how to find greatest common divisor of two numbers

how to find greatest common divisor of two numbers

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Baidu Encyclopedia on the introduction of the greatest common divisor (limit two number) There are two main: The method of the division and the more subtractive method.Euclidean methodThe Division method, Baidu Encyclopedia on the example:The

1. the Euclidean methodThe greatest common divisor is a method of finding two natural numbers, also called Euclidean algorithm.For example, ask for GCD (319,377):∵377÷319=1 (Yu 58)∴GCD (377,319) =GCD (319,58);∵319÷58=5 (Yu 29),∴GCD (319,58) =GCD (58

1, two number coprime: if the two number of the public factor is only 1, then it can be said that the two numbers coprime. Euclidean algorithm for greatest common divisor:First, greatest common divisor, suppose we ask for a and b 's greatest common

The practice of seeking greatest common divisor, least common multiple and decomposition factorization of exotic flowers (C language)
1 /*2 The most wonderful seeking greatest common divisor and least common multiple3 Create by Laog4 Time July 27,

Topic Background ApproximateIf a number a can be divisible by a number B, a is called a multiple of B, and B is called a 约数 .Greatest common divisorGreatest common divisor is a two-digit number that everyone can meet and the largest number.Euclidean

#include int main (){Two number of greatest common divisor: greatest common divisor is the largest number of public between the two, we can first find the two number of the relatively small number;int NUM1, num2, Gys, GBS;scanf ("%d,%d", &num1, &num2

Enter two positive integers m and N to find their greatest common divisor and least common multiple.Method One:public class Zuidaogongyueshuyuzuixiaogongbeishu {public static void Main (string[] args) {Scanner scanner=new Scanner

More subtractive loss SurgeryMore subtractive damage, also known as "equivalence algorithm"On the question of numerator, the essence is how to find the numerator, the denominator greatest common divisor. This method is described in the nine chapters

The classical algorithm for greatest common divisor and least common multiple is described as follows:If greatest common divisor and least common multiple are required for a, a, two number, A is a, B is the larger number, B is the smaller number,

Greatest common divisor: also known as the maximum common factor, the largest common factor, refers to two or more integers with the largest of the total.least common multiple:multiples of several numbers in common called the common multiple of

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