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Öğretmen, tahtada çizimler yaparak ve örnekler üzerinden konuyu açıklamaktadır.","Video, 30-60-90 ve 45-45-90 özel üçgenlerinin özellikleri, açı hesaplamaları ve dik çizme teknikleri üzerine odaklanmaktadır. Öğretmen, bu temel üçgenlerin bilinmesinin sınavlarda soruların %95'ini çözmek için yeterli olduğunu vurgulamakta ve kosinüs teoremine göre çözmekten daha kolay olan özel açı mantığını göstermektedir.","Videoda ayrıca 150°, 135° ve 120° gibi geniş açıların özel açılarla ilişkisi, eşkenar üçgenler, ikizkenar üçgenler ve dörtgenlerde açı hesaplamaları da ele alınmaktadır. Öğretmen, öğrencilerin sık yaptığı hataları göstererek, özellikle 15-75-90 üçgenini oluşturma gibi yaygın hataları ve bunların nasıl önlenmesi gerektiğini adım adım anlatmaktadır. Video, özel üçgenlerin ikinci bölümünde devam edeceğini belirterek sona ermektedir."]},"endTime":2565,"title":"Dik Üçgende Özel Açılı Üçgenler ve Açı Hesaplamaları","beginTime":0}],"fullResult":[{"index":0,"title":"Özel Açılı Üçgenler Hakkında Giriş","list":{"type":"unordered","items":["Bu videoda dik üçgende özel açılı üçgenler konusu anlatılacak.","Özel açılı üçgenlerde ezbere işlem yapmak yerine mantığı anlamak önemlidir.","İki temel özel açılı üçgeni bilmeniz yeterli olacaktır."]},"beginTime":9,"endTime":43,"href":"/video/preview/5991439433038198396?parent-reqid=1774321431568430-18003673831905564205-balancer-l7leveler-kubr-yp-vla-267-BAL&text=Technically+Obsessed&t=9&ask_summarization=1"},{"index":1,"title":"45-45-90 Üçgeni","list":{"type":"unordered","items":["45-45-90 üçgeninde dik kenarlar x ise hipotenüs uzunluğu x√2'dir.","Dik kenardan hipotenüse geçiş √2 kat, hipotenüsten dik kenara geçiş √2'ye bölünmüş haldir.","Örneğin, bir kenar 6 ise hipotenüs 6√2, hipotenüs 6√2 ise bir 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edilmelidir."]},"beginTime":1330,"endTime":1409,"href":"/video/preview/5991439433038198396?parent-reqid=1774321431568430-18003673831905564205-balancer-l7leveler-kubr-yp-vla-267-BAL&text=Technically+Obsessed&t=1330&ask_summarization=1"},{"index":10,"title":"Geniş Açılarla İlgili Soru Çözümü","list":{"type":"unordered","items":["45-45-90 üçgeninde dik kenarlar eşittir ve hipotenüs, kenar uzunluğunun √2 katıdır.","Geniş açılı üçgenlerde dik çizme mantığı, dış açının 45 derece olduğu durumda uygulanabilir.","Kosinüs teoremi yerine, dik çizme mantığıyla daha kolay çözümler yapılabilir."]},"beginTime":1409,"endTime":1607,"href":"/video/preview/5991439433038198396?parent-reqid=1774321431568430-18003673831905564205-balancer-l7leveler-kubr-yp-vla-267-BAL&text=Technically+Obsessed&t=1409&ask_summarization=1"},{"index":11,"title":"Özel Açı Mantığının Uygulanması","list":{"type":"unordered","items":["30-60-90 üçgeninde 90 derecenin karşısı 4, 30 derecenin karşısı 2√3, 60 derecenin karşısı 2 olur.","Pisagor bağıntısı kullanılarak kenar uzunlukları hesaplanabilir.","Eşkenar üçgende tüm açılar 60 derece olup, kenar uzunlukları eşittir."]},"beginTime":1607,"endTime":1809,"href":"/video/preview/5991439433038198396?parent-reqid=1774321431568430-18003673831905564205-balancer-l7leveler-kubr-yp-vla-267-BAL&text=Technically+Obsessed&t=1607&ask_summarization=1"},{"index":12,"title":"Özel Açı Mantığının Önemi","list":{"type":"unordered","items":["Özel açı mantığı geometri problemlerinde çok önemlidir ve duvara asılacak bir konudur.","Dik çizme mantığı ve iki farklı dik çizme ihtimali düşünmek geometri problemlerinde faydalıdır.","Doğru çizimler yapmak ve özel açı mantığını uygulamak geometri problemlerini kolaylaştırır."]},"beginTime":1809,"endTime":1852,"href":"/video/preview/5991439433038198396?parent-reqid=1774321431568430-18003673831905564205-balancer-l7leveler-kubr-yp-vla-267-BAL&text=Technically+Obsessed&t=1809&ask_summarization=1"},{"index":13,"title":"Eşkenar Üçgen Problemi","list":{"type":"unordered","items":["Eşkenar üçgende tüm kenarlar birbirine eşittir ve her açı 60 derecedir.","Üçgende açı problemlerinde özel açı mantığı kullanılır.","Eşkenar üçgen olamaz çünkü bir açı 120 derece olduğundan üçgen olma koşulunu sağlamaz."]},"beginTime":1856,"endTime":1914,"href":"/video/preview/5991439433038198396?parent-reqid=1774321431568430-18003673831905564205-balancer-l7leveler-kubr-yp-vla-267-BAL&text=Technically+Obsessed&t=1856&ask_summarization=1"},{"index":14,"title":"Özel Açı Mantığı Kullanımı","list":{"type":"unordered","items":["Özel açı mantığı kullanılarak problemler çözülebilir, örneğin 60 derece açı mantığı veya dik açı mantığı.","Dik açı tabanı iki eşit parçaya böler, bu özellik kullanılarak açılar hesaplanabilir.","Özel açı mantığı kullanıldığında zor görünen sorular da kolayca çözülebilir."]},"beginTime":1914,"endTime":2019,"href":"/video/preview/5991439433038198396?parent-reqid=1774321431568430-18003673831905564205-balancer-l7leveler-kubr-yp-vla-267-BAL&text=Technically+Obsessed&t=1914&ask_summarization=1"},{"index":15,"title":"Dörtgen Problemi","list":{"type":"unordered","items":["Dörtgende özel üçgen mantığı kullanılarak problemler çözülebilir.","Dörtgeni üçgene tamamlayarak özel üçgenler elde edilebilir.","45-45-90 üçgeninde hipotenüs dik kenara göre kök 2 oranında büyüktür."]},"beginTime":2019,"endTime":2113,"href":"/video/preview/5991439433038198396?parent-reqid=1774321431568430-18003673831905564205-balancer-l7leveler-kubr-yp-vla-267-BAL&text=Technically+Obsessed&t=2019&ask_summarization=1"},{"index":16,"title":"Dikdörtgen Problemi","list":{"type":"unordered","items":["Dörtgende 150 derece ve 60 derece açılar özel açılar olarak parçalanmaz.","Tüm açıları özel açı olan dörtgende, üçgene tamamlama yöntemi kullanılabilir.","Eşkenar üçgen ve 30-60-90 üçgen 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