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Eğitmen, MATLAB'da denklem çözümü ve grafik çizimi konularını adım adım göstermektedir.","Video, beş farklı örnek üzerinden ilerlemektedir. İlk bölümde denklem kombinasyonlarının matris yöntemiyle çözümü ve sinüs fonksiyonunun grafik çizimi anlatılırken, ikinci bölümde for komutu ile 1'den 5'e kadar döngü oluşturma ve matris doldurma işlemleri gösterilmektedir. Ayrıca polywol komutu ve line space komutunun grafik detaylandırmasındaki önemi de açıklanmaktadır.","Eğitmen, ilerleyen videolarda grafik tasarımı, grafik süsleme ve farklı komutların kullanımı hakkında bilgi vermektedir. İzleyicilere videoları tekrar etmelerini ve komutları kendi başlarına yazmalarını tavsiye etmektedir."]},"endTime":1166,"title":"MATLAB Eğitim Videosu: Denklem Çözümü ve Grafik Çizimi","beginTime":0}],"fullResult":[{"index":0,"title":"Denklem Çözümü","list":{"type":"unordered","items":["Video, beş farklı örnekle başlıyor ve ilk örnek iki denklemi çözmek için kullanılıyor.","Denklem çözümü için iki farklı yöntem gösteriliyor: matris kombinasyonu ve çözüm komutu.","Matris kombinasyonunda A matrisine katsayılar, B matrisine değerler girilerek sonuç matrisi bulunuyor."]},"beginTime":3,"endTime":189,"href":"/video/preview/15659252050748703052?parent-reqid=1769891639442680-5507352136787824697-balancer-l7leveler-kubr-yp-klg-264-BAL&text=SinPlot&t=3&ask_summarization=1"},{"index":1,"title":"Grafik Oluşturma","list":{"type":"unordered","items":["Bir sonraki videoda grafiklerle ilgili bilgiler verilecek ve bu videoda grafiklere giriş yapılacak.","Sinüs grafiği oluşturmak için x değerleri 0'dan 10'a 0,1'er artarak, sinüs x değerleri z olarak tanımlanıyor.","Grafikte grid eklentisi yapılarak düzgün kare şeklinde ölçüm yapılabiliyor ve data reader ile eğri üzerindeki noktaların verileri incelenebiliyor."]},"beginTime":189,"endTime":428,"href":"/video/preview/15659252050748703052?parent-reqid=1769891639442680-5507352136787824697-balancer-l7leveler-kubr-yp-klg-264-BAL&text=SinPlot&t=189&ask_summarization=1"},{"index":2,"title":"Polinom Denklemlerinin Grafikleri","list":{"type":"unordered","items":["x⁴ + x² - 1 denkleminin kökleri x = 2 ve x = -2 olarak tanımlanmış ve grafiği çiziliyor.","Line space komutu kullanılarak x değerleri -2 ile 2 arasında 50 eşit parçaya bölünüyor.","Polinom değerleri polywol komutuyla hesaplanıyor ve grafik çiziliyor."]},"beginTime":428,"endTime":598,"href":"/video/preview/15659252050748703052?parent-reqid=1769891639442680-5507352136787824697-balancer-l7leveler-kubr-yp-klg-264-BAL&text=SinPlot&t=428&ask_summarization=1"},{"index":3,"title":"Grafik Detaylarının Önemi","list":{"type":"unordered","items":["Grafikteki noktaların birimleri, x değerlerinin ne kadar çok parçaya bölündüğüne bağlı olarak değişiyor.","Aralıkları daha az parçaya böldüğümüzde (örneğin 5 eşit parçaya) grafiğin şekli bozuluyor.","Polinomda grafik oluşturan denklemler için katsayılar polywol komutuyla alınarak grafik çiziliyor."]},"beginTime":598,"endTime":855,"href":"/video/preview/15659252050748703052?parent-reqid=1769891639442680-5507352136787824697-balancer-l7leveler-kubr-yp-klg-264-BAL&text=SinPlot&t=598&ask_summarization=1"},{"index":4,"title":"MATLAB'da For Komutu ve Matris İşlemleri","list":{"type":"unordered","items":["For komutu daha önce sayıların ortalamasını almak için kullanılmıştı.","Bu videoda for komutuyla matris üzerinde işlem yapılacak, bu işlem üst düzey işlemler için görsel bir örnek olacaktır.","For döngüsü 1'den 5'e kadar çalışacak ve her i değeri için matriste bir satır ve bir sütun 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