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Alıştırmalarda doğru-yanlış soruları, üçgenlerin kenarlarına göre türlerini belirleme görevleri ve kareli kağıtta noktalar belirleyerek üçgen çizme adımları bulunmaktadır.","Videoda ayrıca çemberlerin kesişim noktalarını kullanarak çokgenler (dörtgen, altıgen) oluşturma yöntemleri, yaşam çiçeği örneği üzerinden çemberlerin kesişim noktalarını kullanarak şekiller oluşturma ve Öklid'in eşkenar üçgen oluşturma yöntemi de anlatılmaktadır. Video, geometri dersinde çember, üçgen ve geometrik şekiller konusunu öğrenmek isteyenler için faydalı bir kaynaktır."]},"endTime":2896,"title":"5. 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noktada kesilen çember çiftlerinden birer tane çizilmesi isteniyor.","Dört farklı durum çiziliyor: aynı boyda çemberler, farklı boyda çemberler, merkezleri aynı olan çemberler ve merkezleri farklı olan çemberler."]},"beginTime":117,"endTime":255,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=117&ask_summarization=1"},{"index":2,"title":"Üçgen Çeşitleri","list":{"type":"unordered","items":["Çizilen çemberlerin kesişim noktaları ve merkezleri belirleniyor.","Merkezlerden geçen çemberler ikizkenar üçgen, tam merkezden geçen çemberler eşkenar üçgen, merkezlerden geçmeyen çemberler çeşitkenar üçgen oluşturuyor.","Pergelin açıklığını değiştirmeden çizildiğinde ilk iki durumda ikizkenar üçgen, üçüncü durumda çeşitkenar üçgen, dördüncü durumda eşkenar üçgen oluşuyor."]},"beginTime":255,"endTime":496,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=255&ask_summarization=1"},{"index":3,"title":"Çember Çiftlerinin Çizimi","list":{"type":"unordered","items":["Çember çiftlerini pergel açıklığını değiştirmeden çizildiğinde, merkezleri aynı olan çemberler ikizkenar üçgen oluşturuyor.","Çember çiftlerini birbirlerinin merkezlerinden geçecek şekilde çizildiğinde, merkezlerin köşelere olan uzaklıkları eşit olduğu için eşkenar üçgen oluşuyor.","Çember çiftlerini pergel açıklığını değiştirerek çizildiğinde, merkezlerin köşelere uzaklıkları birbirinden farklı olduğu için çeşitkenar üçgen oluşuyor."]},"beginTime":496,"endTime":783,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=496&ask_summarization=1"},{"index":4,"title":"Çemberlerle İkizkenar Üçgen Oluşturma","list":{"type":"unordered","items":["Büyük çemberin merkezinden köşelere olan uzaklıklar iki kenarda eşit olduğu için ikizkenar üçgen oluşur.","Çemberleri kullanarak ikizkenar, eşkenar veya çeşitkenar üçgenler inşa edilebilir.","Çemberlerin kesişimini inceleyerek ve bazı durumlarda merkezden, bazı durumlarda merkez dışından kesişimler elde ederek üçgenler oluşturulabilir."]},"beginTime":790,"endTime":997,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=790&ask_summarization=1"},{"index":5,"title":"Üçgenlerin Ölçümü","list":{"type":"unordered","items":["Çizilen üçgenlerin ikizkenar, eşkenar veya çeşitkenar olduğu cetvel yardımıyla ölçülerek kontrol edilebilir.","İkizkenar üçgende iki kenar eşit, eşkenar üçgende tüm kenarlar eşit, çeşitkenar üçgende tüm kenarlar birbirinden farklıdır.","Ölçümler cetvelle daha net yapılabilir, ancak videoda tahmini değerler kullanılmıştır."]},"beginTime":997,"endTime":1138,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=997&ask_summarization=1"},{"index":6,"title":"Çemberlerle Çokgen Oluşturma","list":{"type":"unordered","items":["Çemberleri kullanarak ikizkenar, çeşitkenar, eşkenar üçgenlerden başka çokgenler de inşa edilebilir.","Eşit boyda çemberlerin merkezleri birleştirilerek dikdörtgen, kare veya paralelkenar gibi şekiller oluşturulabilir.","Farklı çemberler kullanılarak yaşam çiçeği gibi görsellere benzer şekiller de oluşturulabilir."]