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Öğretmen, F10 Yayınları'nın AYT Matematik Full Tekrar kitabından yararlanarak ders anlatmaktadır.","Video, fonksiyonlar konusunu kapsamlı bir şekilde ele almaktadır. İçerikte doğrusal fonksiyonların grafikleri, eğim kavramı, parçalı fonksiyonların grafik çizimi, mutlak değer fonksiyonları, fonksiyonların dönüşümleri (öteleme, yansıma, genişleme-daralma) ve fonksiyonların artan-azalanlık özellikleri detaylı olarak anlatılmaktadır. Video, konu anlatımının birinci bölümünü oluşturmaktadır ve ikinci bölümde soru çözümlerinin yapılacağı belirtilmektedir.","Kamp, fonksiyon, polinom, ikinci dereceden denklem, eşitsizlik, parabol, karmaşık sayı, trigonometri, logaritma ve diziler ünitelerini kapsamakta olup, ikinci dönem konularını (limit, türev, integral) içermemektedir. Öğretmen, konuları tahtada grafikler çizerek görsel olarak açıklamakta ve y = 2x + 4 gibi doğrusal fonksiyonlar ile y = x² gibi parabolik fonksiyonlar üzerinden örnekler vererek konuyu pekiştirmektedir."]},"endTime":3181,"title":"AYT Matematik Full Tekrar Kampı: Fonksiyonlar","beginTime":0}],"fullResult":[{"index":0,"title":"AYT Matematik Full Tekrar Kampı Tanıtımı","list":{"type":"unordered","items":["AYT Matematik Full Tekrar Kampı, F10 Yayınları'ndan çıkan bir kitaptan ilerleyecek ve Milli Eğitim Bakanlığı'nın 12 Şubat'taki açıklamasına uygun olacak.","Kamp, ikinci dönem konularını (limit, türev, integral) içermeyecek, sadece fonksiyon, polinom, ikinci dereceden denklem, eşitsizlik, parabol, karmaşık sayı, trigonometri, logaritma ve diziler ünitelerini işleyecek.","F10 Yayınları'nda sadece matematik değil, geometri, Türkçe, fizik, kimya ve biyoloji dersleri için de full tekrar çalışmaları yapılıyor."]},"beginTime":0,"endTime":102,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=0&ask_summarization=1"},{"index":1,"title":"Kamp Formatı ve İçerikleri","list":{"type":"unordered","items":["Her konu için iki video hazırlanacak: birinci videoda konu özeti, ikinci videoda ise full soru çözümü olacak.","Kitabın sayfa 4-6'ya konu özeti, sayfa 7'den itibaren sorular başlayacak ve soru zorluk seviyeleri karışık olacak.","Kamp formatı, konu özeti yapıp tekrar ettikten sonra soru çözümlerine geçmeye uygun tasarlanmış."]},"beginTime":102,"endTime":172,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=102&ask_summarization=1"},{"index":2,"title":"Doğrusal Fonksiyonlar","list":{"type":"unordered","items":["Doğrusal fonksiyonlar f(x) = ax + b şeklinde yazılan fonksiyonların tamamıdır.","Bir doğrusal fonksiyonun grafiği, eksenleri kestiği noktalara göre çizilir; x=0 vererek y eksenini, y=0 vererek x eksenini kestiği noktalar bulunur.","Doğrusal fonksiyonlarda x'in önündeki katsayı (a) eğimi verir ve bu eğim, doğrunun x ekseniyle pozitif yönünü yaptığı açının tanjantıdır."]},"beginTime":172,"endTime":343,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=172&ask_summarization=1"},{"index":3,"title":"Parçalı Fonksiyonların Grafikleri","list":{"type":"unordered","items":["Parçalı fonksiyonların grafiklerinde, fonksiyonun kaç parçaya ayrıldığı kadar grafik çizilir.","Kritik noktalar, parçalı fonksiyonun parçalanma aralıklarını belirler; bu noktalarda grafiğin çizilip çizilmeyeceği belirlenir.","Parçalı fonksiyonun her bir parçası, belirtilen aralıkta çizilir ve kritik noktalarda grafiğin içi dolu (dahil) veya boş (dahil değil) bırakılır."]},"beginTime":343,"endTime":573,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=343&ask_summarization=1"},{"index":4,"title":"Parçalı ve Mutlak Değer Fonksiyonların Grafiği","list":{"type":"unordered","items":["Parçalı fonksiyonun grafiği, belirli koşullara göre farklı parçalardan oluşur.","Mutlak değer fonksiyonunun grafiği, mutlak değersiz fonksiyonun grafiğinin x ekseninin altında kalan kısmının üste katlanmasıyla bulunur.","Mutlak değer fonksiyonunda, negatif y değerleri pozitiflerine dönüştürülür, yani x ekseninin altında kalan parçaların x eksenine göre simetriği alınır."]},"beginTime":574,"endTime":754,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=574&ask_summarization=1"},{"index":5,"title":"Fonksiyonlarda Ötelemeler","list":{"type":"unordered","items":["Öteleme, bir şeyin tipini, tarzını, büyüklüğünü değiştirmeden sadece yerini değiştirmektir.","Yatay öteleme: Fonksiyonun içine pozitif sayı eklenirse sola, negatif sayı eklenirse sağa ötelenir.","Düşey öteleme: Fonksiyonun üzerine pozitif sayı eklenirse yukarı, negatif sayı eklenirse aşağı ötelenir."]