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İlk olarak alan.com sitesi tanıtılırken, tüm sınıflar için ders notları, konu testleri ve yazılı soruların bulunduğu gösterilmektedir. İkinci site, tasarımının güzel olduğu ve özellikle lise öğrencileri için ders notları sunduğu belirtilirken, son olarak CAM Materyal sitesi, özellikle lise öğrencileri için ders notları ve test bankaları sunduğu anlatılmaktadır. Her site için nasıl erişileceği, ders notlarının nasıl indirileceği ve testlerin nasıl çözüleceği adım adım gösterilmektedir."]},"endTime":395,"title":"Öğrenciler İçin Ders Çalışma Siteleri Tanıtımı","beginTime":0}],"fullResult":[{"index":0,"title":"Öğrenci Ders Çalışma Siteleri Tanıtımı","list":{"type":"unordered","items":["Videoda öğrenciler için üç ders çalışma sitesi tanıtılacak.","İlk olarak alan.com sitesi gösterilecek, bu sitede konu notları, konu testleri ve yazılı sorular bulunuyor.","Sitede 1. sınıftan 12. sınıfa kadar tüm sınıflar için ders notları mevcut."]},"beginTime":9,"endTime":44,"href":"/video/preview/13459127501682153339?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=9&ask_summarization=1"},{"index":1,"title":"Alan.com Sitesinin Özellikleri","list":{"type":"unordered","items":["Sitede 11. sınıf ders notları, yazılı notları ve kazanım testleri bulunuyor.","Ders notları PDF formatında görüntülenebiliyor ve 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Öğretmen, tahtada notlar alarak konuları adım adım ve örneklerle açıklamaktadır.","Video, 8. sınıf matematik 1. dönem konularını sistematik bir şekilde ele almaktadır. İçerik çarpanlar, katlar, EBOB, EKOK, üslü sayılar, bilimsel gösterim, kareköklü sayılar, köklü sayılar, gerçek sayılar, olasılık ve cebirsel ifadeler konularını kapsamaktadır. Her konu detaylı olarak anlatılmakta ve püf noktaları vurgulanmaktadır.","Öğretmen, konuları günlük hayattan örneklerle ve komik anekdotlarla pekiştirmekte, özellikle LGS sınavına hazırlanan öğrenciler için önemli ipuçları vermektedir. Video, bir dönem konusunun özetlenmesi amacıyla hazırlanmış olup, LGS tarzı soru çözümlerine geçileceği belirtilmektedir."]},"endTime":3055,"title":"8. Sınıf Matematik 1. Dönem Tekrar Videosu","beginTime":0}],"fullResult":[{"index":0,"title":"8. Sınıf Matematik 1. Dönem Tekrarı","list":{"type":"unordered","items":["Öğretmen, 8. sınıf matematik 1. dönemini kapsamlı bir şekilde tekrar etmek için bir PDF'den ilham alarak video hazırlamış.","Video, çarpanlar, katlar, üslü sayılar, olasılık, cebirsel ifadeler ve kareköklü sayı konularını kapsayacak.","Öğrencilerin talebi üzerine hazırlanmış bu video, beş konuyu sohbet havasında anlatacak."]},"beginTime":0,"endTime":75,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=0&ask_summarization=1"},{"index":1,"title":"Çarpanlar ve Katlar","list":{"type":"unordered","items":["Çarpan ve bölen aynı şeydir; örneğin 30 sayısının çarpanları (bölenleri) 1, 2, 3, 5, 6, 10, 15 ve 30'dır.","48'in çarpanlarını bulmak için 1×48, 2×24, 3×16, 4×12 şeklinde çiftler halinde yazarak toplamda 10 tane çarpan bölen bulunur.","Çarpanlar ve katlar sadece tek bir sayı için değil, en az iki sayı karşılaştırıldığında EBOB (en büyük ortak bölen) ve EKOK (en küçük ortak kat) olarak hesaplanır."]},"beginTime":75,"endTime":174,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=75&ask_summarization=1"},{"index":2,"title":"EBOB ve EKOK Hesaplama","list":{"type":"unordered","items":["EBOB, iki sayının ortak bölenlerinin en büyüğü; EKOK ise iki sayının ortak katlarının en küçüğüdür.","EBOB hesaplaması için sayıları asal çarpanlarına ayırarak ortak çarpanları buluruz; örneğin 30 ve 50 için EBOB 10'dur.","EKOK hesaplaması için tüm çarpanları çarparız; örneğin 30 ve 50 için EKOK 150'dür."]