Title description
If the square of a number K is multiplied by N, and the number of digits at the end of the result is equal to K, then this number is called "N-autonomous number".
E.g. × 92. 3 2 = 25392, and 25392 of the end 92 is just two, so the number 92 is a 3- sober.
This question asks you to write a program to judge whether a given number is an N-autonomous number with respect to a certain N.
Input format The
input gives a positive integer M in the first line, and the
following line gives M positive integers to be detected and no more than 1000.
Output format
, if it is N- Automorphic number for each digital outputs to be detected in the row N and a minimum of NK 2 values, separated by a space; otherwise the output No
.
Input example
3
92 5 233
Sample output
3 25392
1 25
No
Data range
N <10, M <20
answer:
#include <iostream>
using namespace std;
bool check(int N, int K)
{
int d = 1;
while(d < 1e6)
{
if(N * K * K % d == K) return true;
d *= 10;
}
return false;
}
int main()
{
int K, M;
cin >> M;
while(M --)
{
cin >> K;
bool flag = false;
for (int N = 1; N < 10; N ++)
if(check(N, K))
{
flag = true;
cout << N << ' ' << N * K * K << endl;
break;
}
if(!flag) cout << "No" << endl;
}
return 0;
}