By taking three different values of $n$ verify the truth of the following statement:

If $n$ is even, then $n^3$ is also even.

By taking three different values of $n$ verify the truth of the following statement:

if $n$ is odd, then $n^3$ is also odd

By taking three different values of $n$ verify the truth of the following statement:

If $n$ leaves remainder $1$ when divided by $3$, then $n^3$ also leaves $1$ as remainder when divided by $3$

By taking three different values of $n$ verify the truth of the following statement:

If a natural number $n$ is of the form $3p+2$ then $n^3$ also a number of the same type.

$392$ is a perfect cube.

$8640$ is not a perfect cube.

No cube can end with exactly two zeros.

There is no perfect cube which ends in $4$.

For an integer $a, a^3$ is always greater than $a^2$.