"2:34","a11yText":"Süre 2 dakika 34 saniye","shortText":"2 dk."},"views":{"text":"53,5bin","a11yText":"53,5 bin izleme"},"date":"13 mayıs 2016","modifyTime":1463097600000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/ARO6-nXpUcE?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=ARO6-nXpUcE","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":154},"parentClipId":"4369778309841839136","href":"/preview/4369778309841839136?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/4369778309841839136?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"3616330071902994640":{"videoId":"3616330071902994640","title":"TI-\u0007[Nspire\u0007] CX: Rectangular and Polar Forms of Complex Numbers","cleanTitle":"TI-Nspire CX: Rectangular and Polar Forms of Complex Numbers","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=mo4c32JPelQ","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/mo4c32JPelQ?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDQTZncWpvQVJsaFFSa1liMVdSN25vdw==","name":"Miss K's Mathematics Lessons","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Miss+K%27s+Mathematics+Lessons","origUrl":"http://www.youtube.com/@missksmathematicslessons6382","a11yText":"Miss K's Mathematics Lessons. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":453,"text":"7:33","a11yText":"Süre 7 dakika 33 saniye","shortText":"7 dk."},"views":{"text":"20,3bin","a11yText":"20,3 bin izleme"},"date":"3 kas 2019","modifyTime":1572739200000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/mo4c32JPelQ?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=mo4c32JPelQ","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":453},"parentClipId":"3616330071902994640","href":"/preview/3616330071902994640?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/3616330071902994640?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"8858689779326825589":{"videoId":"8858689779326825589","title":"Using TI-\u0007[nspire\u0007] to find correlation coefficient","cleanTitle":"Using TI-nspire to find correlation coefficient","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=YncLnRpdMOM","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/YncLnRpdMOM?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDY21mTzI5Y2I0azZvVm01WUllMTlSdw==","name":"Nate Murphy","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Nate+Murphy","origUrl":"http://www.youtube.com/@EHSmathwithmurphy","a11yText":"Nate Murphy. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":374,"text":"6:14","a11yText":"Süre 6 dakika 14 saniye","shortText":"6 dk."},"views":{"text":"157,2bin","a11yText":"157,2 bin izleme"},"date":"16 eyl 2014","modifyTime":1410825600000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/YncLnRpdMOM?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=YncLnRpdMOM","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":374},"parentClipId":"8858689779326825589","href":"/preview/8858689779326825589?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/8858689779326825589?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"15156111247996134451":{"videoId":"15156111247996134451","title":"Basic graphing with a TI-\u0007[Nspire\u0007]","cleanTitle":"Basic graphing with a TI-Nspire","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=ET5zd1oYAAA","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/ET5zd1oYAAA?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDOVNQTjZxYU0wREI0NTUtRHJXQWRwQQ==","name":"ProfRobBob","isVerified":false,"subscribersCount":0,"url":"/video/search?text=ProfRobBob","origUrl":"http://www.youtube.com/@profrobbob","a11yText":"ProfRobBob. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":418,"text":"6:58","a11yText":"Süre 6 dakika 58 saniye","shortText":"6 dk."},"views":{"text":"156,7bin","a11yText":"156,7 bin izleme"},"date":"29 eyl 2011","modifyTime":1317254400000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/ET5zd1oYAAA?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=ET5zd1oYAAA","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":418},"parentClipId":"15156111247996134451","href":"/preview/15156111247996134451?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/15156111247996134451?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"5787569341662208525":{"videoId":"5787569341662208525","title":"TI-\u0007[Nspire\u0007] CAS 3 Variable Linear Systems","cleanTitle":"TI-Nspire CAS 3 Variable Linear Systems","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=s0KnyLsChY8","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/s0KnyLsChY8?