A perfect square can never be expressed as the product of pairs of equal prime factors.

A number having $0, 1, 4, 5, 6$ or $9$ at its unit place is always a square number.

Square of an odd number is always an odd number.

$1, 3, 6, 10, 15$, ...... are called triangular numbers.

There are $2n$ non-square numbers between the squares of consecutive numbers $n$ and $\left(n+1\right)$.

How many natural numbers lie between ${25}^2$ and ${26}^2$?