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Q: How do you get the volume of the truncated triangular prism?

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five A triangular based prism has 5 A triangular based pyramid has 4 and there is no such thing as a triangular based prism pyramid - unless you mean a truncated pyramid (or a frustum) which is essentially a prism.

If you triplied the height of a triangular prism, would that triple it volume

Length of triangular prism: 1037.4/(0.5*13*13.3) = 12 yards

One half base times height (of the triangular section) times length.

A person can find the volume of a prism by 1/2 x length x width x height. This formula works for a triangular prism.

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five A triangular based prism has 5 A triangular based pyramid has 4 and there is no such thing as a triangular based prism pyramid - unless you mean a truncated pyramid (or a frustum) which is essentially a prism.

triangular prism- formula: Abh(area of the base * height)

If you triplied the height of a triangular prism, would that triple it volume

A triangular prism can be thought of as a stack of triangles. Then the volume is equal to the area of the triangular base multiplied by the height of the prism, or 1/2 length * width * height.

It depends on triangular what: pyramid, dipyramid, prism, ...

Do you mean, what is the volume of a (right) triangular prism? Multiply the area of one end by the length of the prism.

Find the area of a triangular section, 1/2bh, and then multiply by the length of the prism.

The volume of any prism is worked out in the same way whether it's a hexagonal prism, circular prism or a triangular prism. You just need to times the length of the prism against the area of the cross-section.

Capacity generally implies volume in geometry. To calculate the volume of a triangular prism, find the area of one of its triangular bases and multiply it by the height of the shape.

You find the volume of a triangular prism by using this formula: Volume = 1/2 base of the triangle x height of the triangle x height of the prism.

The volume of a three-dimensional figure is the amount of space it encloses. The volume V of a triangular prism is the product of the area B of a base and the height h of the prism. (The bases are triangles. In a special case of a right triangular prism the bases are right triangles)

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