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Fiyat grafiği, teknik analiz kullanan her yatırımcının öğrenmesi gereken ilk araçtır. Grafik, finansal bir varlığın, belirli bir süre boyunca...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4083955/d153384bab276a2d17cee37d402dd004/564x318_1"},"target":"_self","position":"1","reqid":"1774611192839728-16388788072464013629-balancer-l7leveler-kubr-yp-vla-55-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Do_6s_MJm7v8","linkTemplate":"/video/preview/16436374943717630746?parent-reqid=1774611192839728-16388788072464013629-balancer-l7leveler-kubr-yp-vla-55-BAL&text=Graffik+-+Topic&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Grafik Türleri; Çizgi Grafik, Çubuk Grafik ve Mum Grafik","related_orig_text":"Graffik - Topic","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Graffik - 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Eğitmen, öğrencilere görsellerin nasıl oluşturulacağını ve yorumlanacağını göstermektedir.","Videoda görsellerin sosyal bilimlerde etkili bir bilgi aktarma aracı olarak kullanımı anlatılmaktadır. İlk bölümde Avusturya'nın nüfus piramidi, Alaska'daki Kenai Fiorge National Park'ın ziyaretçi sayıları ve Amerika'daki ısı ile göğüs kanseri ölüm endeksi arasındaki ilişki gibi örnekler üzerinden görsellerin kullanımı gösterilmektedir. İkinci bölümde ise tesis yer seçimi için kullanılan görselleştirme, dünya enerji kaynakları kullanımını gösteren stat chart ve Amerika'nın Ocak ayı ısısını gösteren bubble chart gibi üç farklı grafik türü ele alınmaktadır.","Eğitmen, görsellerin sadece bir resim değil, çok fazla mesaj taşıyabileceğini vurgulamakta ve her bir grafik türünün hangi durumlarda tercih edilmesi gerektiğini örneklerle açıklamaktadır."]},"endTime":1137,"title":"Görsellerin Sosyal Bilimlerde Kullanımı Eğitim Videosu","beginTime":0}],"fullResult":[{"index":0,"title":"Nüfus Piramidi Analizi","list":{"type":"unordered","items":["Nüfus piramidi, iki çark şeklinde gösterilir; bir tarafta kadınlar, diğer tarafta erkekler yer alır.","Avusturya'nın nüfus piramidinde, 20-30 yaş aralığında büyük bir nüfus artışı görülmüş, ardından nüfus azaltma politikası uygulanmış ve dengeye ulaşılmıştır.","Avusturya'nın nüfus piramidinde orta yaşlı nesil çok fazla, genç nesil az olduğu için ülke yaşlanıyor ve emeklilik sistemi çökme 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Bir eğitmen, öğrencilere fonksiyon analizi konusunu adım adım anlatmaktadır.","Video, bir fonksiyonun tanım kümesinin belirlenmesiyle başlayıp, asimptotların (düşey ve yatay) bulunması, türevin hesaplanması ve grafik çizimi aşamalarını kapsamaktadır. Eğitmen, fonksiyonun tanım kümesini bulmak için pay ve paydanın işaret tablosunu oluşturur, asimptotları limit hesaplamalarıyla belirler, türevi hesaplar ve son olarak grafik çizimini yapar. Video, matematik dersinde fonksiyon analizi konusunu öğrenmek isteyenler için detaylı bir rehber niteliğindedir."]},"endTime":687,"title":"Matematik Dersi: Fonksiyon Analizi ve Grafik Çizimi","beginTime":0}],"fullResult":[{"index":0,"title":"Fonksiyonun Tanım Kümesi","list":{"type":"unordered","items":["Fonksiyonun tanımlı olması için 2x+8/x-1 ifadesinin sıfıra eşit veya sıfırdan büyük olması gerekir.","Tanım kümesi için tablo oluşturulur ve işaret analizi yapılır.","Fonksiyon (-∞, -4] aralığında tanımlıdır, (-4, 1) aralığında tanımsızdır ve (1, +∞) aralığında tanımlıdır."]