Cubes

How to find whether a number is a perfect cube?

Evaluate: ${\left[\left(3^2+4^2\right)\frac{1}{2}\right]}^3$

Find the smallest number that must be added to $685$ to make it a perfect cube.

Find the smallest number that must be added to $684$ to make it a perfect cube.

Find the smallest number that must be added to $683$ to make it a perfect cube.

Find the smallest number that must be added to $682$ to make it a perfect cube.

What is the smallest natural number to be multiplied in $83349$ so that the product becomes a perfect cube?

What should be subtracted from $2,200$ to make it a perfect cube?

Find the smallest number by which $2560$ must be divided to obtain a perfect cube.

The surface area of a cube is equal to $294 {\mathrm{cm}}^2$, if the volume of the cube is $k {\mathrm{cm}}^3$. find $k$.

Evaluate :

${\left\{\sqrt{(5^2+{12}^2)}\right\}}^3$

Evaluate :

${\left\{\sqrt{\left(3^2+4^2\right)}\right\}}^3$

Find the one's digit of the cube of each of the following numbers.

$77$

What is the smallest number by which $88209$ must be divided so that the quotient is a perfect cube?

Find the smallest number by which $2560$ must be multiplied so that the product is a perfect cube.

Evaluate:

${\left(-2\right)}^3$

Evaluate:

${\left(-15\right)}^3$

Evaluate:

${\left(-8\right)}^3$

Evaluate:

${\left(0.7\right)}^3$

Evaluate:

${\left(58\right)}^3$