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İlk bölümde açıortaylar, özel üçgenler, Pisagor teoremi, muhteşem üçlü, Öklit özelliği ve üçgende açı-kenar ilişkileri gibi konular ele alınırken, ikinci bölümde üçgende benzerlik, kelebek benzerliği ve temel benzerlik teoremi gibi konular işlenmektedir.","Eğitmen her soru için uzun çözüm yöntemlerini gösterdikten sonra pratik ve hızlı çözüm hilelerini paylaşmakta, geometrinin aslında zor bir ders olmadığını ve görselliği olan kişilerin geometriye yönelmesi gerektiğini belirtmektedir."]},"endTime":1020,"title":"Geometri Hileleri ve Pratik Çözümler","beginTime":0}],"fullResult":[{"index":0,"title":"Geometri Hileleri ve Pratik Çözümler","list":{"type":"unordered","items":["Video, geometri hileleri ve pratik çözümler konusunu ele alıyor.","İlk soruda açıortaylar kullanılarak, bir açının diğer açının iki katı olduğu gösteriliyor.","İkinci soruda açıortaylar aynı yöne bakıyorsa, bir açının diğer açının toplamının yarısı olduğu hile 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büyük hali olan 6-8-10 üçgeni kullanılıyor.","Yedinci soruda karınca problemi çözülerek, dik üçgen oluşturuluyor ve Pisagor teoremi uygulanıyor.","Sekizinci soruda özel üçgenlerin karşı kenarları arasındaki ilişkiler gösteriliyor: 90 derecenin karşısı 4, 30 derecenin karşısı 2, 60 derecenin karşısı 2√3."]},"beginTime":289,"endTime":420,"href":"/video/preview/10272868623596552560?parent-reqid=1765243136924791-9594256447557020571-balancer-l7leveler-kubr-yp-vla-122-BAL&text=SA%C4%9ELAMSA+MATSA+MATEMAT%C4%B0K&t=289&ask_summarization=1"},{"index":3,"title":"Muhteşem Üçlü ve Öklit Özelliği","list":{"type":"unordered","items":["Dokuzuncu soruda \"muhteşem üçlü\" kavramı kullanılarak, hipotenüse indirilen çiziklerin eşitliği gösteriliyor.","Onuncu soruda Öklit özelliği kullanılarak, h² = 4 × 9 = 36 formülü uygulanıyor.","On birinci soruda Pisagor teoremi uygulanarak, x² = 4 × 10 = 40 formülü çözülüyor ve x = 2√10 bulunuyor."]},"beginTime":420,"endTime":558,"href":"/video/preview/10272868623596552560?parent-reqid=1765243136924791-9594256447557020571-balancer-l7leveler-kubr-yp-vla-122-BAL&text=SA%C4%9ELAMSA+MATSA+MATEMAT%C4%B0K&t=420&ask_summarization=1"},{"index":4,"title":"Açıortay ve Ortay Kuralları","list":{"type":"unordered","items":["On ikinci soruda açıortay kuralı kullanılarak, 6/3 = 8/x oranı uygulanıyor.","On üçüncü soruda ortay kuralı kullanılarak, k/4 = 5/x oranı çözülüyor ve x = 20 bulunuyor.","On dördüncü soruda ağırlık merkezi kavramı kullanılarak, 3-4-2 kuralı uygulanıyor ve FG = 5 ise AH = 30 bulunuyor."]},"beginTime":558,"endTime":713,"href":"/video/preview/10272868623596552560?parent-reqid=1765243136924791-9594256447557020571-balancer-l7leveler-kubr-yp-vla-122-BAL&text=SA%C4%9ELAMSA+MATSA+MATEMAT%C4%B0K&t=558&ask_summarization=1"},{"index":5,"title":"Üçgende Açıkkenar Sorusu","list":{"type":"unordered","items":["On beşinci soruda üçgende açıkkenar kuralı kullanılarak, 90 dereceden büyük bir açının diğer iki açının toplamından küçük olması gerektiği gösteriliyor.","6, 8, 10 dereceden büyük açı için 11, 12, 13 olabilirken, 14 olamaz.","Bu açıların toplamı 11 + 12 + 13 = 36 bulunuyor."]},"beginTime":713,"endTime":776,"href":"/video/preview/10272868623596552560?parent-reqid=1765243136924791-9594256447557020571-balancer-l7leveler-kubr-yp-vla-122-BAL&text=SA%C4%9ELAMSA+MATSA+MATEMAT%C4%B0K&t=713&ask_summarization=1"},{"index":6,"title":"Üçgende Benzerlik Soruları","list":{"type":"unordered","items":["Üçgende benzerlik sorularında dördün dokuz oranı kullanılarak iki'nin x oranına eşitlenir ve x değeri bulunur.","Paralellik varsa, altı'ya üç gelmişse sekiz'e dört gelir çünkü altı'nın yarısı üç, sekiz'in yarısı dörttür.","Kelebek şeklindeki benzerlik sorularında, bir kenarın dört katı alınarak diğer kenarlar 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