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  • 数论 --- 简单计算

    Power of Cryptography
    Time Limit: 1000MS   Memory Limit: 30000K
    Total Submissions: 18018   Accepted: 9090

    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).

    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 16
    3 27
    7 4357186184021382204544

    Sample Output

    4
    3
    1234

    【题目来源】

    México and Central America 2004

    http://poj.org/problem?id=2109

    【题目分析】

    这道题目里面 p, n 没有超过 double 范围,所以可以直接算。

    一开始看了分类说是贪心,还想了半天

    各种数据类型范围:

    unsigned   int   0~4294967295   
    int   2147483648~2147483647 
    unsigned long 0~4294967295
    long   2147483648~2147483647
    long long的最大值:9223372036854775807
    long long的最小值:-9223372036854775808
    unsigned long long的最大值:1844674407370955161

    __int64的最大值:9223372036854775807
    __int64的最小值:-9223372036854775808
    unsigned __int64的最大值:18446744073709551615

    #include<stdio.h>
    #include<math.h>
    int main()
    {
        double m,n;
        while(scanf("%lf%lf",&m,&n)!=EOF)
        {
            printf("%.0lf
    ",pow(n,1.0/m));
        }
        return 0;
    }
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  • 原文地址:https://www.cnblogs.com/crazyacking/p/3751870.html
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