Наибольший общий делитель (НОД) двух целых чисел

Калькулятор способен найти наибольший общий делитель 2 целых чисел с помощью алгоритма Евклида.

Приведем пример:

Давайте найдем последний ненулевой член последовательности:

Вводим например 2 целых числа: 15 и 19

Сначала ищем третье число последовательности( нужно просто найти остаток деления первого на второй чисел), то есть 19/15 = остаток 4:

19, 15, 4

Теперь 4-е число данной последовательности - это остаток от деления 15 на 4, то есть 3:

19, 15, 4, 3

Пятое число: остаток от деления 4 на 3, то есть 1:

19, 15, 4, 3, 1

Шестое: остаток от деления 3 на 1, то есть 0:

19, 15, 4, 3, 1, 0

В данном случае 1 - это последний ненулевой член данной последовательности чисел. 1 - это искомый НОД данной числовой цепи.



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Наибольший общий делитель (НОД) двух целых чисел
 НОД: