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Check if a number is perfect square without finding square root in C++
Suppose a number is given, we have to check whether the number is a perfect square or not. We will not use the square root operation to check it. Suppose a number 1024 is there, this is a perfect square, but 1000 is not a perfect square. The logic is simple, we have to follow this algorithm to get the result.
Algorithm
isPerfectSquare(n) −
input − The number n
output − true, if the number is a perfect square, otherwise, false
begin for i := 1, i2 ≤ n, increase i by 1: if n is divisible by i, and n / i = i, then return true done return false end
Example
#include <iostream> using namespace std; bool isPerfectSquare(int number) { for (int i = 1; i * i <= number; i++) { if ((number % i == 0) && (number / i == i)) { return true; } } return false; } int main() { int n = 1024; if(isPerfectSquare(n)){ cout << n << " is perfect square number"; } else { cout << n << " is not a perfect square number"; } }
Output
1024 is perfect square number
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