Cube Calculator

  • Enter the side length of the cube and select the unit.
  • Click "Calculate Cube Properties" to calculate the cube's volume, surface area, and diagonal length.
  • View the results in the "Results" section, including detailed calculations and explanations.
  • Your calculation history will be displayed in the "Calculation History" section.
  • Click "Clear Results" to clear the current results and start a new calculation.
  • Click "Copy Results" to copy the results and detailed calculations to the clipboard.

Cube Calculator is a tool that helps users calculate the volume of a cube. It is a simple and easy-to-use tool that can accurately perform calculations.


The following are some of the key concepts that underlie Cube Calculator:


A cube is a three-dimensional object with six square faces of equal size. All the edges of a cube are of equal length.


Volume is the amount of space that an object occupies. The volume of a cube is calculated by multiplying the length of one of its edges by itself twice.


The following formula is used to calculate the volume of a cube:

  • Volume = s³ where s is the length of one of the cube’s edges.


There are several benefits to using a Cube Calculator, including:

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Cube Calculator is a simple and easy-to-use tool that can perform calculations quickly and accurately.


Cube Calculator is very accurate, as it uses a simple formula to calculate the volume of a cube.


Cube Calculator can calculate the volume of cubes of any size.


Cube Calculator can be used in various fields, including engineering, construction, and architecture.

Interesting facts

  • The cube is one of the five Platonic solids, three-dimensional shapes with regular polygons as faces.
  • The cube is the only Platonic solid that has all its faces as squares.
  • The cube has 11 nets, two-dimensional shapes that can be folded to form a three-dimensional object.
  • The Rubik’s Cube is a popular puzzle game based on the cube.

Here are some scholarly references related to Cube Calculator:

  • Coxeter, H. S. M. (1973). Regular Polytopes (3rd ed.). New York: Dover Publications.
  • Cromwell, P. R. (1997). Polyhedra. Cambridge University Press.
  • Grünbaum, B.; Shephard, G. C. (1987). Tilings and Patterns. W. H. Freeman and Company.

Last Updated : 13 February, 2024

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