},"beginTime":754,"endTime":1182,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=754&ask_summarization=1"},{"index":6,"title":"Fonksiyonlarda Dönüşümler","list":{"type":"unordered","items":["Fonksiyonlarda dönüşümler, fonksiyonu bir sayıyla çarpmak, bölmek, fonksiyonun içini bir sayı ile çarpmak veya bölmek işlemleridir.","Ötelemeler, fonksiyona sayı eklemek, çıkarmak, fonksiyonun içine sayı eklemek veya çıkarmaktır."]},"beginTime":1185,"endTime":1215,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=1185&ask_summarization=1"},{"index":7,"title":"Fonksiyonu Bir Sayıyla Çarpma Dönüşümü","list":{"type":"unordered","items":["Fonksiyonu bir sayıyla çarptığımızda, bir'den büyük bir sayıyla çarpıldığında grafik y eksenine göre genişler ve x ekseninde daralır.","Sıfır ile bir arasında bir basit kesirle çarpıldığında grafik y ekseninde daralır ve x ekseninde genişler.","K çarpı f(x) dönüşümünde x eksenini kestiği noktalar değişmez, y eksenini kestiği noktalar katsayıya göre değişir."]},"beginTime":1215,"endTime":1630,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=1215&ask_summarization=1"},{"index":8,"title":"Fonksiyonun İçini Bir Sayıyla Çarpma Dönüşümü","list":{"type":"unordered","items":["Fonksiyonun içini bir sayıyla çarptığımızda, bir'den büyük bir sayıyla çarpıldığında grafik x eksenine göre daralır.","Sıfır ile bir arasında bir basit kesirle çarpıldığında grafik x ekseninde genişler."]},"beginTime":1630,"endTime":1772,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=1630&ask_summarization=1"},{"index":9,"title":"Fonksiyonlarda Dönüşüm Örnekleri","list":{"type":"unordered","items":["Fonksiyonlarda dönüşüm örneği olarak y = 2x + 4 fonksiyonu inceleniyor ve f(3x) = 6x + 4 şeklinde dönüşüm yapıldığında, x eksenini kestiği nokta -2'den -2/3'e değişiyor.","Dönüşümde sadece x eksenini kestiği noktalar değişiyor, y eksenini kestiği noktalar değişmiyor."]},"beginTime":1774,"endTime":1859,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=1774&ask_summarization=1"},{"index":10,"title":"Fonksiyonu Eksi ile Çarpma","list":{"type":"unordered","items":["Fonksiyonu eksi ile çarpmak (y = -f(x)) fonksiyonun x eksenine göre yansımasını almak demektir.","Örneğin y = x² fonksiyonu eksi ile çarpıldığında y = -x² olur ve grafiği x eksenine göre yansır.","Eksi çarpma dönüşümünde x ekseninin altında kalan kısım yukarı çıkar, yukarıda kalan kısım ise aşağı iner."]},"beginTime":1859,"endTime":2070,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=1859&ask_summarization=1"},{"index":11,"title":"Fonksiyonun İçine Eksi ile Çarpma","list":{"type":"unordered","items":["Fonksiyonun içine eksi ile çarpma (y = f(-x)) dönüşümünde x değerleri eksi ile çarpılır ve grafiğin y eksenine göre yansıması alınır.","Örneğin y = 2x + 4 fonksiyonu için f(-x) = -2x + 4 olur ve grafiği y eksenine göre yansır."]},"beginTime":2070,"endTime":2243,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=2070&ask_summarization=1"},{"index":12,"title":"Hem İçine Hem De Kendisine Eksi ile Çarpma","list":{"type":"unordered","items":["Hem içine hem de kendisine eksi ile çarpma (y = -f(-x)) dönüşümünde hem x hem de y değerleri eksi ile çarpılır ve grafiğin orijine göre yansıması alınır.","Örneğin (3,4) noktasının önce x eksenine göre, sonra y eksenine göre yansıması alınarak (3,4) noktası (-3,-4) noktasına dönüşür."]},"beginTime":2243,"endTime":2407,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=2243&ask_summarization=1"},{"index":13,"title":"Mutlak Değer Fonksiyonlarının Grafiği","list":{"type":"unordered","items":["Mutlak değer fonksiyonu, x eksenindeki negatif değerleri pozitife dönüştürür.","f(x) fonksiyonunun grafiğinde sağ kısım (pozitif x değerleri) değişmez, sol kısım (negatif x değerleri) x eksenine göre simetri alınarak sağa yansıtılır.","f(|x|) fonksiyonunun grafiğini çizmek için önce f(x) grafiğinin sol kısmı silinir, sonra sağ kısmın x eksenine göre simetriği alınır."]},"beginTime":2409,"endTime":2679,"href":"/video/preview/10531792314348733080?parent-reqid=1769043508404731-12163685044867440232-balancer-l7leveler-kubr-yp-klg-131-BAL&text=MAT1.5K+-+Topic&t=2409&ask_summarization=1"},{"index":14,"title":"Tanım ve Görüntü Kümesi 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