},"beginTime":0,"endTime":128,"href":"/video/preview/195512774604520830?parent-reqid=1774611192839728-16388788072464013629-balancer-l7leveler-kubr-yp-vla-55-BAL&text=Graffik+-+Topic&t=0&ask_summarization=1"},{"index":1,"title":"Asimtotlar","list":{"type":"unordered","items":["x=1 doğrusunun sağ tarafı düşey asimtottur çünkü x=1'e sağdan yaklaşıldığında limit +∞'e gider.","x=-∞'e giderken limit +√2'ye gider, bu da y=√2 doğrusunun yatay asimtot olduğunu gösterir.","Eğik asimtot yoktur."]},"beginTime":128,"endTime":286,"href":"/video/preview/195512774604520830?parent-reqid=1774611192839728-16388788072464013629-balancer-l7leveler-kubr-yp-vla-55-BAL&text=Graffik+-+Topic&t=128&ask_summarization=1"},{"index":2,"title":"Türev ve Grafiği","list":{"type":"unordered","items":["Fonksiyonun türevi (2(2x+8)/(x-1)²) / 2√(2x+8)/(x-1) şeklinde hesaplanır ve sadeleştirildiğinde -10/√(2x+8)/(x-1) olarak bulunur.","Türev her yerde negatiftir ve fonksiyon (-∞, -4] ve (1, +∞) aralıklarında azalır.","Fonksiyon (-∞, -4] aralığında (-√2, 0) noktasından geçer, (1, +∞) aralığında (√2, +∞) noktasına 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Videoda Tonguç, Murat, Ali, Vedat ve Ceyda gibi karakterler yer almaktadır.","Video, çizgi ve sütun grafiklerinin ne olduğunu ve nasıl kullanıldığını anlatmaktadır. Çizgi grafiklerin artış ve azalışı vurguladığı, sütun grafiklerin ise farklı cinsleri karşılaştırdığı açıklanmaktadır. Ayrıca, sıcaklık değerleri, kitap okuma alışkanlıkları gibi örneklerle grafiklerin nasıl yorumlanacağı gösterilmektedir. Video, farklı veri türlerine göre hangi grafik türünün daha uygun olduğu konusunda da bilgi vermektedir."]},"endTime":205,"title":"Çizgi ve Sütun Grafikleri Eğitim Videosu","beginTime":0}],"fullResult":[{"index":0,"title":"Çizgi Grafiği","list":{"type":"unordered","items":["Çizgi grafiği her türlü bilgiyi gösterir ve artış-azalışı vurgular.","Çizgi grafiği ile üç şehrin haftalık sıcaklık değerleri karşılaştırılabilir.","Çizgi grafiğinde en yüksek sıcaklık ve en düşük sıcaklık değerleri belirlenebilir."]},"beginTime":4,"endTime":91,"href":"/video/preview/2482824897308903225?parent-reqid=1774611192839728-16388788072464013629-balancer-l7leveler-kubr-yp-vla-55-BAL&text=Graffik+-+Topic&t=4&ask_summarization=1"},{"index":1,"title":"Sütun Grafiği","list":{"type":"unordered","items":["Sütun grafiği farklı cinsleri karşılaştırır.","Sütun grafiği ile haftanın farklı günlerinde kimin ne kadar kitap okuduğu gösterilebilir.","Sütun grafiği, bütünün parçalarını açılarla 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Detaylar için videoyu izleyiniz. 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Bir eğitmen, bir fonksiyonun grafiğini çizme sürecini adım adım anlatmaktadır.","Video, fonksiyonun tanım kümesinin bulunmasıyla başlayıp, asimtot incelemesi, türev hesaplaması ve grafik çizimi aşamalarını kapsamaktadır. Eğitmen önce fonksiyonun tanım kümesini (artı sonsuz aralığı) belirleyip, düşey asimtot (x=0) ve yatay asimtot (yatay asimtot olmadığı için eğik asimtot da olmadığı) incelemesini yapar. 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