},"beginTime":174,"endTime":293,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=174&ask_summarization=1"},{"index":3,"title":"EBOB ve EKOK İlişkisi","list":{"type":"unordered","items":["İki sayının çarpımı, bu sayıların EBOB'u ile EKOK'unun çarpımına eşittir; örneğin 30×50 = 10×150 = 1500.","Aralarında asal olan sayılar, bir dışında başka ortak böleni olmayan sayılardır; örneğin 5 ve 6, 10 ve 13 gibi.","Ardışık sayılar aralarında asaldır; örneğin 25 ve 26, 38 ve 39 gibi."]},"beginTime":293,"endTime":389,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=293&ask_summarization=1"},{"index":4,"title":"Asal Sayılar ve Problemler","list":{"type":"unordered","items":["Asal sayılar, sadece 1'e ve kendisine bölünen sayılardır; en küçük asal sayı 2'dir.","İki dışında çift asal sayı yoktur çünkü tüm çift sayılar 2'ye bölünür.","EBOB problemleri genellikle parçalama (parçalara bölme, küçültme, dikdörtgenin çevresine ağaç dikme, şişelere boşaltma) ile çözülür.","EKOK problemleri ise birleştirme (büyütme, inşa etme, okul zilleri, tren seferleri, mumlar, cevizler, sayma, nöbet tutan askerler) ile çözülür."]},"beginTime":389,"endTime":531,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=389&ask_summarization=1"},{"index":5,"title":"Üslü Sayılar","list":{"type":"unordered","items":["Herhangi bir sayının üssü 1 olduğunda, sayının kendisine eşittir; örneğin 3¹ = 3, (-5)¹ = -5.","Herhangi bir sayının üssü 0 olduğunda, sonucu +1'dir; örneğin 7⁰ = 1, (-3)⁰ = 1, 6⁰ = 1.","Parantez içinde olmayan negatif sayının üssü 0 olduğunda sonucu -1'dir; örneğin -6⁰ = -1."]},"beginTime":531,"endTime":606,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=531&ask_summarization=1"},{"index":6,"title":"Üslü İfadelerde İşaret Kuralı","list":{"type":"unordered","items":["Kuvvetin tek veya çift olduğunun önemi sadece parantez varken olur; parantez yoksa tek veya çift kuvvet bakılmaz.","Parantez yokken, eksi işareti çarpan durumunda olur ve sonucu negatif yapar (örneğin -5² = -25, -5³ = -125).","Parantez varken, çift kuvvet pozitif sonucu verir (örneğin (-3)² = 9), tek kuvvet ise negatif sonucu verir (örneğin (-3)³ = -27)."]},"beginTime":610,"endTime":717,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=610&ask_summarization=1"},{"index":7,"title":"Negatif Üsler","list":{"type":"unordered","items":["Kuvvet negatif olduğunda sonuca negatiflik veya pozitiflik olarak hiçbir etkisi yoktur.","Üs negatif olduğunda, sayı payla paydanın yer değiştirmesine neden olur (örneğin 3⁻¹ = 1/3, -5⁻² = 1/(-5)² = 1/25).","Negatif üs, sonucu negatif veya pozitif yapmaz, sadece takla attırır (örneğin -3⁻³ = -1/27)."]},"beginTime":717,"endTime":974,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=717&ask_summarization=1"},{"index":8,"title":"Üslü İşlemlerde Çarpma ve Bölme","list":{"type":"unordered","items":["Üslü sayılarda çarpma yaparken, tabanlar aynıysa üstler toplanır (örneğin 5⁵ × 5⁶ = 5¹¹).","Üstler aynı olursa, tabanlar çarpılır (örneğin 3² × 5² = 15²).","Bölmede tabanlar aynıysa, üstler çıkarılır (örneğin 7³ ÷ 7⁻⁵ = 7⁸).","Üstler aynı olup bölme işlemi yapılırsa, tabanlar bölünebilir (örneğin 6⁵ ÷ 2⁵ = 3⁵)."]},"beginTime":974,"endTime":1147,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=974&ask_summarization=1"},{"index":9,"title":"Bilimsel Gösterim","list":{"type":"unordered","items":["Bilimsel gösterimde a × 10ⁿ şeklinde yazılır ve a sayısı 1 ile 10 arasında olmalıdır.","10'a eşit olmayan sayılar bilimsel gösterimde yazılırken, virgül bir basamak sola kaydırılırsa üs bir artırılır.","1'den küçük sayılar bilimsel gösterimde yazılırken, virgül bir basamak sağ kaydırılırsa üs bir azaltılır."]},"beginTime":1147,"endTime":1254,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=1147&ask_summarization=1"},{"index":10,"title":"Kareköklü Sayılar","list":{"type":"unordered","items":["Alanı 17 birim olan karenin bir kenarı √17 olur çünkü karenin her iki kenarının çarpımı 17 olmalı ve her iki kenar birbirine eşittir.","Kareköklü sayılar, doğal sayılar arasında yer alabilir ve hangi iki doğal sayı arasında olduğunu bulmak için bilinen tam kare sayıları kullanabiliriz.","Kareköklü sayıların sıralaması için, kök içindeki sayıları karşılaştırabiliriz; kökleri aynı olan sayılar arasında karşılaştırma kolaydır."]},"beginTime":1286,"endTime":1464,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=1286&ask_summarization=1"},{"index":11,"title":"Kareköklü Sayılarla İşlemler","list":{"type":"unordered","items":["Kareköklü sayılarla çarpma işlemi yapılırken, kök dışındaki sayılar çarpılır ve kök içindeki sayılar çarpılır.","Kareköklü sayılarla bölme işlemi yapılırken, kök dışındaki sayılar bölünür ve kök içindeki sayılar bölünür.","Kareköklü sayılarla toplama ve çıkarma işlemi, sadece kök içindeki sayılar aynı olan terimler arasında yapılabilir."]},"beginTime":1464,"endTime":1654,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=1464&ask_summarization=1"},{"index":12,"title":"Kareköklü Sayılarla Özel Durumlar","list":{"type":"unordered","items":["Kareköklü sayılar toplama ve çıkarma işlemlerinde, kök içindeki sayılar aynı olan terimlerde sadece katsayılar toplanır veya çıkarılır.","Kareköklü sayılarla tam sayılar arasında işlem yaparken, kök içindeki sayı tam kare ise kök dışına çıkarılabilir.","Kareköklü sayılarla çarpma işlemi yapılırken, kök içindeki sayılar çarpılır ve sonuç tam kare ise kök dışına çıkarılabilir."]},"beginTime":1654,"endTime":1726,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=1654&ask_summarization=1"},{"index":13,"title":"Köklü Sayılar ve Çarpma","list":{"type":"unordered","items":["İki kökü çarparken, kökün içindeki sayıyı yazabildiğiniz her sayı onu tam sayı yapar.","Bir kökün olması, sayıyı tam sayı yapar.","Köklü sayılarla çarpma işlemi yaparken, kök içindeki sayılar çarpılır."]},"beginTime":1729,"endTime":1775,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=1729&ask_summarization=1"},{"index":14,"title":"Devirli Ondalıklı Sayılar","list":{"type":"unordered","items":["Devirli ondalıklı sayılar kesre çevrildiğinde, sayının tamamından devretmeyen kısmı çıkarılır.","Devreden kadar dokuz, devretmeye kadar sıfır yazılır.","Örneğin, 0,1223 sayısı kesre çevrildiğinde 123-1/900 şeklinde yazılır."]},"beginTime":1775,"endTime":1911,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=1775&ask_summarization=1"},{"index":15,"title":"Ondalıklı Karekök Hesaplama","list":{"type":"unordered","items":["Ondalıklı karekök hesaplamasında öncelikle sayı kesir haline çevrilir.","Karekök içindeki sayı, kök içindeki sayı ve kök dışındaki sayı olarak ayrılır.","Örneğin, √1,44 = √144/√100 = 12/10 = 1,2 olarak hesaplanır."]},"beginTime":1911,"endTime":1951,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=1911&ask_summarization=1"},{"index":16,"title":"Paydanın Rasyonel Yapılması","list":{"type":"unordered","items":["Paydada rasyonel sayı bulunması matematikçiler için uygun değildir.","Paydaki kökleri rasyonelleştirmek için, her iki tarafı kök içindeki sayı ile çarpma işlemi yapılır.","Örneğin, 47/√5 ifadesinde her iki tarafı √5 ile çarparak 47√5/5 şeklinde rasyonelleştirilir."]