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDOVNQTjZxYU0wREI0NTUtRHJXQWRwQQ==","name":"ProfRobBob","isVerified":false,"subscribersCount":0,"url":"/video/search?text=ProfRobBob","origUrl":"http://www.youtube.com/@profrobbob","a11yText":"ProfRobBob. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":311,"text":"5:11","a11yText":"Süre 5 dakika 11 saniye","shortText":"5 dk."},"views":{"text":"14,7bin","a11yText":"14,7 bin izleme"},"date":"1 mar 2012","modifyTime":1330560000000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/s0KnyLsChY8?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=s0KnyLsChY8","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":311},"parentClipId":"5787569341662208525","href":"/preview/5787569341662208525?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/5787569341662208525?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"13167024036976347988":{"videoId":"13167024036976347988","title":"Solving System of Linear Equations on TI-\u0007[Nspire\u0007]","cleanTitle":"Solving System of Linear Equations on TI-Nspire","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=ZUFeMdX-K40","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/ZUFeMdX-K40?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDdHNwUjZjVDRXc2xSYlAycXAwZmVsdw==","name":"turksvids","isVerified":false,"subscribersCount":0,"url":"/video/search?text=turksvids","origUrl":"http://www.youtube.com/@turksvids","a11yText":"turksvids. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":247,"text":"4:07","a11yText":"Süre 4 dakika 7 saniye","shortText":"4 dk."},"views":{"text":"10,2bin","a11yText":"10,2 bin izleme"},"date":"22 eyl 2013","modifyTime":1379808000000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/ZUFeMdX-K40?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=ZUFeMdX-K40","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":247},"parentClipId":"13167024036976347988","href":"/preview/13167024036976347988?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/13167024036976347988?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"6309903583688344478":{"videoId":"6309903583688344478","title":"TI-\u0007[Nspire\u0007] - Linear Regression and Two Data Sets","cleanTitle":"TI-Nspire - Linear Regression and Two Data Sets","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=IDM98L62J4w","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/IDM98L62J4w?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDdHNwUjZjVDRXc2xSYlAycXAwZmVsdw==","name":"turksvids","isVerified":false,"subscribersCount":0,"url":"/video/search?text=turksvids","origUrl":"http://www.youtube.com/@turksvids","a11yText":"turksvids. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":301,"text":"5:01","a11yText":"Süre 5 dakika 1 saniye","shortText":"5 dk."},"views":{"text":"2,9bin","a11yText":"2,9 bin izleme"},"date":"28 eki 2013","modifyTime":1382918400000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/IDM98L62J4w?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=IDM98L62J4w","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":301},"parentClipId":"6309903583688344478","href":"/preview/6309903583688344478?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/6309903583688344478?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"16466975205339213535":{"videoId":"16466975205339213535","title":"TI \u0007[nspire\u0007] user defined function for linear interpolation","cleanTitle":"TI nspire user defined function for linear interpolation","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=qxFbBc8VLMY","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/qxFbBc8VLMY?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDSGNHamJsNEpwU0Z0R2U5azdwdWRLdw==","name":"Joe Ragan","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Joe+Ragan","origUrl":"https://www.youtube.com/channel/UCHcGjbl4JpSFtGe9k7pudKw","a11yText":"Joe Ragan. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":230,"text":"3:50","a11yText":"Süre 3 dakika 50 saniye","shortText":"3 dk."},"views":{"text":"41,5bin","a11yText":"41,5 bin izleme"},"date":"10 kas 2014","modifyTime":1415577600000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/qxFbBc8VLMY?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=qxFbBc8VLMY","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":230},"parentClipId":"16466975205339213535","href":"/preview/16466975205339213535?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/16466975205339213535?