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Eğitmen, ivmenin yönünü hareket yönüyle ilişkilendirerek, artı yönde hareket eden araçların hızlanma durumunda ivmesinin artı, yavaşlama durumunda ise eksi olduğunu, eksi yönde hareket eden araçların ise tam tersi durumları anlatmaktadır. Video, örnek sorular üzerinden ivmenin hesaplanması ve yönünün belirlenmesi konularını pekiştirmektedir."]},"endTime":443,"title":"Yatay Doğrultuda Sabit İvmeli Hareket Dersi","beginTime":0}],"fullResult":[{"index":0,"title":"İvme Kavramı","list":{"type":"unordered","items":["İvme, birim zamandaki hız değişimine denir ve yönlü bir büyüklük olup vektöreldir.","İvme a ile gösterilir ve birimi metre bölü saniye karedir.","Günlük hayatta ivme yerine \"hızlanmak\" veya \"yavaşlamak\" ifadeleri kullanılır, fizikte ise bir zaman çerçevesindeki hız değişimini ifade eder."]},"beginTime":8,"endTime":43,"href":"/video/preview/8503749434135096629?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=8&ask_summarization=1"},{"index":1,"title":"İvme Hesaplama","list":{"type":"unordered","items":["İvme, hız değişimi bölü geçen zaman olarak ifade edilir.","Hız değişimi delta v ile gösterilir ve bir hareketlinin son hızıyla ilk hız arasındaki farkla bulunur.","Geçen zaman delta t ile gösterilir."]},"beginTime":43,"endTime":63,"href":"/video/preview/8503749434135096629?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=43&ask_summarization=1"},{"index":2,"title":"İvmeli Hareket Örnekleri","list":{"type":"unordered","items":["Hareket halindeki bir otomobilin kırmızı ışığı fark edince fren yaparak durması, durakta yolcu alan otobüsün harekete geçmesi ve yukarı atılan topun yükselip yere düşmesi ivmeli hareket örneklidir.","Göktaşlarının uzayda başka nesnelerin kütle çekiminden bağımsız olarak sürüklenmesi ivmeli hareket değildir, sabit hızda hareketine devam eder.","Sabit süratle giden bir motosikletin zikzaklar çizerek ilerlemesi de ivmeli harekettir çünkü hızın yönü değişir."]},"beginTime":63,"endTime":161,"href":"/video/preview/8503749434135096629?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=63&ask_summarization=1"},{"index":3,"title":"İvmenin Yönü","list":{"type":"unordered","items":["İvmenin yönü hareketlinin yönüne ve hızının değişimine bağlı olarak değişir.","Bir aracın hareket yönü ile ivmesi aynı yönlü ise araç hızlanır, ters yönlü ise yavaşlar.","Artı yöne giden bir aracın ivmesi artı ise araç hızlanır, eksi ise yavaşlar; eksi yöne giden bir aracın ivmesi eksi ise araç hızlanır, artı ise yavaşlar."]},"beginTime":161,"endTime":247,"href":"/video/preview/8503749434135096629?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=161&ask_summarization=1"},{"index":4,"title":"İvme Hesaplama Örnekleri","list":{"type":"unordered","items":["Artı yöne doğru hareket eden ve hızını 5'ten 25'e çıkaran bir aracın ivmesi artı yönde ve büyüklüğü 4 metre bölü saniye karedir.","Artı yöne doğru hareket eden ve hızını 50'den 10'a düşüren bir aracın ivmesi hareketine ters yönlü (eksi) ve büyüklüğü 8 metre bölü saniye karedir.","Eksi yönde hareket eden ve hızını 40'dan 10'a düşüren bir aracın ivmesi hareketine ters yönlü (artı) ve büyüklüğü 6 metre bölü saniye karedir.","Eksi yönde hareket eden ve hızını 30'dan 60'a çıkaran bir aracın ivmesi hareketine ters yönlü (eksi) ve büyüklüğü 6 metre bölü saniye karedir."]},"beginTime":247,"endTime":431,"href":"/video/preview/8503749434135096629?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=247&ask_summarization=1"}],"linkTemplate":"/video/preview/8503749434135096629?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Sabit İvmeli Hareket ( İvme & Hız Değişimi ) | 10. 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Daha sonra dört farklı örnek soru çözülerek formüllerin pratik uygulaması gösterilmektedir. Örnekler, hızlanan ve yavaşlayan hareketlerde yol ve hız hesaplamalarını içermektedir."]},"endTime":467,"title":"Sabit İvmeli Doğrusal Hareket Formülleri ve Örnekler","beginTime":0}],"fullResult":[{"index":0,"title":"Sabit İvmeli Doğrusal Hareketin Formülleri","list":{"type":"unordered","items":["Sabit ivmeli doğrusal harekette üç formül vardır: iki hız formülü ve bir yol formülü.","Hız formülleri: v_son = v_ilk + a·t ve v_son² = v_ilk² + 2·a·x'dir.","Yol formülünde x = v_ilk·t + ½·a·t² formülü kullanılır."]},"beginTime":8,"endTime":58,"href":"/video/preview/3907786385981246517?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=8&ask_summarization=1"},{"index":1,"title":"Formüllerde İşaret Kullanımı","list":{"type":"unordered","items":["Formüllerde ivme terimi her zaman bulunur ve ivme pozitifse artı, negatifse eksi işareti kullanılır.","Hızlanan harekette (pozitif ivme) aradaki işaret artı, yavaşlayan harekette (negatif ivme) aradaki işaret eksi alınır.","İlk hızdan bahsedilmemişse veya sıfır ise, ilk hız terimleri alınmaz."]},"beginTime":58,"endTime":150,"href":"/video/preview/3907786385981246517?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=58&ask_summarization=1"},{"index":2,"title":"Örnek Soru Çözümü","list":{"type":"unordered","items":["İlk hızı 20 m/s olan ve 4 m/s² ivme ile hızlanan bir araç 5 saniyede 150 metre yol alır.","80 m/s hızla hareket eden ve 5 m/s² ivme ile 10 saniye boyunca yavaşlayan bir cismin 10 saniye sonundaki hızı 30 m/s'dir.","30 m/s sabit hızla ilerleyen ve 3 m/s² ivme ile yavaşlayarak duran bir araç, frene bastığı andan durana kadar 150 metre yer değiştirir.","20 m/s sabit hızla ilerleyen ve 4 m/s² ivme ile hızlanarak 60 m/s hızına ulaşan bir araç, hızlanma esnasında 400 metre yol alır."]},"beginTime":150,"endTime":456,"href":"/video/preview/3907786385981246517?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=150&ask_summarization=1"}],"linkTemplate":"/video/preview/3907786385981246517?parent-reqid=1769418347001821-3701205586973836946-balancer-l7leveler-kubr-yp-sas-165-BAL&text=Iv+Raed&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Sabit İvmeli Hareket Formülleri | 10. 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Get it on Steam: http://store.steampowered.com/app/311... 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İlk bölümde sabit ivmeli hızlanan hareketin grafikleri çizilirken, ikinci bölümde 6, 12 ve 18 saniye aralıklarındaki yer değiştirmeler hesaplanarak konum-zaman grafiği çizilir ve bu grafikten ivme-zaman grafiği elde edilir.","Eğitmen, üçgen alanları kullanarak yer değiştirmeleri hesaplayıp grafik çizimini detaylı şekilde açıklamakta ve hız-zaman grafiği ile ivme-zaman grafiği arasındaki ilişkiyi de ele almaktadır. 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