Volume Calculator

Lets first understand, what is volume and how we can calculate volumes of various 3-D shapes?

Volume is the quantity of 3-D space enclosed by a closed surface. Volume is quantified numerically in the cubic metre. The volume of a container is the capacity of the container.

Cube

Let the Length of the edge \(L\) units.

Volume will be \(L^3\) cubic units.

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Cuboid

Let the Length, Breadth and Height of the Cuboid be \(L, B, H\) units respectively.

Volume will be \(L.B.H\) cubic units.

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Cone

Let the Radius and Height be \(R, H\) units respectively.

Volume will be \(\dfrac{1}{3} \pi R^2 H\) cubic units.

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Cylinder

Let the Radius and Height be \(R, H\) units respectively.

Volume will be \(\pi R^2 H\) cubic units.

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Sphere

Let the Radius of the Sphere be \(R\) units.

Volume will be \(\dfrac{4}{3}\pi R^3\) cubic units.

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Hemisphere

Let the Radius of the Hemisphere be \(R\) units.

Volume will be \(\dfrac{2}{3}\pi R^3\) cubic units.

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Conical Frustum

Let the Smaller Radius, Larger Radius and Height be \(r,R,H\) units respectively.

Volume will be \(\dfrac{1}{3}\pi H(r^2 + R^2 +r.R)\) cubic units.

For calculating volumes of the various 3-D shapes using above volume calculator, you have to just write the values in the given input boxes and press the calculate button, you will get the result.