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"12930207362759369961":{"videoId":"12930207362759369961","title":"TI-\u0007[Nspire\u0007]: Tutorial #1-Fundamentals","cleanTitle":"TI-Nspire: Tutorial #1-Fundamentals","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=0brxTzEi0cU","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/0brxTzEi0cU?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDeGlxZkV6YThDQ3VoRjBJVG9lT3p3QQ==","name":"Junpyo Lee","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Junpyo+Lee","origUrl":"http://www.youtube.com/@jpnspireu","a11yText":"Junpyo Lee. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":200,"text":"3:20","a11yText":"Süre 3 dakika 20 saniye","shortText":"3 dk."},"views":{"text":"63,5bin","a11yText":"63,5 bin izleme"},"date":"9 eki 2011","modifyTime":1318118400000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/0brxTzEi0cU?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=0brxTzEi0cU","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":200},"parentClipId":"12930207362759369961","href":"/preview/12930207362759369961?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/12930207362759369961?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"4869796694357528512":{"videoId":"4869796694357528512","title":"TI-\u0007[Nspire\u0007] - Graphing Functions","cleanTitle":"TI-Nspire - Graphing Functions","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=qfuLS86MpWA","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/qfuLS86MpWA?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDdHNwUjZjVDRXc2xSYlAycXAwZmVsdw==","name":"turksvids","isVerified":false,"subscribersCount":0,"url":"/video/search?text=turksvids","origUrl":"http://www.youtube.com/@turksvids","a11yText":"turksvids. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":392,"text":"6:32","a11yText":"Süre 6 dakika 32 saniye","shortText":"6 dk."},"views":{"text":"18,3bin","a11yText":"18,3 bin izleme"},"date":"31 ağu 2014","modifyTime":1409443200000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/qfuLS86MpWA?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=qfuLS86MpWA","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":392},"parentClipId":"4869796694357528512","href":"/preview/4869796694357528512?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/4869796694357528512?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"15489744231555101001":{"videoId":"15489744231555101001","title":"\u0007[Nspire\u0007]: Hypothesis test for correlation using LinRegTTest","cleanTitle":"Nspire: Hypothesis test for correlation using LinRegTTest","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=bnTlkrMeDtg","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/bnTlkrMeDtg?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDaWlZUlN2ejJRQzZyUk1VZXEzeXludw==","name":"Quant Quill","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Quant+Quill","origUrl":"https://www.youtube.com/channel/UCiiYRSvz2QC6rRMUeq3yynw","a11yText":"Quant Quill. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":297,"text":"4:57","a11yText":"Süre 4 dakika 57 saniye","shortText":"4 dk."},"views":{"text":"1,3bin","a11yText":"1,3 bin izleme"},"date":"14 tem 2018","modifyTime":1531526400000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/bnTlkrMeDtg?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=bnTlkrMeDtg","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":297},"parentClipId":"15489744231555101001","href":"/preview/15489744231555101001?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/15489744231555101001?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"4329956563841310150":{"videoId":"4329956563841310150","title":"TI-\u0007[Nspire\u0007] CX: Maclaurin Polynomials","cleanTitle":"TI-Nspire CX: Maclaurin Polynomials","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=WtHPrs0a-nI","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/WtHPrs0a-nI?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDQTZncWpvQVJsaFFSa1liMVdSN25vdw==","name":"Miss K's Mathematics Lessons","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Miss+K%27s+Mathematics+Lessons","origUrl":"http://www.youtube.com/@missksmathematicslessons6382","a11yText":"Miss K's Mathematics Lessons. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":166,"text":"2:46","a11yText":"Süre 2 dakika 46 saniye","shortText":"2 dk."},"date":"3 kas 2019","modifyTime":1572739200000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/WtHPrs0a-nI?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=WtHPrs0a-nI","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":166},"parentClipId":"4329956563841310150","href":"/preview/4329956563841310150?