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Focusing on these topics is...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/3430723/d36a2886f8523f5741a97a0e1ceb409e/564x318_1"},"target":"_self","position":"0","reqid":"1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3D7NRKdd00uY4","linkTemplate":"/video/preview/17543776770453407240?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Most Popular Topics in LGS Mathematics (2025) | Net Increaser Topics","related_orig_text":"MATH - Topic","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"MATH - Topic\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=7NRKdd00uY4\",\"src\":\"serp\",\"rvb\":\"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_EyuCBCQBgAQrKosBEAEaeIH_-fz7_AUA-QcFCAAG_QEA_Pb9-P79APUF9f32Av8A-fv_BQUAAAAEBvcBAgAAAPMD_gH6AAAAAw0FBvkAAAAO-_z19gAAAAkH9Pb_AQAA_f4F9AIAAAAGEQEAAAAAAPYHCAP__wAA_gn_AwAAAAD4-v75AAAAACAALVsG4Ts4E0AJSE5QAipzEAAaYA8FABcIGwfYEx3m4ff0POTYOdv_-v0AGAMA7B3g6xIH_LYLG_8a4A_uvAAAABUdIhHxANBZ2_DNBhAd_vOqDB4of9wh7QsP5eHu8w3dAgXlBtUBHgDmAOkCMwfMRzIhJiAALQL7Rzs4E0AJSG9QAiqvBhAMGqAGAACIwQAAgMEAAIBAAABQQgAA0MEAAABBAAAwQgAA2MEAABBBAACgwQAA8EEAAAzCAAAowgAA4MAAADxCAABQwQAApEIAANjBAAAIwgAAbMIAABTCAAAgwgAAhMIAAIZCAACAQAAAQMEAAADCAAC6wgAAsEIAAKjBAABwwgAABEIAAM7CAABAQQAAKMIAAJBBAAA0QgAA4EIAAADAAABIQgAA4MEAAJBBAAAAwAAAOEIAANBBAAC4QQAA-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_AADAwAAAAMIAANhBAAAAQQAAhEIAAADAAADAwQAAAEEAAIBCAACQwQAAZMIAAEBBAADIwQAAnMIAAMjBAACSwgAAuMEAADDCAAAwQgAAHMIAAHDBAAAQQQAAIEIAALjBAACeQgAAjEIAAFDBAACoQQAAEMEAADTCAACIwQAA4MAAAGxCAADIQQAACMIAAGDCAAAQwQAAoEAAAGBBAAAAwgAAqsIAAAAAAADgwAAAjkIAAKjBAABAwQAApEIAAADAAAAMQgAAwEAAAJDBAACgwAAAMEEAADTCAAAQwQAAIMEAAABAAABwQQAAPMIgADgTQAlIdVABKo8CEAAagAIAAFy-AABAvAAAHL4AAPi9AACoPQAAGT8AADw-AABPvwAA-L0AAKC8AADgvAAAfL4AAFA9AAAkPgAADL4AAKi9AAC6PgAAFD4AAJY-AAAfPwAAfz8AAMa-AACWPgAAcD0AAPi9AACOvgAA2D0AAEA8AAAsvgAA4DwAAMo-AACCvgAA9j4AADS-AADovQAAUD0AAIC7AACmvgAAV78AABA9AACgPAAAA78AAAc_AABQPQAAij4AAEA8AACyPgAAjr4AABQ-AACWvgAAoDwAANi9AAANPwAA3j4AAIC7AAAUPgAAZT8AAB0_AADYPQAAmL0AAPg9AACYPQAAQDwAAIi9IAA4E0AJSHxQASqPAhABGoACAABkvgAA4DwAADy-AAAjvwAAmL0AAPg9AAC2PgAADD4AAKC8AAAwPQAA2D0AAMi9AAD4vQAA6L0AAJg9AACgPAAA4DwAAOY-AAAkvgAAvj4AABA9AAA8PgAA2L0AAEy-AADgPAAAQLwAAFC9AABwPQAAHL4AAKi9AADIPQAAUD0AABC9AABwvQAARD4AAES-AACIPQAAVD4AAGy-AAAEPgAAmj4AADS-AABQPQAAoDwAABy-AADYvQAAf78AAMg9AACAuwAAUD0AANg9AAD4PQAAUL0AAFA9AACyPgAAyD0AAIi9AADgvAAAqD0AADC9AADIvQAAyL0AAIC7AABEPiAAOBNACUh8UAEwCTgBSgBgAGgA\"}","related_url":"http://www.youtube.com/watch?v=7NRKdd00uY4","parent-reqid":"1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":405,"cheight":720,"cratio":0.5625,"dups":["17543776770453407240"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false},"5450491322006008748":{"videoId":"5450491322006008748","docid":"34-7-14-Z7CE43CC98C0B84AE","description":"The LGS 2024 Camp begins with 8th-grade math topic-by-topic questions. A general review of factors and multiples, explained by Ozan Alper, awaits you in this content. 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Dik üçgen, geniş açılı üçgen, eşkenar üçgen ve ikizkenar üçgen için alan hesaplama teknikleri gösterilmekte, yükseklikleri eşit üçgenlerin alan oranları ve paralel doğrular arasındaki üçgenlerin özellikleri anlatılmaktadır.","Videoda toplam 60 soru çözülmekte ve müfredattaki konular kapsamaktadır. Öğretmen, bir sonraki derste sinüs formülü, yardımcı doğruların açıortay ve kenarortay ile alan ilişkisi, benzerliğin alanla ilişkisi gibi konuları ele alacağını belirtmektedir."]