},"beginTime":1951,"endTime":2031,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=1951&ask_summarization=1"},{"index":17,"title":"Gerçek Sayılar ve Kategorileri","list":{"type":"unordered","items":["Gerçek sayılar ikiye ayrılır: rasyonel ve irrasyonel sayılar.","Rasyonel sayılar içinde doğal sayılar, tam sayılar ve kesirler bulunur.","Ondalıklı sayılar, devirli ve devirsiz olmak üzere rasyonel veya irrasyonel olabilir."]},"beginTime":2031,"endTime":2100,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=2031&ask_summarization=1"},{"index":18,"title":"İrrasyonel Sayılar","list":{"type":"unordered","items":["İrrasyonel sayılar, düzensiz giden ve tam yerlerini belirleyemediğimiz sayılardır.","π sayısı irrasyoneldir çünkü düzensiz gider ve tam yerini belirleyemeyiz.","Kök içindeki sayılar (kök 5, kök 7 gibi) irrasyoneldir çünkü tam yerleri bilinmez."]},"beginTime":2100,"endTime":2133,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=2100&ask_summarization=1"},{"index":19,"title":"Köklü Sayıların Dışarı Çıkarma","list":{"type":"unordered","items":["Köklü sayıların dışarı çıkarma işlemi yapılırken, kök içindeki sayıların çarpanlarına ayrılması gerekir.","Çarpanlarda çift sayıda olanlar dışarı çıkar, tek sayıda olanlar içeride kalır.","Örneğin, √180 = √(36×5) = 6√5 şeklinde dışarı çıkarılır."]},"beginTime":2133,"endTime":2206,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=2133&ask_summarization=1"},{"index":20,"title":"Olasılık Konu Anlatımı","list":{"type":"unordered","items":["Olasılık konusunda anlatılacak tek şey bir olayın olma olasılığının her zaman istenilen durumlar bölü tüm durumlar olduğu.","İmkanı olmayan olaylara \"imkansız olay\" denir ve 0 ile ifade edilir.","Gerçekleşme garantisi olan olaylara \"kesin olay\" denir ve 1 ile ifade edilir."]},"beginTime":2221,"endTime":2355,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=2221&ask_summarization=1"},{"index":21,"title":"Olasılık Özellikleri","list":{"type":"unordered","items":["Olasılık sorularının cevapları sıfır ile bir arasında olmalıdır.","\"Ve\" muhabbeti önemli sorularda iki koşulun aynı anda sağlanması gerekir ve genelde çarpma işlemi yapılır.","\"Veya\" muhabbeti önemli sorularda bir koşul sağlansa da yeterlidir ve genelde toplama işlemi yapılır."]},"beginTime":2355,"endTime":2540,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=2355&ask_summarization=1"},{"index":22,"title":"Denklem ve Özdeşlik Farkı","list":{"type":"unordered","items":["Denklem ve özdeşlik arasındaki fark, denklemin sadece belirli değerler için doğru olmasının, özdeşliğin ise tüm gerçek sayılar için doğrudur.","Denklemde değişkenin sadece belirli bir değeri doğru sonucu verirken, özdeşlikte değişkenin hangi değeri alırsa alsın sonuç sağlanır.","Denklem çözümünde terimleri gruplayarak ve işaretleri değiştirerek işlem yapılır."]},"beginTime":2543,"endTime":2676,"href":"/video/preview/8955155154228937623?parent-reqid=1775022848011693-18208631614032013872-balancer-l7leveler-kubr-yp-sas-111-BAL&text=AleNot&t=2543&ask_summarization=1"},{"index":23,"title":"Cebirsel İfadelerin Bileşenleri","list":{"type":"unordered","items":["Cebirsel ifadelerde terimler, katsayılar ve sabit terim gibi önemli bileşenler vardır.","Terimler ifadenin ayrı ayrı yazılabilen kısımlarıdır, katsayılar ise ifadelerin başındaki sayıları temsil eder.","Sabit terim, değişken içermeyen ve ifadenin sonunda yer alan 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