By taking three different values of n verify the truth of the following statements: If `n` is even, then `n^3` is also even. if `n` is odd, then `n^3` is also odd. If `n` leaven remainder 1 when divided by 3, then `n^3` also leaves 1 as remainder when divided by 3. If a natural number n is of the form `3p+2\ t h e n\ n^3` also a number of the same type.