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Eğitmen, konuyu birkaç videoda anlatacağını belirtmektedir.","Video, çemberin tanımı ile başlayıp çemberin yardımcı elemanlarını (yarıçap, çap, kiriş, teğet ve yay) detaylı şekilde açıklamaktadır. Ardından çemberde açılar konusu ele alınarak merkez açı ve çevre açılar örneklerle anlatılmaktadır. Son bölümde ise yarım çember ve çeyrek çember kavramları ile katlama problemleri işlenmektedir.","Videoda çember sorularında yarıçap çizmenin önemi vurgulanmakta ve üçgenlerden çözülebilen sorularla konular pekiştirilmektedir. 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Geldik Sosyal Medya'da : Facebook : https://www.facebook.com/hocalarageldik Instagram...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/919679/ad7ac3cd757a782b69f0653ff333c444/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/FtC6LwEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"9","reqid":"1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL","summary":{"isFull":true,"fullTextUrl":"/video/result?ask_summarization=1&numdoc=1&noreask=1&nomisspell=1&parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=videoid:11936421517793689711","teaser":[{"list":{"type":"unordered","items":["Bu video, bir matematik öğretmeninin Pisagor bağıntısı ve dik üçgen konularını anlattığı eğitim içeriğidir. Öğretmen, ikinci videoda muhteşem üçlü kavramını ve farklı soru çözümlerini ele almaktadır.","Videoda Pisagor teoremi, muhteşem üçlü kavramı ve dik üçgen problemleri detaylı olarak anlatılmaktadır. Öğretmen önce muhteşem üçlü kavramını tanımlar, ardından dik üçgenlerde hipotenüse ait kenarortayın özellikleri, köşegenleri dik kesişen dörtgenlerde Pisagor teoreminin uygulamaları ve ikizkenar üçgenlerde dikme yüksekliğinin bulunması gibi konuları örneklerle açıklar.","Videoda ayrıca Aslı'nın evi ile okul arasındaki kuş uçuşu mesafesinin hesaplanması gibi pratik problemler çözülmekte ve geometrinin diğer derslerden farkı olarak görmeye dayalı bir ders olduğu vurgulanmaktadır. Öğretmen, öğrencilerin sık yaptığı hataları belirterek ve bol miktarda örnek çözmenin önemini vurgulayarak dersi sonlandırmaktadır."]},"endTime":988,"title":"Pisagor Bağıntısı ve Dik Üçgen Problemleri Eğitim Videosu","beginTime":0}],"fullResult":[{"index":0,"title":"Muhteşem Üçlü Kavramı","list":{"type":"unordered","items":["Muhteşem üçlü, bir dik üçgende hipotenüse ait kenarortayın hipotenüsü tam iki eş parçaya bölmesi durumudur.","Eğer hipotenüse ait kenarortay hipotenüsü iki eş parçaya bölerse, bu parçaların her biri birbirine eşittir.","Muhteşem üçlü kavramı dörtgenlerde ve çemberde de kullanılır, ispatı çemberlerden gelmektedir."]},"beginTime":16,"endTime":94,"href":"/video/preview/11936421517793689711?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=16&ask_summarization=1"},{"index":1,"title":"Muhteşem Üçlü Örnekleri","list":{"type":"unordered","items":["Muhteşem üçlüde iki tane kenarları aynı ama açıları farklı olan ikizkenar üçgen oluşur.","Dik üçgende hipotenüs, diğer iki kenarın karelerinin toplamının kareköküdür.","Muhteşem üçlü bazen gizli şekillerde karşımıza çıkabilir ve gizli kahramanlar gibi düşünülebilir."]},"beginTime":94,"endTime":234,"href":"/video/preview/11936421517793689711?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=94&ask_summarization=1"},{"index":2,"title":"Pisagor Bağıntısı Uygulamaları","list":{"type":"unordered","items":["Dik üçgen yoksa, dik üçgen bulmaya çalışmak gerekir çünkü bir dik üçgende en uzun kenar hipotenüstür.","Dik üçgende diklikler verilmişse, bunları kullanarak Pisagor bağıntısını uygulayabiliriz.","Dik üçgende kenar uzunlukları hesaplanırken, Pisagor bağıntısı kullanılarak hipotenüs bulunabilir."]