程序分析: 在数学中,两个数的最小公倍数=两个数的乘积/两数的最大公约数. 求两个数的最大公约数,运用辗转相除法:已知两个整数M和N,假定M>N,则求M%N. 如果余数为0,则N即为所求:如果余数不为0,用N除,再求其余数...直到余数为0,则除数就是M和N的最大公约数 代码: #include<stdio.h> int gcd(int a, int b)/*求最大公约数*/ { int r, t; if(a<b) { t = a; a = b; b = t; } r = a %
Problem Description In many applications very large integers numbers are required. Some of these applications are using keys for secure transmission of data, encryption, etc. In this problem you are given a number, you have to determine the number of
题目:编写一个函数,输入n为偶数时,调用函数求1/2+1/4+...+1/n,当输入n为奇数时,调用函数1/1+1/3+...+1/n(利用指针函数) public class _039PrintFunction { public static void main(String[] args) { printFunction(); } private static void printFunction() { Scanner scanner = new Scanner(System.in); S
*题目:编写一个函数,输入n为偶数时,调用函数求1/2+1/4+...+1/n,当输入n为奇数时,调用函数1/1+1/3+...+1/n(利用指针函数) public class 第三十九题按条件计算数列的函数 { public static void main(String[] args) { System.out.print("请输入一个整数"); Scanner in = new Scanner(System.in); int n = in.nextInt(); if (n &l