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/4329956563841310150?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"15892061194173925008":{"videoId":"15892061194173925008","title":"TI-\u0007[Nspire\u0007]: Tutorial #2-Solve, Solve system of equations, Complex solve","cleanTitle":"TI-Nspire: Tutorial #2-Solve, Solve system of equations, Complex solve","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=no6mCxgKyQU","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/no6mCxgKyQU?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDeGlxZkV6YThDQ3VoRjBJVG9lT3p3QQ==","name":"Junpyo Lee","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Junpyo+Lee","origUrl":"https://www.youtube.com/channel/UCxiqfEza8CCuhF0IToeOzwA","a11yText":"Junpyo Lee. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":363,"text":"6:03","a11yText":"Süre 6 dakika 3 saniye","shortText":"6 dk."},"views":{"text":"200,5bin","a11yText":"200,5 bin izleme"},"date":"10 eki 2011","modifyTime":1318204800000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/no6mCxgKyQU?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=no6mCxgKyQU","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":363},"parentClipId":"15892061194173925008","href":"/preview/15892061194173925008?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/15892061194173925008?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"13378332939926918720":{"videoId":"13378332939926918720","title":"TI \u0007[Nspire\u0007] CX Tutorial | Graphing Scatter Plots","cleanTitle":"TI Nspire CX Tutorial | Graphing Scatter Plots","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=k7kDfteP8CU","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/k7kDfteP8CU?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDX2JBVjFTdHZvVlV4YjFicDRWTjRDdw==","name":"Kyoodoz","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Kyoodoz","origUrl":"http://www.youtube.com/@Kyoodoz","a11yText":"Kyoodoz. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":219,"text":"3:39","a11yText":"Süre 3 dakika 39 saniye","shortText":"3 dk."},"views":{"text":"2bin","a11yText":"2 bin izleme"},"date":"23 haz 2017","modifyTime":1498176000000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/k7kDfteP8CU?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=k7kDfteP8CU","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":219},"parentClipId":"13378332939926918720","href":"/preview/13378332939926918720?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/13378332939926918720?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"2068274786313613539":{"videoId":"2068274786313613539","title":"Scatter Plot, Linear Reg, Correlation & Residuals with TI-\u0007[Nspire\u0007]","cleanTitle":"Scatter Plot, Linear Reg, Correlation & Residuals with TI-Nspire","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=MRmHJ768RQk","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/MRmHJ768RQk?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDOVNQTjZxYU0wREI0NTUtRHJXQWRwQQ==","name":"ProfRobBob","isVerified":false,"subscribersCount":0,"url":"/video/search?text=ProfRobBob","origUrl":"http://www.youtube.com/user/profrobbob","a11yText":"ProfRobBob. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":527,"text":"8:47","a11yText":"Süre 8 dakika 47 saniye","shortText":"8 dk."},"views":{"text":"128,8bin","a11yText":"128,8 bin izleme"},"date":"29 eyl 2011","modifyTime":1317254400000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/MRmHJ768RQk?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=MRmHJ768RQk","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":527},"parentClipId":"2068274786313613539","href":"/preview/2068274786313613539?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/2068274786313613539?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"16750759578331564390":{"videoId":"16750759578331564390","title":"Linear Regression TI \u0007[NSpire\u0007] CX","cleanTitle":"Linear Regression TI NSpire CX","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=ocKJwkaKJGw","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/ocKJwkaKJGw?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDeE8xZmNyeDVBQnQ3aEtRYV9teUNnQQ==","name":"Radford Mathematics","isVerified":false,"subscribersCount":0,"url":"/video/search?text=Radford+Mathematics","origUrl":"http://www.youtube.com/@RadfordMathematics","a11yText":"Radford Mathematics. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":623,"text":"10:23","a11yText":"Süre 10 dakika 23 saniye","shortText":"10 dk."