},"beginTime":234,"endTime":334,"href":"/video/preview/11936421517793689711?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=234&ask_summarization=1"},{"index":3,"title":"Dik Üçgen Problemi Çözümü","list":{"type":"unordered","items":["Dik üçgende benzerlik kavramı kullanılarak, dik açılar paralel şekilde taşınarak dikdörtgen oluşturulabilir.","Pisagor teoremi kullanılarak, dik üçgenin hipotenüsü hesaplanabilir: x² = 8² + 10² = 164, x = 2√41.","Köşegenleri dik kesen dörtgende, karşılıklı kenarların kareleri toplamı birbirine eşittir: a² + c² = b² + d²."]},"beginTime":339,"endTime":433,"href":"/video/preview/11936421517793689711?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=339&ask_summarization=1"},{"index":4,"title":"Köşegenleri Dik Kesen Dörtgen Formülü","list":{"type":"unordered","items":["Köşegenleri dik kesen dörtgende, a² + c² = b² + d² formülü Pisagor teoremlerinin toplamından elde edilir.","Bu formül, dörtgenin köşegenleri dik kesiştiği için karşılıklı kenarların kareleri toplamının birbirine eşit olduğu mantığından kaynaklanır.","Formül, dörtgenin köşegenleri dik kesiştiği durumlarda Pisagor teoremlerini kullanarak kenar uzunluklarını hesaplamak için kullanılır."]},"beginTime":433,"endTime":567,"href":"/video/preview/11936421517793689711?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=433&ask_summarization=1"},{"index":5,"title":"İkizkenar Üçgen Problemi","list":{"type":"unordered","items":["İkizkenar üçgende, tabana indirilen dikme tabanı iki eş parçaya böler ve aynı zamanda yükseklik olur.","Pisagor teoremi kullanılarak, dik üçgenin hipotenüsü hesaplanabilir: h² = 10² - 16² = 84, h = 2√84.","Büyük üçgenin hipotenüsü hesaplanarak, istenen kenar uzunluğu bulunabilir: x² = (2√84)² + 8² = 148, x = 2√37."]},"beginTime":567,"endTime":736,"href":"/video/preview/11936421517793689711?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=567&ask_summarization=1"},{"index":6,"title":"En Kısa Mesafe Problemleri","list":{"type":"unordered","items":["İki nokta arasındaki en kısa mesafe, doğrusal olarak çizilen hipotenüs uzunluğudur.","BC üzerindeki K noktasına uğrayarak A'dan D'ye giden en kısa mesafe, D noktasının simetriği alınarak A'dan çizilen doğru parçasıdır.","İki nokta arasındaki en kısa mesafe, doğrusal olarak çizilen hipotenüs uzunluğudur ve bu durumda Pisagor teoremi kullanılarak hesaplanabilir."]},"beginTime":736,"endTime":876,"href":"/video/preview/11936421517793689711?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=736&ask_summarization=1"},{"index":7,"title":"Geometri Problemi Çözümü","list":{"type":"unordered","items":["Aslı'nın evi ile okul arasındaki yürüyüş yollarının uzunlukları verilmiş ve tüm yollar birbirine diktir.","Kuş uçuşu olarak Aslı'nın evi ile okul arasındaki uzaklık hesaplanıyor.","Dik üçgen kullanılarak hesaplamalar yapılarak ev ile okul arasındaki mesafe 1000 metre olarak bulunuyor."]},"beginTime":885,"endTime":953,"href":"/video/preview/11936421517793689711?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=885&ask_summarization=1"},{"index":8,"title":"Geometri Dersinin Özellikleri","list":{"type":"unordered","items":["Geometrinin diğer derslerden farkı görmeye dayalı bir ders olmasıdır.","Matematik ve fizik gibi dersler zaman içerisinde öğrenilebilirken, geometri sadece mantığını anlamak yeterli değildir.","Geometri çalışırken bol miktarda örnek ve soru çözmek gereklidir."]},"beginTime":953,"endTime":972,"href":"/video/preview/11936421517793689711?