设 ans 为满足前 n - 1个同余方程的解,lcm是前n - 1个同余方程模的最小公倍数,求前n个同余方程组的解的过程如下: ①设lcm * x + ans为前n个同余方程组的解,lcm * x + ans一定能满足前n - 1个同余方程: ②第 n 个同余方程可以转化为a[n] * y + b; 合并①②得:lcm * x + ans = a[n] * y + b; => lcm * x - a[n] * y = b - ans(可以用拓展欧几里得求解x和y) 但是拓展欧几里得要求取余的数…
gcd(欧几里得算法辗转相除法): gcd ( a , b )= d : 即 d = gcd ( a , b ) = gcd ( b , a mod b ):以此式进行递归即可. 之前一直愚蠢地以为辗转相除法输进去时 a 要大于 b ,现在发现事实上如果 a 小于 b,那第一次就会先交换 a 与 b. #include<stdio.h> #define ll long long ll gcd(ll a,ll b){ ?a:gcd(b,a%b); } int main(){ ll a,b; wh…
题目链接:http://acm.hdu.edu.cn/showproblem.php?pid=1576 A/B Time Limit: 1000/1000 MS (Java/Others) Memory Limit: 32768/32768 K (Java/Others)Total Submission(s): 4020 Accepted Submission(s): 3091 Problem Description 要求(A/B)%9973,但由于A很大,我们只给出n(n=A%99…
Description Elina is reading a book written by Rujia Liu, which introduces a strange way to express non-negative integers. The way is described as following: Choose k different positive integers a1, a2, …, ak. For some non-negative m, divide it by ev…