2226: [Spoj 5971] LCMSum Time Limit: 20 Sec Memory Limit: 259 MBSubmit: 1949 Solved: 852[Submit][Status][Discuss] Description Given n, calculate the sum LCM(1,n) + LCM(2,n) + .. + LCM(n,n), where LCM(i,n) denotes the Least Common Multiple of the in…
[BZOJ2226][Spoj 5971] LCMSum Description Given n, calculate the sum LCM(1,n) + LCM(2,n) + .. + LCM(n,n), where LCM(i,n) denotes the Least Common Multiple of the integers i and n. Input The first line contains T the number of test cases. Each of the n…
Description Given n, calculate the sum LCM(1,n) + LCM(2,n) + .. + LCM(n,n), where LCM(i,n) denotes the Least Common Multiple of the integers i and n. Input The first line contains T the number of test cases. Each of the next T lines contain an intege…
Code Time Limit: 2000/1000 MS (Java/Others) Memory Limit: 65536/65536 K (Java/Others) Total Submission(s): 300 Accepted Submission(s): 124 Problem Description WLD likes playing with codes.One day he is writing a function.Howerver,his computer b…
GCD Time Limit: 6000/3000 MS (Java/Others) Memory Limit: 32768/32768 K (Java/Others)Total Submission(s): 4291 Accepted Submission(s): 1502 Problem Description Given 5 integers: a, b, c, d, k, you're to find x in a...b, y in c...d that GCD(x, y)…
GCD SUM Time Limit: 8000/4000MS (Java/Others)Memory Limit: 128000/64000KB (Java/Others) SubmitStatisticNext Problem Problem Description 给出N,M执行如下程序:long long ans = 0,ansx = 0,ansy = 0;for(int i = 1; i <= N; i ++) for(int j = 1; j <= M; j ++) …
SPOJ Problem Set (classical) 7001. Visible Lattice Points Problem code: VLATTICE Consider a N*N*N lattice. One corner is at (0,0,0) and the opposite one is at (N,N,N). How many lattice points are visible from corner at (0,0,0) ? A point X is visible…
CO-PRIME 时间限制:1000 ms | 内存限制:65535 KB 难度:3 描述 This problem is so easy! Can you solve it? You are given a sequence which contains n integers a1,a2……an, your task is to find how many pair(ai, aj)(i < j) that ai and aj is co-prime. 输入 There are mu…
这个题是根据某个二维平面的题改编过来的. 首先把问题转化一下, 就是你站在原点(0, 0, 0)能看到多少格点. 答案分为三个部分: 八个象限里的格点,即 gcd(x, y, z) = 1,且xyz均不为0. 可以先假设xyz都是整数,然后将所求的答案乘8 12个四分之一平面中的点,可以先算(x, y, 0)(x > 0, y > 0)这样的点的个数,然后乘12 坐标轴上距原点距离为1的6个点 三维对应的莫比乌斯公式就是: 在这道题里面就是 X = Y = Z = N / 2 这道题用容斥原理…