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Konuşmacı, İslam inancı ve medeniyet değerlerine dayanarak kadın ve aile konusundaki görüşlerini paylaşıyor.","Video, kadının Allah'ın yarattığı iki cinsten biri olduğu ve toplumda değerli bir konuma sahip olduğu vurgusuyla başlıyor. Ardından modernitenin etkisiyle kadının özünden uzaklaştırıldığı iddiası yapılıyor. Konuşmacı, kadın ve erkeğin birbirini tamamlayıcı eşler olduğunu, aile kurumunun toplumun temel birimi olduğunu ve devletin aile kurumunu koruması gerektiğini belirtiyor. Ayrıca kadınların çalışma hakları, eğitim imkanları ve sosyal destek konularında partinin politikalarını detaylı şekilde açıklıyor."]},"endTime":566,"title":"Hüdapar'ın Kadına ve Aileye Bakışı","beginTime":0}],"fullResult":[{"index":0,"title":"Kadının Yaratılışı ve Değeri","list":{"type":"unordered","items":["Yüce Rabbimiz insanı bir erkek ve bir dişiden yaratmıştır ve bu yaratılışın mükemmelliğini \"ahsen-i takvim\" olarak ifade etmiştir.","Kadın, Allah'ın yarattığı iki cinsten biridir ve insandır, evlattır, kardeştir, eştir, annedir.","Kadın, biyolojik, fizyolojik ve psikolojik özellikleri itibariyle nevi şahsına münhasır olan bir varlıktır."]},"beginTime":3,"endTime":28,"href":"/video/preview/18436816386040266892?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=3&ask_summarization=1"},{"index":1,"title":"Modernitenin Kadına Etkisi","list":{"type":"unordered","items":["Modernitenin etkisiyle eşitlik ve cinsiyet ayrımcılığı kılıfı altında kadın özünden uzaklaştırılmıştır.","Küresel şer odakları ve yerli uzantıları kendi çıkar ve menfaatlerini sağlama almak için özellikle kadını hedef almaktadırlar.","Küresel güçler tarafından desteklenen cinsellik üzerinden ailenin ve toplumun ifsadına yönelik projeler, cinsiyetsiz ve ailesiz bir toplum oluşturmayı amaçlamaktadır."]},"beginTime":28,"endTime":106,"href":"/video/preview/18436816386040266892?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=28&ask_summarization=1"},{"index":2,"title":"Kadın ve Erkeğin Eşitlik ve Adalet","list":{"type":"unordered","items":["Kadın ve erkek birbirini tamamlayıcı eşlerdir ve sosyal hayatın bütün alanlarında kendine özgü ruhsal ve psikolojik hususiyetleri dikkate alınmalıdır.","Tüm farklı özelliklerine rağmen kadın ve erkeğe her alanda aynı konum ve rolü dayatmak eşitlik olsa da adalet değildir.","Kadının eşitlik adı altında ağır ve tehlikeli işlerde çalıştırılması kadına 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ilişkilerle aile kurulamaz.","Gayrimeşru yollardan meydana gelmiş nesil toplum için bir felakettir ve evlilik dışı ilişkiler nesil emniyetini tehdit eden davranışlardır.","Aile toplumun temel birimi olduğuna göre bütün kanunlar, kararlar ve planlar aile kurulmasının kolaylaştırılması ve korunması yönünde olmalıdır."]},"beginTime":244,"endTime":323,"href":"/video/preview/18436816386040266892?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=244&ask_summarization=1"},{"index":5,"title":"Kadının Korunması ve Hakları","list":{"type":"unordered","items":["Kadının cinsel ve ekonomik istismarının önlenmesi, kadına yönelik her türlü şiddetle mücadele edilmesi ve hak ettiği hürmeti görmesi öncelikli politikalardandır.","Kadınların okuryazarlık oranı ve eğitim düzeyi arttırılmalı, bunun önündeki engeller kaldırılmalıdır.","Kadın sosyal hayatın bütün alanlarında aktif olarak yer almalıdır ve çalışma hakkı noktasında erkek ile arasında ayırım 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kind of ship them.... since always. 