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Eğitimci, öğrencilere seri bağlanan bir R devresi, birbirine paralel L ve C devrelerinin nasıl kurulacağını adım adım anlatmaktadır.","Videoda, 100 mili ohm direnç, 100 mili ohm indüktör ve 820 nano ohm kapasitör kullanılarak devrenin kurulumu gösterilmektedir. Önce devre elemanlarının ölçülmesi, ardından osiloskopun kalibrasyonu ve sinyal jeneratörünün doğru kullanımı anlatılmaktadır. Daha sonra 200 Hz frekans ve 12 volt tepe-tepe değerde giriş gerilimi verilerek devrenin giriş ve çıkışlarının osiloskop yardımıyla ölçülmesi gösterilmektedir.","Deney sonucunda devrenin dirençsel devrelere göre büyük bir faz farkı ve kayma gösterdiği gözlemlenmektedir. Ayrıca, sinyal jeneratörünün çıkış frekansının sürekli artırılarak maksimum genlikteki çıkış geriliminin ölçülmesi gösterilmekte ve maksimum frekansın 200 Hz, maksimum genliğin 5,44 volt olduğu belirlenmektedir."]},"endTime":1223,"title":"Elektrik Devreleri Laboratuvarı: Seri R, Paralel L ve C Devresi Deneyi","beginTime":0}],"fullResult":[{"index":0,"title":"Beşinci Deney Tanıtımı","list":{"type":"unordered","items":["Beşinci deneyde seri bağlanan bir R devresi, birbirine paralel L ve C devreleri bulunmaktadır.","Deneyde 100 mili ohm direnç, 100 mili ohm indüktör ve 820 nano kapasitör kullanılmaktadır.","Direnç değeri multimetre ile ölçülerek 1 kilo ohm olarak belirlenmiştir."]},"beginTime":44,"endTime":129,"href":"/video/preview/14608814747854190403?parent-reqid=1765295929836155-13844259366630786735-balancer-l7leveler-kubr-yp-klg-78-BAL&text=RLC-EEE&t=44&ask_summarization=1"},{"index":1,"title":"Devrenin Kurulumu","list":{"type":"unordered","items":["Devre seri R ile başlayıp, R'ye 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denklemleri ve çözümleri ele alınmaktadır. İlk bölümde sadece indüktör içeren devrelerden başlayarak RL, LC ve RLC devrelerinin diferansiyel denklemleri Kirşof kuralları ve enerji ifadeleri kullanılarak elde edilmekte, ikinci bölümde ise bu denklemlerin çözümleri ve devrelerdeki fiziksel olaylar (indüksiyon, harmonik hareket, salınım) açıklanmaktadır.","Videoda ayrıca devrelerin pil ile bağlantılı olduğu durumlar, R değeri değiştiğinde devre davranışının nasıl etkilendiği ve akımın zamanla nasıl değiştiği gibi konular da incelenmektedir."]},"endTime":1572,"title":"RL, LC ve RLC Devrelerinin Diferansiyel Denklemleri ve Çözümleri","beginTime":0}],"fullResult":[{"index":0,"title":"LC Devrelerinin İncelenmesi","list":{"type":"unordered","items":["LC devrelerinde sadece L (indüktör) ve C (kondansatör) elemanları bulunur, M (pil) yoktur.","L, özindüksiyon katsayısıdır ve birimi henry'dir, manyetik akının devredeki geçen akıma oranını ifade eder.","Faraday yasasından yararlanarak indüksiyon emekası E = -L di/dt formülü elde edilmiştir."]},"beginTime":0,"endTime":42,"href":"/video/preview/6691461941776907231?parent-reqid=1765295929836155-13844259366630786735-balancer-l7leveler-kubr-yp-klg-78-BAL&text=RLC-EEE&t=0&ask_summarization=1"},{"index":1,"title":"Sadece L Var Olan Devreler","list":{"type":"unordered","items":["Devrede sadece L varsa, leğenin uçları arasındaki potansiyel indüksiyon emekası oluşur.","Devrede akım geçiyorsa, indüksiyon emekası oluşur."]