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Gülseren Kurar
Kahramanmaraş Sütçü İmam
Üniversitesi
Öğretim Teknolojileri ve
Materyal Tasarımı
www.ksu.edu.tr
BÖLÜNEBİLMEDEN MODÜLER
ARİTMETİĞE DOĞRU
BÖLÜNEBİLME
KURALLARI
MODÜLER
ARİTMETİK
Bölünebilme Kurallarından
Modüler Aritmetiğe Geçiş Serüveni
• Matematikteki hiçbir konu birbiri ile
ilişkisiz değildir. İçerdiği konular
incelendiğinde bir dönme dolabı
misali hepsi birer basamağını
oluşturur.
Bu durumu bir örnek ile açıklayacak olursak:
Bölünebilme kurallarını ilköğretim 6. sınıf konusu iken Modüler Aritmetik
konusu ise lise 11. sınıf konusudur. Önce tam sayılarda bölme işlemini
hatırlayalım:
Yani 1.A=B.C+K şeklinde yazılabilir. Ayrıca birkaç bölünebilme kuralına bakacak
olursak:
2'ye bölünme kuralı:
Son rakamı çift sayı ise bölünür. Bir tam sayı 2 ile bölünmezse kalan her zaman
1 olur.
3'e bölünme kuralı:
Rakamların sayı değerleri toplamı 3 veya üçün katlarıysa bölünür.
4'e bölünme kuralı:
Bir sayının birler ve onlar basamağı 00 ya da 4'ün katı ise sayı 4 ile bölünür.
• Şimdi de Modüler Aritmetik konusuna hatırlatalım:
• olup modüler aritmetik konusunun işleyiş basamağına
bakacak olursak:
1. Bölüm: Bölünebilme, Bölme İşlemi, Asal Çarpanlara
Ayırma, Bir Doğal Sayının Pozitif Bölenlerinin Sayısı,
Bölünebilme Kuralları
2. Bölüm: Modüler Aritmetikte İşlemler ve Modüler
Aritmetiğin Özelliği
Olarak bu sıraya göre işlenip matematik konuların
arasındaki bağı göstermiş oluruz.
• TEŞEKKÜRLER…

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Sunu1

  • 1. Gülseren Kurar Kahramanmaraş Sütçü İmam Üniversitesi Öğretim Teknolojileri ve Materyal Tasarımı www.ksu.edu.tr BÖLÜNEBİLMEDEN MODÜLER ARİTMETİĞE DOĞRU
  • 2.
  • 4. Bölünebilme Kurallarından Modüler Aritmetiğe Geçiş Serüveni • Matematikteki hiçbir konu birbiri ile ilişkisiz değildir. İçerdiği konular incelendiğinde bir dönme dolabı misali hepsi birer basamağını oluşturur.
  • 5. Bu durumu bir örnek ile açıklayacak olursak: Bölünebilme kurallarını ilköğretim 6. sınıf konusu iken Modüler Aritmetik konusu ise lise 11. sınıf konusudur. Önce tam sayılarda bölme işlemini hatırlayalım: Yani 1.A=B.C+K şeklinde yazılabilir. Ayrıca birkaç bölünebilme kuralına bakacak olursak: 2'ye bölünme kuralı: Son rakamı çift sayı ise bölünür. Bir tam sayı 2 ile bölünmezse kalan her zaman 1 olur. 3'e bölünme kuralı: Rakamların sayı değerleri toplamı 3 veya üçün katlarıysa bölünür. 4'e bölünme kuralı: Bir sayının birler ve onlar basamağı 00 ya da 4'ün katı ise sayı 4 ile bölünür.
  • 6. • Şimdi de Modüler Aritmetik konusuna hatırlatalım: • olup modüler aritmetik konusunun işleyiş basamağına bakacak olursak: 1. Bölüm: Bölünebilme, Bölme İşlemi, Asal Çarpanlara Ayırma, Bir Doğal Sayının Pozitif Bölenlerinin Sayısı, Bölünebilme Kuralları 2. Bölüm: Modüler Aritmetikte İşlemler ve Modüler Aritmetiğin Özelliği Olarak bu sıraya göre işlenip matematik konuların arasındaki bağı göstermiş oluruz.