},"views":{"text":"125,6bin","a11yText":"125,6 bin izleme"},"date":"13 nis 2015","modifyTime":1428883200000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/ocKJwkaKJGw?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=ocKJwkaKJGw","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":623},"parentClipId":"16750759578331564390","href":"/preview/16750759578331564390?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/16750759578331564390?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false},"5574632421923068657":{"videoId":"5574632421923068657","title":"TI-\u0007[Nspire\u0007] Discrete Random Variable Mean & Standard Deviation","cleanTitle":"TI-Nspire Discrete Random Variable Mean & Standard Deviation","host":{"title":"YouTube","href":"http://www.youtube.com/watch?v=Gd0uz3NQp68","playerUri":"\u003ciframe src=\"//www.youtube.com/embed/Gd0uz3NQp68?enablejsapi=1&wmode=opaque\" frameborder=\"0\" scrolling=\"no\" allowfullscreen=\"1\" allow=\"autoplay; fullscreen; accelerometer; gyroscope; picture-in-picture\" aria-label=\"Video\">\u003c/iframe>","playerId":"youtube","providerName":"youtube.com","sourceHost":"www.youtube.com","name":"youtube.com","secondPart":{"type":"CHANNEL","id":"d3d3LnlvdXR1YmUuY29tO1VDOVNQTjZxYU0wREI0NTUtRHJXQWRwQQ==","name":"ProfRobBob","isVerified":false,"subscribersCount":0,"url":"/video/search?text=ProfRobBob","origUrl":"http://www.youtube.com/@profrobbob","a11yText":"ProfRobBob. "},"faviconUrl":"//favicon.yandex.net/favicon/v2/http%3A%2F%2Fyoutube.com?color=255%2C255%2C255%2C0&size=32&stub=1"},"duration":{"value":369,"text":"6:09","a11yText":"Süre 6 dakika 9 saniye","shortText":"6 dk."},"views":{"text":"25,9bin","a11yText":"25,9 bin izleme"},"date":"9 şub 2012","modifyTime":1328745600000,"isExternal":false,"player":{"embedUrl":"https://www.youtube.com/embed/Gd0uz3NQp68?autoplay=1&enablejsapi=1&wmode=opaque","playerId":"youtube","videoUrl":"http://www.youtube.com/watch?v=Gd0uz3NQp68","reqid":"1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL","duration":369},"parentClipId":"5574632421923068657","href":"/preview/5574632421923068657?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","rawHref":"/video/preview/5574632421923068657?parent-reqid=1773788848131894-13291890246209150002-balancer-l7leveler-kubr-yp-klg-305-BAL&text=Nspire+Explainer","isEmbedOnly":false,"shouldPlayInstreamPreroll":false}}},"viewer":{"_isInitial":false,"clips":{"items":{},"dups":{},"loadingStatus":"None"},"internal":{"videoId":"","sandboxEventPrefix":"sandbox:","sandboxVersion":"0x906f9600bf4","isEmbedded":false,"from":"yavideo","service":"ya-video","hbPeriod":30,"table":"video_tech","isInstreamDisabled":false,"nonce":"2918902462091500027305","errorList":[],"isAdultAdv":false,"isImportantCommonAdv":false,"shouldShowAdvId":false,"advConfig":{"under-player":{"regular":{"default":"R-I-48058-725","mail":"R-A-13411721-6"},"adult":{"default":"R-I-474674-114","mail":"R-A-13426421-6"}},"under-player-lite":{"regular":{"default":"R-I-48058-728"},"adult":{"default":"R-I-474674-103"}},"under-player-old":{"regular":{"default":"R-I-48058-725","mail":"R-A-13411721-6"},"adult":{"default":"R-I-474674-114","mail":"R-A-13426421-6"}},"video-list":{"regular":{"default":"R-I-48058-708","mail":"R-A-13411721-2"},"adult":{"default":"R-I-474674-101","mail":"R-A-13426421-2"}},"search-list":{"adult":{"default":"R-I-474674-135","mail":"R-A-13426421-23"},"regular":{"default":"R-I-48058-751","mail":"R-A-13411721-23"}},"search-grid-row":{"regular":{"default":"R-I-48058-718","mail":"R-A-13411721-4"},"adult":{"default":"R-I-474674-109","mail":"R-A-13426421-4"}},"search-grid-head":{"regular":{"default":"R-I-2120168-7"}},"search-list-right":{"regular":{"default":"R-I-8843654-1"}},"before-player-old":{"regular":{"default":"R-I-2120168-1"}},"before-player":{"regular":{"default":"R-I-2120168-1"}},"search-grid-inplace":{"adult":{"default":"R-I-474674-126","mail":"R-A-13426421-16"},"regular":{"default":"R-I-48058-742","mail":"R-A-13411721-16"}}},"shouldValidateSandbox":false,"sandboxInitTimeout":15000,"isSSROnlyMastheadEnabled":true,"query":"Nspire Explainer","queryUriEscaped":"Nspire%20Explainer","filterMode":1,"isUserChild":false,"advInstreamConfig":{"regular":{"default":{"category":"2","impId":"7","partnerId":"2216089","vmapScenarioId":"119"}},"adult":{"default":{"category":"3","impId":"4","partnerId":"1988486","vmapScenarioId":"119"}}}},"playbackQueue":{"currentIndex":0,"items":[]},"related":{"items":[],"pages":[],"loadingStatus":"None","nextPageNum":0,"ncrnd":0},"playlist":{"items":{}},"delayedViews":{"ids":[],"loadingStatus":"None"}}}