Cubes and Cube Roots

What is the unit digit of the cube of $444$?

How many perfect cubes are there between $1$ and $100$ (inclusive)?

What is the value of $(1.2)^3$?

Find the cube of $25$.

A student makes a cuboid of plasticine with sides $3\text{ cm}, 3\text{ cm},$ and $5\text{ cm}$. How many such cuboids will be needed to form a cube?

What is the sum of $1^3$ and $2^3$?

What is the value of $2^3 \times 3^3$?

A three-digit number $x$ is a perfect cube. If the digits of $x$ are rearranged to form another distinct three-digit number $y$ which is also a perfect cube, what is the value of the sum $x + y$?

Find the value of $\sqrt[3]{1 - \frac{91}{216}}$.

Which of the following is the cube of an even natural number?

If a number $n$ is tripled, its cube becomes how many times the original cube?

What is the units digit of the cube of $56$?

The value of $(-1)^3$ is:

The cube of $0.05$ is:

The difference between the cubes of two consecutive natural numbers is $61$. What is the smaller of these two numbers?

Which of the following is equal to $x^3$ if $x = 0.1$?

How many zeroes will be at the end of the cube of $40$?

The difference between the cubes of two consecutive natural numbers is $919$. What is the product of these two natural numbers?

Calculate the cube of $-0.11$.

How many zeros are at the end of the cube of $4000$?

The prime factorization of $8$ is $2 \times 2 \times 2$. Its cube root is:

Find $\sqrt[3]{2^3 \times 17^3}$.

Calculate the value of $\sqrt[3]{8 \times 1000}$.

To make $5 \times 5 \times 5 \times 13$ a perfect cube, we must divide it by:

Calculate the value of $\sqrt[3]{8000 \times 27}$ through prime factorisation.

What is the smallest number by which $1512$ must be divided so that the quotient is a perfect cube?

Smallest natural number to multiply $1125$ to make it a perfect cube is:

Find the sum of all the unique prime factors of the cube root of $91125$.

Determine the value of $\sqrt[3]{1728000}$.

Evaluate: $\sqrt[3]{\frac{216}{343} \times \frac{1331}{512}}$.