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Öğretmen, zihinsel haritalar kullanarak konuyu görsel olarak açıklamaktadır.","Video, parabolün simetri ekseni ve tepe noktası ile başlayıp, parabolün farklı tiplerinin (y = ax², y = ax² + c, y = (x-r)², y = ax² + bx + c) özellikleri, parabollerin birbirine göre durumları ve bir doğru ile parabolün kesişim durumlarını detaylı şekilde ele almaktadır. Son bölümde ise parabol denkleminin farklı durumlarda nasıl yazılacağı örneklerle açıklanmaktadır.","Video boyunca öğretmen, konuları formüllerle (r = -b/2a, Δ = b² - 4ac) göstermekte ve teorik bilgilerin ardından çeşitli örneklerle pekiştirmektedir. Video, parabol konusunun ikinci derste bitirileceği ve bir sonraki derste soru çözümlerinin yapılacağı bilgisiyle sonlanmaktadır."]},"endTime":2157,"title":"Matematik Dersi: Parabol Konusu","beginTime":0}],"fullResult":[{"index":0,"title":"Parabolün Simetri Ekseni","list":{"type":"unordered","items":["Parabolün x eksenini kestiği noktaların toplamının yarısı, tepe noktasının bir bileşeni olan r'dir.","r, parabolün simetri eksenidir ve parabolu ikiye tam olarak bölen bir eksendir.","r, kökler toplamının yarısı olarak bulunabilir veya r = -b/2a formülü kullanılarak hesaplanabilir."]},"beginTime":0,"endTime":197,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=0&ask_summarization=1"},{"index":1,"title":"Simetri Ekseni Örneği","list":{"type":"unordered","items":["x² - 6x + 8 fonksiyonunun kökleri x₁ = 2 ve x₂ = 4'tür.","Kökler toplamı 6, kökler toplamının yarısı 3 olduğundan, r = 3'tür.","r = -b/2a formülü kullanılarak da r = -(-6) / 2 = 3 olarak bulunur."]},"beginTime":197,"endTime":311,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=197&ask_summarization=1"},{"index":2,"title":"Parabolün Kolları ve Y Ekseni","list":{"type":"unordered","items":["y = ax² parabollerinin kolları, a'nın mutlak değeri büyüdükçe y eksenine doğru yaklaşır.","a'nın mutlak değeri büyük olan parabol, y eksenine daha yakındır.","y = 6x² ve y = 3x² parabollerinde, 6x²'nin mutlak değeri 3x²'den büyük olduğu için y eksenine daha yakındır."]},"beginTime":311,"endTime":555,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=311&ask_summarization=1"},{"index":3,"title":"Parabolün Tepe Noktası","list":{"type":"unordered","items":["y = ax² parabollerinin grafikleri orijinden (0,0) geçer.","Bu parabollerin tepe noktaları (0,0) koordinatında bulunur."]},"beginTime":555,"endTime":594,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=555&ask_summarization=1"},{"index":4,"title":"Parabollerin Tepe Noktaları","list":{"type":"unordered","items":["y = ax² tipindeki fonksiyonların grafikleri orijinden geçer ve kolları ya yukarıya ya da aşağıya doğrudur.","y = ax² + c şeklindeki parabollerde, c pozitifse parabol y ekseninde yukarıya, c negatifse aşağıya kaydırılır.","y = ax² + c parabollerinin tepe noktası (0, c) noktasıdır, yani x ekseninde sıfır, y ekseninde c değerindedir."]},"beginTime":599,"endTime":763,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=599&ask_summarization=1"},{"index":5,"title":"x - r² Parabollerinin Tepe Noktaları","list":{"type":"unordered","items":["y = a(x - r)² şeklindeki parabollerde, r değeri x ekseninde parabolu kaydırır.","x - r² parabollerinin tepe noktası (r, 0,0) noktasıdır, yani x ekseninde r, y ekseninde sıfır değerindedir.","x - r² parabollerinin tepe noktası x ekseninde olduğundan, kolları yukarıya doğru olan pozitif parabollerdir."]},"beginTime":763,"endTime":876,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=763&ask_summarization=1"},{"index":6,"title":"En Genel Parabol Denklemi","list":{"type":"unordered","items":["En genel parabol denklemi y = a(x - r)² + k şeklindedir.","Tepe noktası bilinen bir parabolün denklemi y = a(x - r)² + k formülüyle yazılabilir.","a sabit sayısı, parabolün kolları yukarıya doğru ise pozitif, aşağıya doğru ise negatiftir."]},"beginTime":876,"endTime":975,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=876&ask_summarization=1"},{"index":7,"title":"Parabolün En Büyük ve En Küçük Değerleri","list":{"type":"unordered","items":["Kolları yukarıya doğru olan parabollerde (a > 0, a pozitif), en küçük değer tepe noktasının y koordinatıdır.","Kolları aşağıya doğru olan parabollerde (a \u003c 0, a negatif), en büyük değer tepe noktasının y koordinatıdır.","Parabolün en küçük veya en büyük değerini bulmak için önce r (tepe noktasının x koordinatı) hesaplanır, sonra f(r) formülü kullanılarak y değeri bulunur."]},"beginTime":975,"endTime":1238,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=975&ask_summarization=1"},{"index":8,"title":"Parabolün Çizimi ve Özellikleri","list":{"type":"unordered","items":["Parabolün tepe noktası ve kolları aşağıya doğru olduğunda, parabol y ekseninde eksi bir değerini geçemez.","Parabolün alabileceği en büyük değer, ordinat olacak ve tepe noktasının iki bileşeni olacaktır."]},"beginTime":1244,"endTime":1290,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=1244&ask_summarization=1"},{"index":9,"title":"İki Parabolün Birbirine Göre Durumları","list":{"type":"unordered","items":["İki parabol denklemi birbirine eşitlenir ve çözüm kümesi bulunur.","Çözüm kümesi boş ise iki parabol kesişmez, tek elemanlı ise teğettir, iki elemanlı ise iki noktada kesişirler.","Çözüm kümesinin eleman sayısı, iki parabolün birbirine göre durumunu belirler."]},"beginTime":1290,"endTime":1427,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=1290&ask_summarization=1"},{"index":10,"title":"Örnek Problemin Çözümü","list":{"type":"unordered","items":["İki parabol denklemi birbirine eşitlenerek çözüm kümesi bulunur.","Çözüm kümesi tek elemanlı olduğunda (x=-2), iki parabol birbirine teğettir."]},"beginTime":1427,"endTime":1561,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=1427&ask_summarization=1"},{"index":11,"title":"Bir Doğru ile Bir Parabolün Durumları","list":{"type":"unordered","items":["Bir doğru ile bir parabolün durumları da denklemler birbirine eşitlenerek incelenir.","Delta (Δ=b²-4ac) sıfırdan küçük ise doğru parabolü kesmez, sıfıra eşit ise teğettir, sıfırdan büyük ise iki noktada keser."]},"beginTime":1561,"endTime":1706,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=1561&ask_summarization=1"},{"index":12,"title":"Parabol ve Doğrunun Kesişim Noktası","list":{"type":"unordered","items":["Parabol ve doğrunun denklemleri birbirine eşitlenerek x² + 6x - 21 = 0 denklemine ulaşılır.","Delta hesaplanarak Δ = 100 bulunur, bu da parabolün ve doğrunun iki farklı noktada kesiştiğini gösterir.","Denklem çarpanlarına ayrılarak x = 3 ve x = -7 kökleri bulunur, bu da parabolün ve doğrunun kesiştiği noktaları (3,13) ve (-7,-7) olarak belirler."]},"beginTime":1707,"endTime":1907,"href":"/video/preview/8741452928711687679?parent-reqid=1765308386507385-8796356987488392094-balancer-l7leveler-kubr-yp-vla-147-BAL&text=KoLdEy&t=1707&ask_summarization=1"},{"index":13,"title":"Parabol Denkleminin Yazılması","list":{"type":"unordered","items":["X eksenini x₁ ve x₂ noktalarında kesen 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