},"beginTime":42,"endTime":60,"href":"/video/preview/6691461941776907231?parent-reqid=1765295929836155-13844259366630786735-balancer-l7leveler-kubr-yp-klg-78-BAL&text=RLC-EEE&t=42&ask_summarization=1"},{"index":2,"title":"RL Devresi","list":{"type":"unordered","items":["Devrede dirençle beraber L varsa, Kirşof kuralları uygulanabilir.","RL devresinde diferansiyel denklem L di/dt + iR = 0 şeklinde elde edilir."]},"beginTime":60,"endTime":106,"href":"/video/preview/6691461941776907231?parent-reqid=1765295929836155-13844259366630786735-balancer-l7leveler-kubr-yp-klg-78-BAL&text=RLC-EEE&t=60&ask_summarization=1"},{"index":3,"title":"LC Devresi","list":{"type":"unordered","items":["Kondansatördeki yük birikimi Q ve uçlar arasındaki potansiyel farkı V = Q/C olarak ifade edilir.","LC devresinde toplam enerji depolama formülü 1/2 LI² + Q²/C şeklinde yazılabilir.","LC devresinde diferansiyel denklem L d²q/dt² + q/C = 0 şeklinde elde edilir."]},"beginTime":106,"endTime":229,"href":"/video/preview/6691461941776907231?parent-reqid=1765295929836155-13844259366630786735-balancer-l7leveler-kubr-yp-klg-78-BAL&text=RLC-EEE&t=106&ask_summarization=1"},{"index":4,"title":"RLC Devresi","list":{"type":"unordered","items":["RLC devresinde toplam enerji dirençteki, sarımdaki ve kondansatördeki enerji toplamına eşittir.","RLC devresinde diferansiyel denklem L d²q/dt² + R dq/dt + q/C = 0 şeklinde elde edilir.","RLC devresinin denklemi diğerlerinden biraz daha zor çözülebilir, ancak değerler verilirse rahatça çözülebilir."]},"beginTime":229,"endTime":374,"href":"/video/preview/6691461941776907231?parent-reqid=1765295929836155-13844259366630786735-balancer-l7leveler-kubr-yp-klg-78-BAL&text=RLC-EEE&t=229&ask_summarization=1"},{"index":5,"title":"Pil Bağlı Devreler","list":{"type":"unordered","items":["Pil bağlı LC devresinde diferansiyel denklem L di/dt = ε şeklinde elde edilir.","Pil bağlı RL devresinde diferansiyel denklem L di/dt + iR = ε şeklinde elde edilir.","Pil bağlı LC devresinde diferansiyel denklem L d²q/dt² + R dq/dt + q/C = ε şeklinde elde edilir."]},"beginTime":374,"endTime":576,"href":"/video/preview/6691461941776907231?parent-reqid=1765295929836155-13844259366630786735-balancer-l7leveler-kubr-yp-klg-78-BAL&text=RLC-EEE&t=374&ask_summarization=1"},{"index":6,"title":"Devrelerin Fiziksel Anlamı","list":{"type":"unordered","items":["Devrede sadece L varsa, başlangıçta t=0 anında akım sıfırdır.","Pil bağlı RL devresinde akım zamanla maksimum değerine (I_max) ulaşır.","Bobin (indüktör), akım değişiminde zıt yönde bir indüksiyon emekası oluşturarak akımı durdurucu etki gösterir."]},"beginTime":576,"endTime":715,"href":"/video/preview/6691461941776907231?parent-reqid=1765295929836155-13844259366630786735-balancer-l7leveler-kubr-yp-klg-78-BAL&text=RLC-EEE&t=576&ask_summarization=1"},{"index":7,"title":"RLC Devresinde Yüklü ve Akımın Zamanla Değişimi","list":{"type":"unordered","items":["RLC devresinde yüklü (q) ve akımın (i) zamanla değişimi kosinüs ve sinüs fonksiyonlarıyla ifade edilir: q = q_max cos(ωt + φ).","Yüklü zamanla kosinüs fonksiyonu şeklinde değişirken, akım sinüs fonksiyonu şeklinde değişir ve yüklü sıfırlandığında akım maksimum değerini alır.","Kondansatörün uçları arasındaki yük sıfırlandığında, devredeki akım maksimum değerine ulaşır ve sonra zıt yönde azalmaya 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