},"beginTime":1138,"endTime":1578,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=1138&ask_summarization=1"},{"index":7,"title":"Öklid'in Eşkenar Üçgen Oluşturma Yöntemi","list":{"type":"unordered","items":["Öklid, geometri çalışmaları ve matematikle alakalı önemli buluşları olan bir bilim adamıdır.","Öklid'in bulduğu üç kural detaylı olarak açıklanmıştır.","Öklid'in adımlarını uygulayarak pergel ve ölçüsüz cetvel yardımıyla bir doğru parçası kenarı olacak şekilde bir eşkenar üçgen çizilebilir."]},"beginTime":1578,"endTime":1643,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=1578&ask_summarization=1"},{"index":8,"title":"Eşkenar Üçgen Oluşturma","list":{"type":"unordered","items":["Yarıçapı belirli bir çember çizilerek, bu çemberin merkezinden geçen aynı boyda bir çember daha çizilir.","Bu işlem tekrarlanarak, çemberlerin kesişim noktaları birleştirilerek eşkenar üçgenler oluşturulur.","Öklid kuralları ve doğru parçaları kullanılarak eşkenar üçgenler inşa edilebilir."]},"beginTime":1649,"endTime":1749,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=1649&ask_summarization=1"},{"index":9,"title":"Doğru-Yanlış Soruları","list":{"type":"unordered","items":["Eşkenar üçgen oluşturmak için ölçülü cetvel gereklidir ifadesi yanlıştır, çember ve ölçüsüz cetvelle yapılabilir.","İki noktada kesilen iki çember kullanılarak eşkenar üçgen inşa edilebilir ifadesi doğrudur.","Çeşitkenar üçgen inşa etmek için kullanılan iki çemberin aynı yarıçaplı olması gerekir ifadesi yanlıştır, farklı olması gerekir.","Çemberler kullanılarak üçgen dışında farklı çokgenler de inşa edilebilir ifadesi doğrudur.","Tek bir çemberin içinde ölçüsüz cetvel kullanılarak ikizkenar üçgen inşa edilebilir ifadesi yanlıştır."]},"beginTime":1749,"endTime":1859,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=1749&ask_summarization=1"},{"index":10,"title":"Üçgen Oluşturma Görevleri","list":{"type":"unordered","items":["Görev 1'de A ve B merkezli iki birim yarıçaplı çemberler çizilerek, kesişim noktaları birleştirilerek eşkenar üçgen oluşturulur.","Görev 2'de C ve D merkezli üç birim yarıçaplı çemberler çizilerek, kesişim noktaları ile C ve D noktaları birleştirilerek ikizkenar üçgen oluşturulur.","Görev 3'te E ve F merkezli iki birim ve üç birim yarıçaplı çemberler çizilerek, kesişim noktaları ile E ve F noktaları birleştirilerek ikizkenar üçgen oluşturulur."]},"beginTime":1859,"endTime":2168,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=1859&ask_summarization=1"},{"index":11,"title":"Kareli Kağıtta Üçgen Çizimi","list":{"type":"unordered","items":["Kareli kağıtta noktalar belirleyip, bu noktalara göre çeşitkenar, ikizkenar ve eşkenar üçgen çizme adımları oluşturulur.","Görev 1'de D ve E merkezli iki birimlik çemberler çizilerek, kesişim noktaları birleştirilerek eşkenar üçgen oluşturulur.","Görev 2'de F ve G merkezli dört birimlik çemberler çizilerek, kesişim noktaları ile F ve G noktaları birleştirilerek ikizkenar üçgen oluşturulur."]},"beginTime":2168,"endTime":2492,"href":"/video/preview/14398464171391719107?channelId=d3d3LnlvdXR1YmUuY29tO1VDSEU2NkxockcxN0FzNzZoZ2xOWFJPQQ%3D%3D&parent-reqid=1754342815095776-5144677664178176358-balancer-l7leveler-kubr-yp-sas-135-BAL&text=MATEMAT%C4%B0K+DERS+K%C4%B0TABI&t=2168&ask_summarization=1"},{"index":12,"title":"Çemberlerle Çeşitkenar Üçgen Oluşturma","list":{"type":"unordered","items":["Son görev olarak farklı boylarda çemberler kullanılarak çeşitkenar üçgen oluşturulması isteniyor.","A merkezli dört birimlik ve B merkezli üç birimlik çemberler çiziliyor.","Çemberlerin kesişim noktaları ve A, B noktaları birleştirildiğinde çeşitkenar üçgen 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ve Değerlendirme","list":{"type":"unordered","items":["Tema boyunca öğrenme süreçleri ile ilgili günlük tutulması ve arkadaşlarla paylaşılması isteniyor.","Günlük tutarak neyi yaptığımızı, neyi yapmadığımızı ve geometri kısmındaki tüm şekillere hakim olduğumuzu değerlendirebiliriz.","Geometri, matematiğin şekilli kısmıdır ve açılar, çember gibi tüm şekiller geometri alanına 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