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Öğretmen, \"Mor Tosuncuk\" adlı kitaptan örnekler vererek mutlak değer fonksiyonlarını anlatmaktadır.","Videoda mutlak değer fonksiyonlarının nitel özellikleri, grafik çizimi, tanım ve görüntü kümeleri, sıfırlarının bulunması, işaret analizi ve artan-azalan özellikleri detaylı şekilde ele alınmaktadır. Öğretmen, adım adım çeşitli mutlak değer fonksiyonlarını çizerek, fonksiyonların nasıl çizileceğini, sıfırlarının nasıl bulunacağını ve işaretlerinin nasıl belirleneceğini göstermektedir.","Ders, 47 dakika sürmekte olup, mutlak değer fonksiyonlarının en küçük değerinin sıfır olduğunu, görüntü kümesinin c'den başlayıp sonsuza kadar gittiğini ve c sıfırdan küçükse fonksiyonun iki tane sıfır değerine sahip olduğunu açıklamaktadır. Video, öğrencilere kitaptaki soruları çözmeleri tavsiyesiyle sona ermektedir."]},"endTime":2888,"title":"9. 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çizilebilir.","Mutlak değer fonksiyonlarının grafiğini çizmek için önce mutlak değerli kısmı çizip, sonra c ile ilgili öteleme yapılır.","c sıfırdan büyükse fonksiyon yukarıya, c sıfırdan küçükse fonksiyon aşağıya ötelenir."]},"beginTime":136,"endTime":329,"href":"/video/preview/5514796016533962266?parent-reqid=1774748134410333-2726829419801461543-balancer-l7leveler-kubr-yp-sas-131-BAL&text=Absolute+Maths&t=136&ask_summarization=1"},{"index":2,"title":"Eksili Mutlak Değer Fonksiyonlarının Çizimi","list":{"type":"unordered","items":["Mutlak değer fonksiyonunun başına eksi konulduğunda, önce pozitif mutlak değerli fonksiyon çizilir.","İkinci adımda, mutlak değer fonksiyonunun grafiği y ekseninin altında yansıtılır.","Üçüncü adımda, c pozitifse fonksiyon yukarıya, c negatifse fonksiyon aşağıya 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önce çizilir ve sonra grafiği aşağıya alınır.","Mutlak değer fonksiyonunun sıfır noktası x=4'tür ve y eksenini 4'te keser.","Fonksiyonun grafiği aşağıya alınarak simetrik bir şekilde çizilir."]},"beginTime":845,"endTime":969,"href":"/video/preview/5514796016533962266?parent-reqid=1774748134410333-2726829419801461543-balancer-l7leveler-kubr-yp-sas-131-BAL&text=Absolute+Maths&t=845&ask_summarization=1"},{"index":7,"title":"Fonksiyonun Tamamlanması ve Alan Hesaplaması","list":{"type":"unordered","items":["Fonksiyonun son hali için başına artı iki eklenir ve grafiği iki birim yukarı alınır.","Fonksiyonun sıfırları x=6 ve x=2 olarak bulunur.","Fonksiyonun eksenlerle oluşturduğu kapalı bölgelerin alanları toplamı 6 birim kare olarak hesaplanır."]},"beginTime":969,"endTime":1220,"href":"/video/preview/5514796016533962266?parent-reqid=1774748134410333-2726829419801461543-balancer-l7leveler-kubr-yp-sas-131-BAL&text=Absolute+Maths&t=969&ask_summarization=1"},{"index":8,"title":"Fonksiyonun Nitel 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sıfır olmalıdır.","Fonksiyonun grafiği çizilirken, mutlak değer içindeki ifadenin sıfır olduğu noktalar ve fonksiyonun maksimum değeri (kafası) belirlenir.","Fonksiyonun pozitif ve negatif olduğu aralıklar, grafiğin hangi bölgede pozitif veya negatif olduğunu gösterir."]},"beginTime":2206,"endTime":2376,"href":"/video/preview/5514796016533962266?parent-reqid=1774748134410333-2726829419801461543-balancer-l7leveler-kubr-yp-sas-131-BAL&text=Absolute+Maths&t=2206&ask_summarization=1"},{"index":17,"title":"Fonksiyonların Artan ve Azalan Olduğu Aralıklar","list":{"type":"unordered","items":["Fonksiyonun artan olduğu aralıklar, grafiğin yukarı doğru arttığı bölgelerdir.","Fonksiyonun azalan olduğu aralıklar, grafiğin aşağı doğru azaldığı bölgelerdir.","Fonksiyonun minimum noktası, fonksiyonun alacağı en az değerdir ve genellikle mutlak değer içindeki ifadenin sıfır olduğu 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