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=953&ask_summarization=1"},{"index":9,"title":"Video Kapanışı","list":{"type":"unordered","items":["Dik üçgen konusu için ikinci bir video daha açıklamalar yapılmıştır.","Dik üçgen konusu devam edecektir.","Sonraki videolardan haberdar olmak için kanala abone olup bildirimleri açmak 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Eğitmen, geometride en çok kullanılan kurallardan biri olan dik üçgende kenarortay kuralını anlatmaktadır.","Videoda öncelikle dik üçgende hipotenüsü ikiye ayıran kenarortayın ayırdığı parçalardan birine eşit olduğu kuralı açıklanmaktadır. Ardından bu kural iki farklı soru üzerinden uygulamalı olarak gösterilmektedir. İlk soruda iç içe geçen üçgenler kullanılarak açı oranları hesaplanmakta, ikinci soruda ise dik üçgenin katlanmasıyla oluşan yeni şekil üzerinden açı hesaplamaları yapılmaktadır. Eğitmen, ÖSYM'nin son yıllarda katlama sorularını sevdiğini ve bu sene de benzer bir soru beklediğini belirtmektedir."]},"endTime":271,"title":"Dik Üçgende Kenarortay Kuralı ve Uygulamaları","beginTime":0}],"fullResult":[{"index":0,"title":"Muhteşem Üçlü Kuralı","list":{"type":"unordered","items":["Videoda geometride en çok kullanılan kurallardan biri olan muhteşem üçlü kuralı anlatılacak.","Muhteşem üçlü kuralı, bir dik üçgende hipotenüsü ikiye ayıran kenarortay ayırdığı parçalardan birine eşittir.","Dik olmayan bir doğru tabanı ikiye bölerse, o doğru tabanın böldüğü parçalardan birine eşit olur."]},"beginTime":7,"endTime":76,"href":"/video/preview/12022517126248602205?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=7&ask_summarization=1"},{"index":1,"title":"Kuralın Uygulanması","list":{"type":"unordered","items":["Kural, iç içe geçen iki üçgen sorusunda uygulanıyor.","Dikten inen doğru tabanı ikiye 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#tytgeometri, #muhteşemüçlü, Muhteşem Üçlüpisagor Teoremidik Üçgenözel Üçgenler30-60-90 45-45-90 ÖZEL Üçgenleri Tyt ,ayt,kpss,dgs,9.sınıf konusu o...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4467298/750d529ebece4d4cc5dba684994e8fc3/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/OkHLKwEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"14","reqid":"1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL","summary":{"isFull":true,"fullTextUrl":"/video/result?ask_summarization=1&numdoc=1&noreask=1&nomisspell=1&parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=videoid:14620369258361945453","teaser":[{"list":{"type":"unordered","items":["Bu video, bir matematik öğretmeninin dik üçgende muhteşem üçlü ve Pisagor teoremi konularını anlattığı eğitim içeriğidir.","Videoda öncelikle kenarortay kavramı kısaca açıklanmakta, ardından dik üçgende hipotenüse ait kenarortayın özellikleri ve muhteşem üçlü kavramı detaylı şekilde ele alınmaktadır. Daha sonra Pisagor teoreminin uygulamaları, köşegenleri dik kesişen dörtgenlerde Pisagor teoreminin nasıl uygulanacağı ispatlanmakta ve çeşitli örnekler üzerinden konu pekiştirilmektedir.","Öğretmen, konuyu adım adım ve örneklerle açıklamakta, özel üçgenlerin muhteşem üçlü konusundaki faydalarını göstermekte ve karmaşık soruları çözmektedir. Video, öğrencilere Pisagor teoremini pratik uygulamalarla anlamaları için faydalı olabilir."]},"endTime":1147,"title":"Dik Üçgende Muhteşem Üçlü ve Pisagor Teoremi Dersi","beginTime":0}],"fullResult":[{"index":0,"title":"Muhteşem Üçlü Kavramı","list":{"type":"unordered","items":["Muhteşem üçlü, dik üçgende hipotenüse ait kenarortayın uzunluğunun hipotenüsün uzunluğunun yarısına eşit olması özelliğidir.","Kenarortay, bir kenarı ortadan ikiye eşit şekilde bölen doğru parçasıdır.","Muhteşem üçlüde, hipotenüsün uzunluğu iki a ise, kenarortay uzunluğu a olur ve üç parça birbirine eşit olur."]