},"endTime":3284,"title":"10. 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kullanılır."]},"beginTime":84,"endTime":210,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=84&ask_summarization=1"},{"index":2,"title":"Özel Üçgenlerde Alan Hesaplama","list":{"type":"unordered","items":["Eşkenar üçgende alan, bir kenarın karesi ile kök üç çarpılıp dörde bölünerek bulunur.","Örnek soruda taban 10 birim, yükseklik 7 birim olan üçgenin alanı 35 birim kare olarak hesaplanmıştır."]},"beginTime":210,"endTime":249,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=210&ask_summarization=1"},{"index":3,"title":"Üçgen Alan Hesaplama","list":{"type":"unordered","items":["Üçgenin alanı taban çarpı yükseklik bölü iki formülüyle hesaplanır.","Bir üçgenin alanı hesaplanırken taban ve yükseklik bilgileri kullanılır.","Dik üçgenin alanı dik kolları çarpıp yarısını alarak bulunabilir."]},"beginTime":253,"endTime":346,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=253&ask_summarization=1"},{"index":4,"title":"Özel Üçgenler ve Alan Hesaplama","list":{"type":"unordered","items":["Özel üçgenler (15-20-25, 6-8-10) kullanılarak üçgen alanları hesaplanabilir.","Büyük üçgenin alanı küçük üçgenin alanından çıkarılarak istenen alan bulunabilir.","Üçgenin yüksekliği bilinmediğinde, üçgeni ortadan bölerek iki küçük üçgenin alanlarını hesaplayıp toplayabiliriz."]},"beginTime":346,"endTime":560,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=346&ask_summarization=1"},{"index":5,"title":"Geniş Açılı Üçgenlerin Alanı","list":{"type":"unordered","items":["Geniş açılı üçgenlerde yükseklik üçgenin dışındadır ve üçgenin kenarlarından birine çizilir.","Geniş açılı üçgenin alanı taban çarpı yükseklik bölü iki formülüyle hesaplanır.","Özel üçgenler (9-12-15) kullanılarak geniş açılı üçgenlerin alanları da hesaplanabilir."]},"beginTime":560,"endTime":751,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=560&ask_summarization=1"},{"index":6,"title":"Sinüslü Alan Formülü ve Normal Çözüm Yöntemleri","list":{"type":"unordered","items":["Sinüslü alan formülü ile sorular çözülebilir, ancak her soruyu sinüslü alanla çözmek zorunda değilsiniz.","Normal çözüm yönteminde, üçgenin taban ve yükseklik bilgileri kullanılarak alan hesaplanabilir.","Özel açılar (30°, 45°, 60°) varsa, yükseklik indirerek 30°-60°-90° üçgenleri kullanılarak alan hesaplanabilir."]},"beginTime":753,"endTime":817,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=753&ask_summarization=1"},{"index":7,"title":"Sinüslü Alan Formülünün Uygulanması","list":{"type":"unordered","items":["Sinüslü alan formülü: A = 1/2 × a × b × sin(α), burada a ve b kenar uzunlukları, α aralarındaki açıdır.","Sinüs değerleri: sin(30°) = 1/2, sin(45°) = √2/2, sin(60°) = √3/2, sin(90°) = 1, sin(120°) = √3/2, sin(135°) = √2/2, sin(150°) = 1/2.","Sinüslü alan formülü ile yükseklik indirerek yapılan çözüm aynı sonucu verir."]},"beginTime":817,"endTime":1036,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=817&ask_summarization=1"},{"index":8,"title":"Geniş Açılı Üçgenlerin Alanı","list":{"type":"unordered","items":["Geniş açılı üçgenlerde yükseklik üçgenin dışındadır ve üçgenin bir kenarını uzatarak indirilebilir.","Geniş açılı üçgenlerde sinüslü alan formülü kullanılabilir, ancak yükseklik indirerek de çözüm yapılabilir.","Geniş açılı üçgenlerde sinüs değerleri 180°'den çıkarılarak bulunabilir."]},"beginTime":1036,"endTime":1274,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=1036&ask_summarization=1"},{"index":9,"title":"İkizkenar Üçgenlerin Alanı","list":{"type":"unordered","items":["İkizkenar üçgenlerde alan hesaplaması için eşit kenarların kesiştiği yerden yükseklik indirilmelidir.","İkizkenar üçgenlerde yükseklik indirildiğinde üçgen iki eşit parçaya bölünür.","Dik üçgende yükseklik hesaplanırken Öklid bağıntısı kullanılabilir: h² = a × b."]},"beginTime":1274,"endTime":1423,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=1274&ask_summarization=1"},{"index":10,"title":"Yükseklikleri Eşit Üçgenlerin Alanları","list":{"type":"unordered","items":["Yükseklikleri eşit olan üçgenlerin alanları, taban uzunluklarıyla orantılıdır.","Aynı köşeden çizilen yükseklik, üçgenin alanını belirler ve bu yükseklik eşit olduğunda üçgenlerin alanları taban uzunluklarına göre orantılıdır.","Alan parçalamaları yaparak, üçgenlerin alanlarını hesaplamak mümkündür."]},"beginTime":1432,"endTime":1576,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=1432&ask_summarization=1"},{"index":11,"title":"Alan Hesaplamaları Örnekleri","list":{"type":"unordered","items":["Yükseklikleri eşit olan üçgenlerde, alan hesaplamaları taban uzunluklarına göre yapılır.","Alan parçalamaları yaparak, üçgenlerin alanlarını bulmak için ortak faktörleri kullanarak hesaplamalar yapılır.","Karmaşık üçgen problemlerinde, önce küçük üçgenleri analiz ederek ortak faktörleri bulup, sonra tüm alanları hesaplamak gerekir."]},"beginTime":1576,"endTime":1723,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=1576&ask_summarization=1"},{"index":12,"title":"Üçgen Alan Hesaplama Problemleri","list":{"type":"unordered","items":["Büyük üçgen, küçük üçgenlerle bölünerek alan hesaplamaları yapılıyor.","Üçgenlerin alanları, kenar uzunlukları ve bölme oranları kullanılarak hesaplanıyor.","Dik üçgenlerin alanları, dik kolların çarpımının yarısı formülüyle hesaplanıyor."]},"beginTime":1728,"endTime":2147,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=1728&ask_summarization=1"},{"index":13,"title":"Tabanları Eşit Olan Üçgenlerin Alanları","list":{"type":"unordered","items":["Tabanları eşit olan üçgenlerin alanları arasında yüksekliklerin oranı ile alan oranı arasında ilişki var.","Tabanları aynı olan üçgenlerde, yükseklik üç katına çıkarsa alan da üç katına çıkar.","Tabanları eşit olan üçgenlerin alanları oranı, yüksekliklerinin oranına eşittir."]},"beginTime":2147,"endTime":2336,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=2147&ask_summarization=1"},{"index":14,"title":"Üçgen Alan Hesaplamaları","list":{"type":"unordered","items":["İki üçgenin tabanları ve yükseklikleri aynı olduğunda, alanları da eşittir.","Üçgenin alanı, taban uzunluğu ile yüksekliğin çarpımının yarısıdır.","Üçgenin yüksekliği artarsa, alanı da artar; örneğin yüksekliği üç kat artarsa alanı da üç kat artar."]},"beginTime":2338,"endTime":2378,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=2338&ask_summarization=1"},{"index":15,"title":"Üçgen Alan Oranları","list":{"type":"unordered","items":["İki üçgenin tabanları eşitse, alanları oranı yükseklikleri oranına eşittir.","Dik üçgenlerde, 90-30-60 üçgeninde 90 derecenin karşısındaki kenar 6 birim ise, 30 derecenin karşısındaki kenar 3 birimdir.","Üçgenin alanı, taban uzunluğu ile yüksekliğin çarpımının yarısıdır ve bu formül kullanılarak alanlar hesaplanabilir."]