Cubes

If one side of a cube is $15 \mathrm{m}$ in length, find its volume.

Is $9720$ a perfect cube? If not, find the smallest number by which it should be divided to get a perfect cube.

Write cubes of first three multiples of $3$.

Square of a number is positive, so the cube of that number will also be positive.

Cube of an odd number is odd.

Cube of an even number is even.

Cube of an odd number is even.

Cube of an even number is odd.

The cube of a one digit number cannot be a two digit number.

A number having $7$ at its ones place will have $3$ at the ones place of its cube.

${\left\{\left[6^2+{\left(8^2\right)}^{\frac{1}{2}}\right]\right\}}^3$

Cube of a number ending in $7$ will end in the digit _____ .

If $a^2$ ends in $9$, then $a^3$ ends in $7$.

If $a^2$ ends in $5$, then $a^3$ ends in $25$.

The cube of an odd number is always an _____ number.

$(1.2{)}^3=$_____ .

${\left\{\left[5^2+{\left({12}^2\right)}^{\frac{1}{2}}\right]\right\}}^3$

There are five perfect cubes between $1$ and $100$.

The cube of $0.4$ is $0.064$.

Each prime factor appears $3$ times in its cube.