},"beginTime":9,"endTime":137,"href":"/video/preview/14620369258361945453?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=9&ask_summarization=1"},{"index":1,"title":"Muhteşem Üçlü Örnekleri","list":{"type":"unordered","items":["Dik üçgende 90 derece açı ve kenarortay varsa, muhteşem üçlü oluşur ve kenarortay hipotenüsün yarısına eşittir.","Pisagor teoremi kullanılarak, kenarortay uzunluğu bilindiğinde hipotenüs uzunluğu hesaplanabilir.","Özel üçgen bilgisi, muhteşem üçlü problemlerinde çözüm sürecini hızlandırabilir."]},"beginTime":137,"endTime":355,"href":"/video/preview/14620369258361945453?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=137&ask_summarization=1"},{"index":2,"title":"Orta Taban Mevzusu","list":{"type":"unordered","items":["Orta taban, hipotenüsün ortasından çizilen ve hipotenüse paralel olan doğru parçasıdır.","Orta taban, hipotenüsü iki eşit parçaya ayırır ve hipotenüsün yarısına eşittir.","Orta taban mevzusu, muhteşem üçlü problemlerinde Pisagor teoremi uygulamak için kullanılabilir."]},"beginTime":355,"endTime":560,"href":"/video/preview/14620369258361945453?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=355&ask_summarization=1"},{"index":3,"title":"Pisagor Teoremi ve Muhteşem Üçlü","list":{"type":"unordered","items":["Pisagor teoremi kullanılarak k'nın uzunluğu hesaplanıyor: k² = 8² + 5² = 64 + 25 = 89, k = √89.","Muhteşem üçlü, Pisagor teoremi sorularında sıkça kullanılan bir kavramdır.","Muhteşem üçlü, benzerlik ve orta taban kavramlarıyla birlikte Pisagor teoremine geçiş yaparak sorular çözülmektedir."]},"beginTime":566,"endTime":625,"href":"/video/preview/14620369258361945453?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=566&ask_summarization=1"},{"index":4,"title":"Köşegenleri Dik Kesişen Dörtgenlerde Pisagor Kuralı","list":{"type":"unordered","items":["Köşegenleri dik kesişen dörtgenlerde x² + k² = z² + y² ilişkisi vardır.","Bu kural, Pisagor teoremden türetilmiştir ve dört Pisagor uygulaması yerine daha kolay çözüm sağlar.","İspat için dörtgenin köşelerine a, b, c, d harfleri verilerek Pisagor teoremi uygulanır ve x² + k² = z² + y² ilişkisi elde edilir."]},"beginTime":625,"endTime":783,"href":"/video/preview/14620369258361945453?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=625&ask_summarization=1"},{"index":5,"title":"Örnek Sorular","list":{"type":"unordered","items":["İlk örnek soruda 6² + 8² = x² + 4x² denklemi çözülerek x = 2√5 bulunur.","İkinci örnek soruda a² + 9² = 5² + 13² denklemi çözülerek a = √113 bulunur.","Üçüncü örnek soruda 8² + 15² = k² + m² denklemi çözülerek k² + m² = 338 bulunur."]},"beginTime":783,"endTime":984,"href":"/video/preview/14620369258361945453?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=783&ask_summarization=1"},{"index":6,"title":"Pisagor Teoremi Uygulaması","list":{"type":"unordered","items":["KLM üçgeninde HK dik gelerek LM kenarına düşer ve LM'nin uzunluğu 10 olur.","İki Pisagor teoremi uygulanarak m² + (10-k)² = 8² ve m² + k² = 12² denklemleri elde edilir.","Denklemler çözülerek k = 9 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Muhteşem üçlü, dik üçgende hipotenüse indirilen kenarortayın indiği kenarın yarısına eşit olduğu özelliğidir. Eğitmen, bu özelliğin yanı sıra ağırlık merkezi, öklit teoremi ve Pisagor teoremi gibi konuları da kullanarak çeşitli dik üçgen sorularını adım adım çözmektedir. Video, dik üçgenlerde geometrik ilişkileri anlamak ve soru çözme tekniklerini öğrenmek isteyenler için faydalı olacaktır."]