Cubes and Cube ...

$$5832$$ is an example of _____ of the number $$18.$$

$$\sqrt[3]{4\dfrac{12}{125}} =$$?

Find the smallest number by which the number $$108$$ must be multiplied to obtain a perfect cube.

From which of the following options, the perfect cube cannot end with?

The product $$864 \times n$$ is a perfect cube. What is the smallest possible value of n ?

The cube of a number is 8 times the cube of another number. If the sum of the cubes of numbers is 243, then what is the difference of the numbers?

Simplify: $$\displaystyle \sqrt[3]{\frac{1}{8}\times \frac{125}{64}}$$.

The smallest number by which $$8788$$ must be divided so that the quotient is a perfect cube is _______.

$$\displaystyle \sqrt[3]{333+\sqrt[3]{987+\sqrt[3]{2197}}}$$ is equal to:

Cube of $$\displaystyle \left(\frac{1}{5}\right)$$ is: