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Öğretmen, konuları çizimlerle görselleştirerek açıklamaktadır.","Video, açıların tanımı ve özellikleri ile başlayıp, doğruda açılar kuralları (C kuralı, Z kuralı, Roket kuralı), paralel doğrular arasındaki açılar, iç ters, dış ters ve yöndeş açılar gibi konuları ele almaktadır. Ardından çokgenler konusuna geçilerek düzgün çokgenler, köşegenler, iç açılar toplamı ve dış açılar toplamı formülleri anlatılmaktadır. Video, Tonguç Akademi platformunun kullanımı ve geometri sorularının çözüm teknikleriyle sona ermektedir.","Videoda konular, örnek sorular ve alıştırmalar üzerinden pekiştirilmekte, öğrencilerin gerçek sınav sistemine hazırlanabilmeleri için motivasyon denemeleri hakkında bilgi verilmektedir. Ayrıca \"Yedi Tost\" kitabından açılar konusuna ait ödevler verilmektedir."]},"endTime":3849,"title":"7. 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kullanarak açıları bulabilirsiniz.","Z kuralı, paralel doğrular arasındaki eşit açıları belirleyerek soruyu çözebilirsiniz."]},"beginTime":994,"endTime":1154,"href":"/video/preview/2901229852217838063?parent-reqid=1769466231406467-14995352896260884939-balancer-l7leveler-kubr-yp-vla-46-BAL&text=7ADRI&t=994&ask_summarization=1"},{"index":10,"title":"Pratik ve Kuralların Önemi","list":{"type":"unordered","items":["Geometri sorularında C, Z ve M kurallarını tanıyabilmek önemlidir.","Soruları çözerken pratik yaparak bu kurallara alışabilirsiniz.","C ve Z kuralları geometri sorularında sıkça karşılaşılan ve kullanışlı kurallardır."]},"beginTime":1154,"endTime":1294,"href":"/video/preview/2901229852217838063?parent-reqid=1769466231406467-14995352896260884939-balancer-l7leveler-kubr-yp-vla-46-BAL&text=7ADRI&t=1154&ask_summarization=1"},{"index":11,"title":"M Kuralı ve Açılar","list":{"type":"unordered","items":["M kuralı, iki kenardaki açıların toplamının ortadaki açıya eşit olmasıdır.","M kuralı kullanılarak, ortadaki açı 90 derece olduğunda, diğer açıların toplamı 90 derece olur ve bir açı 42 dereceyse, diğer açı 48 derece olarak bulunur.","Açılar sorularında farklı yöntemlerle (M, Z, C, Roket kuralı) aynı sorunun çözümü yapılabilir."]},"beginTime":1297,"endTime":1402,"href":"/video/preview/2901229852217838063?parent-reqid=1769466231406467-14995352896260884939-balancer-l7leveler-kubr-yp-vla-46-BAL&text=7ADRI&t=1297&ask_summarization=1"},{"index":12,"title":"Farklı Yöntemlerle Açı Hesaplama","list":{"type":"unordered","items":["Ters açılar kuralı, birbirine ters açıların eşit olmasıdır.","C kuralı, bir üçgende iç açıların toplamının 180 derece olmasıdır.","Roket kuralı, bir açıda üç açının toplamının 360 derece olmasıdır."]},"beginTime":1402,"endTime":1674,"href":"/video/preview/2901229852217838063?parent-reqid=1769466231406467-14995352896260884939-balancer-l7leveler-kubr-yp-vla-46-BAL&text=7ADRI&t=1402&ask_summarization=1"},{"index":13,"title":"Çokgenler","list":{"type":"unordered","items":["Çokgen, birden çok kenarı olan şekillerdir; üç kenarı olan üçgen, dört kenarı olan dörtgen, beş kenarı olan beşgen şeklinde adlandırılır.","Düzgün çokgenler, hem kenarları hem iç açıları eşit olan çokgenlerdir.","Düzgün çokgenlerde üçgen eşkenar üçgen, dörtgen kare, beşgen düzgün beşgen olarak adlandırılır."]},"beginTime":1674,"endTime":1771,"href":"/video/preview/2901229852217838063?parent-reqid=1769466231406467-14995352896260884939-balancer-l7leveler-kubr-yp-vla-46-BAL&text=7ADRI&t=1674&ask_summarization=1"},{"index":14,"title":"Köşegen Kavramı","list":{"type":"unordered","items":["Köşegen, ardışık olmayan köşeleri birleştiren çizgilere denir.","Kenarlar köşegen sayılmaz çünkü kenarlar ardışık köşeleri birleştirir.","Üçgende köşegen yoktur, dörtgende iki, beşgende beş, altıgende dokuz köşegen vardır."]},"beginTime":1773,"endTime":2015,"href":"/video/preview/2901229852217838063?parent-reqid=1769466231406467-14995352896260884939-balancer-l7leveler-kubr-yp-vla-46-BAL&text=7ADRI&t=1773&ask_summarization=1"},{"index":15,"title":"Köşeden Çıkan Köşegen Sayısı","list":{"type":"unordered","items":["Bir köşeden çıkan köşegen sayısı, n kenarlı çokgende n-3'tür.","Bir köşeden çıkan köşegenler, çokgende n-2 tane üçgen oluşturur.","Çokgenin iç açıları toplamı, (n-2)×180° formülü ile hesaplanır."]},"beginTime":2015,"endTime":2190,"href":"/video/preview/2901229852217838063?parent-reqid=1769466231406467-14995352896260884939-balancer-l7leveler-kubr-yp-vla-46-BAL&text=7ADRI&t=2015&ask_summarization=1"},{"index":16,"title":"Altıgen Örneği","list":{"type":"unordered","items":["Altıgenin iç açıları toplamı 720°'dir.","Altıgenin iç açıları toplamı formülü (n-2)×180° kullanılarak hesaplanır.","Altıgenin iç açıları toplamı biliniyorsa, bilinmeyen açılar bulunabilir."]},"beginTime":2190,"endTime":2303,"href":"/video/preview/2901229852217838063?parent-reqid=1769466231406467-14995352896260884939-balancer-l7leveler-kubr-yp-vla-46-BAL&text=7ADRI&t=2190&ask_summarization=1"},{"index":17,"title":"Yedinci Sınıf Tost Hakkında Bilgilendirme","list":{"type":"unordered","items":["Yedinci sınıf için özel bir tost hazırlanmıştır.","Tostta Türkçe, matematik ve fen dersleri odaklı çalışmalara yer verilmiştir.","Matematik tostunda bir dönemin tekrarı yapılmış, yeni MEB tarzı sorular ve deney soruları bulunmaktadır."]},"beginTime":2303,"endTime":2382,"href":"/video/preview/2901229852217838063?parent-reqid=1769466231406467-14995352896260884939-balancer-l7leveler-kubr-yp-vla-46-BAL&text=7ADRI&t=2303&ask_summarization=1"},{"index":18,"title":"Çokgenlerin Dış Açıları","list":{"type":"unordered","items":["Tüm çokgenlerin dış açıları toplamı 360 derecedir.","İç açılar, çokgende içteki açılara verilen isimdirken, 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