},"endTime":563,"title":"Dik Üçgenlerde Muhteşem Üçlü Konusu ve Soru Çözümleri","beginTime":0}],"fullResult":[{"index":0,"title":"Muhteşem Üçlü Kavramı","list":{"type":"unordered","items":["Dik üçgenlerde muhteşem üçlü, hipotenüse indirilen kenarortayın indiği kenarın yarısına eşit olduğu özelliğidir.","Muhteşem üçlü dört artı bir özellik olarak tanımlanır ve bunlardan üç tanesi varsa dördüncüyü bulmak öğrencinin görevidir.","Muhteşem üçlüde hipotenüs 2a ise, 90 dereceden inen kenarortay a'dır."]},"beginTime":6,"endTime":91,"href":"/video/preview/7419338099970079083?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=6&ask_summarization=1"},{"index":1,"title":"İlk Soru Çözümü","list":{"type":"unordered","items":["ABC dik üçgeninde A ve B kenarortayları AD ve BE'dir, AD=BD=DC ve BE=12 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bulunur."]},"beginTime":190,"endTime":263,"href":"/video/preview/7419338099970079083?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=190&ask_summarization=1"},{"index":3,"title":"Üçüncü Soru Çözümü","list":{"type":"unordered","items":["ABC dik üçgeninde AE=EC, BD=3, DC=9 birimdir ve dik indirilir.","Öklit teoremi uygulanarak x²=3×12=36, x=6 birim olarak bulunur."]},"beginTime":263,"endTime":300,"href":"/video/preview/7419338099970079083?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=263&ask_summarization=1"},{"index":4,"title":"Dördüncü Soru Çözümü","list":{"type":"unordered","items":["ABC dik üçgeninde CD ve E doğrusaldır ve AE=EC'dir.","Yardımcı doğru çizilerek muhteşem üçlüden AEC=BDE ve BDB=BDE olarak yazılır.","Dış açı teoremi kullanılarak x=25 derece olarak bulunur."]},"beginTime":300,"endTime":350,"href":"/video/preview/7419338099970079083?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=300&ask_summarization=1"},{"index":5,"title":"Beşinci Soru Çözümü","list":{"type":"unordered","items":["ABC dik üçgeninde kenar uzunlukları 6, 2, 10 birimdir ve 1:2 oranı vardır.","Muhteşem üçlü indirilerek ikizkenar üçgen oluşur ve dik indirilir.","Öklit teoremi uygulanarak x²=4×12=48, x=4√3 olarak bulunur."]},"beginTime":350,"endTime":429,"href":"/video/preview/7419338099970079083?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=350&ask_summarization=1"},{"index":6,"title":"Altıncı Soru Çözümü","list":{"type":"unordered","items":["ABD üçgeninde kenar uzunlukları 25, 14, 7 birimdir ve 1:2 oranı vardır.","Kenarortay çizilerek ikizkenar üçgen oluşur ve açılar hesaplanır.","Dış açı teoremi kullanılarak alfa=50 derece olarak bulunur."]},"beginTime":429,"endTime":473,"href":"/video/preview/7419338099970079083?parent-reqid=1765292593206069-17568855388293841336-balancer-l7leveler-kubr-yp-klg-95-BAL&text=Muhte%C5%9Fem+%C3%9C%C3%A7l%C3%BC&t=429&ask_summarization=1"},{"index":7,"title":"Yedinci Soru Çözümü","list":{"type":"unordered","items":["ABC dik üçgeninde BC üzerinde DC=DB olacak şekilde D noktası alınır.","Pisagor teoremi uygulanarak 3²=2a²+49, a=√10 olarak bulunur.","İkinci Pisagor teoremi uygulanarak x²=10+9, x=√19 olarak 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Bir eğitmen, dik üçgenlerde muhteşem üçlü kavramını açıklamaktadır.","Video, dik üçgende hipotenüse ait kenarortay uzunluğunun hipotenüsün uzunluğunun yarısına eşit olduğunu ve bu üçgenin üç parçasının birbirine eşit olması durumunda tepe açısının 90 derece olması gerektiğini anlatmaktadır. 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