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Cube Root Calculator

Calculate the cube root (βˆ›) of any number instantly with our free online Cube Root Calculator. Perfect for students, engineers, scientists, programmers and anyone working with mathematics.

βœ” Cube roots β€’ βœ” Positive & negative numbers β€’ βœ” Instant results β€’ βœ” Free calculator

What is a Cube Root Calculator?

A Cube Root Calculator finds the number that, when multiplied by itself three times, equals the original number. Cube roots are widely used in mathematics, engineering, physics, geometry and computer science.

Simply enter any number and the calculator instantly calculates its cube root, verifies the result and determines whether the number is a perfect cube.

What is a Cube Root?

The cube root of a number is the value that produces the original number when multiplied by itself three times.

Formula

βˆ›x Γ— βˆ›x Γ— βˆ›x = x

For example:

Perfect Cubes

A perfect cube is a number whose cube root is a whole number.

Perfect Cube
27
βˆ›27 = 3
Perfect Cube
64
βˆ›64 = 4
Negative Cube
-27
βˆ›-27 = -3
Not Perfect
50
βˆ›50 β‰ˆ 3.684

Common Cube Roots

Number Cube Root
00
11
82
273
644
1255
2166
3437
5128
7299
100010

Worked Examples

Example 1 β€” βˆ›27

Example 2 β€” βˆ›125

Example 3 β€” βˆ›-64

Where are Cube Roots Used?

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Geometry

Volumes of cubes and three-dimensional shapes.

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Engineering

Mechanical design and structural calculations.

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Science

Density, chemistry and physics equations.

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Computer Science

Algorithms, simulations and data modelling.

Things to Remember

Frequently Asked Questions

What is βˆ›27?

βˆ›27 = 3.

Can cube roots be negative?

Yes. For example, βˆ›(-8) = -2.

What is a perfect cube?

A perfect cube is a number produced by multiplying the same whole number three times.

Can this calculator handle decimals?

Yes. The calculator works with integers, decimals and negative numbers.

Why are cube roots important?

Cube roots are used in mathematics, engineering, science, geometry and computer graphics.

βœ” Free β€’ βœ” Fast β€’ βœ” No signup required β€’ βœ” No DATA collected

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Last Updated: August 2026