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birbirlerine yaklaştırıldığında, K ile L birbirini çekiyor, L ile M birbirini itiyor, M ile N birbirini çekiyor.","İki cisim birbirini itiyorsa (L ve M), her ikisi de kesinlikle mıknatıstır.","İki cisim birbirini çekiyorsa (K ve L, M ve N), biri mıknatıs, diğeri demir olabilir veya her ikisi de mıknatıs olabilir."]},"beginTime":943,"endTime":1062,"href":"/video/preview/15773031393605106036?parent-reqid=1769524602056380-1639102151216418214-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Alan55&t=943&ask_summarization=1"},{"index":8,"title":"Mıknatıslarla Gerilme Problemi","list":{"type":"unordered","items":["Özdeş mıknatıslarla yapılan deneyde, mıknatısların ağırlıkları (G) ve birbirleriyle etkileşimleri (F ve E) gerilmeleri (T₁, T₂, T₃) belirler.","T₁ = G - F, T₂ = G + E, T₃ = G + 4E formüllerinden T₃ > T₂ > T₁ sıralaması elde edilir.","Mıknatısların uzaklıkları değiştiğinde, kuvvet mesafenin karesiyle ters orantılı olduğu için, uzaklık yarıya indiğinde kuvvet dört katına 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mıknatısı aşağı doğru çeker.","Yukarıdaki mıknatısa etki eden kuvvetler için denklem: T1 + F = g + T2, T1 = g + T2 - F olarak yazılabilir.","T2 yerine g yazıldığında, g değerleri birbirini götürür ve T1 = 2g olarak bulunur, yani en üstteki ip hiçbir zaman mıknatısların kuvvetlerinden etkilenmez."]},"beginTime":1295,"endTime":1367,"href":"/video/preview/15773031393605106036?parent-reqid=1769524602056380-1639102151216418214-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Alan55&t=1295&ask_summarization=1"},{"index":11,"title":"Mıknatısların Ters Çevrilmesi","list":{"type":"unordered","items":["Mıknatıslar ters çevrildiğinde, N-N yerine S-N olarak karşılıklı gelirler ve birbirlerini çekerler.","Bu durumda F kuvveti yukarı doğru olur ve T2 kuvveti de yukarı doğru etki eder.","Yeni denklem: T2 + F = g olur ve T2 = g - F olarak bulunur, yani T2 kuvveti 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Eğitmenler, interaktif bir şekilde öğrencilere sorular sorarak dersi ilerletmektedir.","Video, 5. sınıf matematik dersinin son konusu olan alan ölçme üzerine odaklanmaktadır. Eğitmenler önce dikdörtgen alanının hesaplanma formülünü (uzun kenar çarpı kısa kenar) açıklar, ardından birim kare kavramını ve alan ifadelerinde birimlerin nasıl kullanıldığını anlatır. Daha sonra örnek sorular çözerek konuyu pekiştirirler.","Videoda ayrıca dikdörtgen ve kare alan hesaplamaları, çevre uzunlukları ve geometrik şekillerin özellikleri ele alınmaktadır. Öğretmen, ağaç dikili bölgenin alanı, karenin çevre uzunluğu ve alanı gibi problemleri çözmekte ve öğrencilerin yorumlarını kontrol etmektedir. Video, ödüllü bir soruyla sona ermektedir: \"48 santimetre olan bir dikdörtgenin çevre uzunluğu kaç farklı değer alabilir?\""]},"endTime":1395,"title":"5. 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birimlerin üstüne \"2\" yazılır (örneğin cm², m²)."]},"beginTime":133,"endTime":352,"href":"/video/preview/16845104757431141752?parent-reqid=1769524602056380-1639102151216418214-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Alan55&t=133&ask_summarization=1"},{"index":2,"title":"Karma Şekillerin Alanı Hesaplama","list":{"type":"unordered","items":["Bir inşaatta gösterilen zemin, iki dikdörtgen ve iki kare bloktan oluşmaktadır.","Karelerin alanı, kenar uzunluğunun karesi olarak hesaplanır (2×2=4, toplam 8 birim kare).","Dikdörtgenlerin alanları, uzun kenar ile kısa kenarın çarpımıyla hesaplanır (12×6=72, 12×4=48) ve toplam alan 198 birim kare olarak bulunur."]},"beginTime":352,"endTime":504,"href":"/video/preview/16845104757431141752?parent-reqid=1769524602056380-1639102151216418214-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Alan55&t=352&ask_summarization=1"},{"index":3,"title":"Dikdörtgen Alan Hesaplama","list":{"type":"unordered","items":["Dikdörtgenin alanı hesaplanırken, kısa kenar ve uzun kenar çarpılarak bulunur.","Bir dikdörtgenin kısa kenarı 3 birim, uzun kenarı 6 birim olduğunda, alanı 3×6=18 birim kare olarak hesaplanır.","Dikdörtgenin bir kısmını kesip başka bir yere yapıştırarak, iki birim kare daha elde edilebilir ve toplam alan 20 birim kare olur."]},"beginTime":505,"endTime":629,"href":"/video/preview/16845104757431141752?parent-reqid=1769524602056380-1639102151216418214-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Alan55&t=505&ask_summarization=1"},{"index":4,"title":"Aynı Alana Sahip Farklı Dikdörtgenler","list":{"type":"unordered","items":["Alanı 24 cm² olan ve kenarları cm cinsinden tam sayı olan farklı dikdörtgenler oluşturulabilir.","24'ün çarpanları kullanılarak 4 farklı dikdörtgen oluşturulabilir: 1×24, 2×12, 3×8 ve 4×6.","Aynı alana sahip farklı dikdörtgenlerin oluşturulabilmesi, dikdörtgenin alanı kısa kenar ve uzun kenarın çarpımı olduğunu gösterir."]},"beginTime":629,"endTime":738,"href":"/video/preview/16845104757431141752?parent-reqid=1769524602056380-1639102151216418214-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Alan55&t=629&ask_summarization=1"},{"index":5,"title":"Dersin Sonu ve Anlatım","list":{"type":"unordered","items":["Dikdörtgenin kısa kenar ve uzun kenar çarpımı olduğunu ve aynı alana sahip farklı dikdörtgenlerin çizilebileceğini öğrendik.","Öğrencilere \"Tom Benim\" kitabından sayfa 27 ve 28, \"Zoru Bankası\"ndan sayfa 142, \"Test 57 ve 58\" ve \"Benim\" kitabından sayfa 126-128'yi yapmaları isteniyor.","Dersin sonuna yaklaşıldığı belirtiliyor."]},"beginTime":738,"endTime":811,"href":"/video/preview/16845104757431141752?parent-reqid=1769524602056380-1639102151216418214-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Alan55&t=738&ask_summarization=1"},{"index":6,"title":"Soru Çözümü","list":{"type":"unordered","items":["Dersin sonunda alan ölçme konusunu pekiştirmek için soru çözümleri yapılacak.","İlk soruda defterin üst yüzeyinin alanı hesaplanıyor: 50 cm×30 cm=1500 cm².","İkinci soruda birim kareli zemine çizilen şeklin alanı, parçaları hareket ettirerek bir dikdörtgene dönüştürülerek 3×4=12 birim kare olarak bulunuyor."]},"beginTime":811,"endTime":1048,"href":"/video/preview/16845104757431141752?parent-reqid=1769524602056380-1639102151216418214-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Alan55&t=811&ask_summarization=1"},{"index":7,"title":"Dikdörtgen Alan Hesaplama","list":{"type":"unordered","items":["Dikdörtgenin alanını hesaplamak için, dikdörtgeni 8 birim yukarı ve 8 birim sağa kaydırarak yeni bir dikdörtgen elde ediyoruz.","Yeni dikdörtgenin boyutları 50 ve 20 birim oluyor, bu dikdörtgenin alanı 50×20=1000 metrekare olarak hesaplanıyor."]},"beginTime":1062,"endTime":1179,"href":"/video/preview/16845104757431141752?parent-reqid=1769524602056380-1639102151216418214-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Alan55&t=1062&ask_summarization=1"},{"index":8,"title":"Karenin Alanı 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