POJ 2109 Power of Cryptography
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Power of Cryptography
Time Limit: 1000MS Memory Limit: 30000KTotal Submissions: 14528 Accepted: 7378
Description
Current work in cryptography involves (among other things) large prime numbers and computing powers of numbers among these primes. Work in this area has resulted in the practical use of results from number theory and other branches of mathematics once considered to be only of theoretical interest.
This problem involves the efficient computation of integer roots of numbers.
Given an integer n>=1 and an integer p>= 1 you have to write a program that determines the n th positive root of p. In this problem, given such integers n and p, p will always be of the form k to the nth. power, for an integer k (this integer is what your program must find).
This problem involves the efficient computation of integer roots of numbers.
Given an integer n>=1 and an integer p>= 1 you have to write a program that determines the n th positive root of p. In this problem, given such integers n and p, p will always be of the form k to the nth. power, for an integer k (this integer is what your program must find).
Input
The input consists of a sequence of integer pairs n and p with each integer on a line by itself. For all such pairs 1<=n<= 200, 1<=p<10101 and there exists an integer k, 1<=k<=109 such that kn = p.
Output
For each integer pair n and p the value k should be printed, i.e., the number k such that k n =p.
Sample Input
2 163 277 4357186184021382204544
Sample Output
431234
Source
México and Central America 2004
刚开始做这题的时候还是被数据吓懵了,那么大的数据难道用字符串,如果用字符串怎么开方啊,不懂然后就看了一下disscuss ,发现用double就行,我看了看double的数据的存储范围发现确实没有问题,double的存储能力真是强啊
类型 长度 (bit) 有效数字 绝对值范围
float 32 6~7 10^(-37) ~ 10^38
double 64 15~16 10^(-307) ~10^308
long double 128 18~19 10^(-4931) ~ 10 ^ 4932
float 32 6~7 10^(-37) ~ 10^38
double 64 15~16 10^(-307) ~10^308
long double 128 18~19 10^(-4931) ~ 10 ^ 4932
需要注意的是这题用同样的代码C++能过G++就过不了
#include <iostream>#include <stdio.h>#include <math.h>using namespace std;int main(){ double n,k,p; while(scanf("%lf %lf",&n,&p)!=EOF) { if(fabs(n-1)<=1e-8) { printf("%.0lf\n",p); continue; } k=pow(p,1.0/n); printf("%.0lf\n",k); } return 0;}
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