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Volume of a Torus

Volume calculator for a torus

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Enter the major radius (R) and the tube radius (r) of the torus and you will be able to calculate the volume automatically


Description, how many faces, edges and vertices are there in a torus

A torus is doughnut or ring shaped and is generated by rotating a circle around an axis outside it. It has a single curved surface, with no edges or vertices. It is defined by the major radius R (from the center to the center of the tube) and the tube radius r.

Examples of a torus

You can find many torus-shaped objects: a doughnut, a tire, an inner tube, a life ring or float and an O-ring seal. Can you think of any others? Leave us a comment in the box at the bottom of the page.

Formula for the volume of a torus

To calculate the volume of a torus you need the major radius (R) and the tube radius (r). Multiply 2 by π² by R and by the tube radius squared. You can also use the online tool to calculate the volume automatically.


Volume of other shapes




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