},"beginTime":2378,"endTime":2565,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=2378&ask_summarization=1"},{"index":16,"title":"Paralel Doğrular Arasındaki Alan","list":{"type":"unordered","items":["Paralel doğrular arasında yükseklik her zaman aynıdır.","Paralel doğrular arasında çizilen üçgenlerin tabanları ve yükseklikleri eşit olduğunda, alanları da eşittir.","Paralel doğrular arasında çizilen \"ciğerler\" (üçgenler) alanları birbirlerine daima eşittir."]},"beginTime":2565,"endTime":2720,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=2565&ask_summarization=1"},{"index":17,"title":"Paralel Doğrular Problemleri","list":{"type":"unordered","items":["Paralel doğrular arasında çizilen üçgenlerin alanları eşittir çünkü tabanları ve yükseklikleri aynıdır.","Paralel doğrular arasındaki üçgenlerin alanları, dik üçgen formülüyle hesaplanabilir.","Paralel doğrular arasındaki üçgenlerin alanları toplamı, dik üçgen formülüyle hesaplanabilir."]},"beginTime":2720,"endTime":2969,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=2720&ask_summarization=1"},{"index":18,"title":"Üçgen Alan Hesaplama","list":{"type":"unordered","items":["Bir üçgenin alanları toplamı 80 birim olarak verilmiş ve üç eşit parçaya bölünmüş.","Üçgenin alanları a, b ve c olarak adlandırılarak, her birinin alanı 60 birim yükseklikle hesaplanmıştır.","Tüm alanların toplamı 30×(a+b+c) formülüyle hesaplanarak 2400 birim kare olarak bulunmuştur."]},"beginTime":2982,"endTime":3077,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=2982&ask_summarization=1"},{"index":19,"title":"İtfaiye Arabası Problemi","list":{"type":"unordered","items":["Yüksek katlı bir binanın alt katlarında çıkan yangında itfaiye arabası, B ve C noktasındaki insanları kurtarmıştır.","BC mesafesi 20 birim, A noktasının binaya en yakın mesafesi 50 birim olarak verilmiştir.","ABC üçgeninin alanı 20×50/2 formülüyle 500 birim kare olarak hesaplanmıştır."]},"beginTime":3077,"endTime":3143,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=3077&ask_summarization=1"},{"index":20,"title":"Defterde Çizilen Üçgenler","list":{"type":"unordered","items":["Satır çizgileri eşit aralıklarla olan defterde turuncu, yeşil ve kırmızı üçgenler çizilmiştir.","Turuncu üçgenin alanı 72 birim kare olarak verilmiş ve yüksekliği 4 satır aralığı olarak hesaplanmıştır.","Kırmızı üçgenin alanı 60 birim kare, yeşil üçgenin alanı 54 birim kare olarak bulunmuştur."]},"beginTime":3143,"endTime":3254,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=3143&ask_summarization=1"},{"index":21,"title":"Sonraki Ders Planı","list":{"type":"unordered","items":["Sonraki derste sinüs üstü alan, yardımcı doğruların açıortay ve kenarortay alanla ilişkisi ele alınacaktır.","Benzerliğin alanla ilişkisi ve sinüs alan formülü hızlıca sorular çözülerek işlenecektir.","Özellikle benzerlikle ilişkili kısımdan soru gelmesi beklenmektedir."]},"beginTime":3254,"endTime":3281,"href":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=3254&ask_summarization=1"}],"linkTemplate":"/video/preview/12922214958184617825?parent-reqid=1774421541701559-16070450544826495171-balancer-l7leveler-kubr-yp-klg-231-BAL&text=MATH+-+Topic&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Area of a Triangle - 10th Grade Mathematics - Maarif Model - New Curriculum - Lesson 13","related_orig_text":"MATH - Topic","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"MATH - 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