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The answer will depend on what aspect the formula is for: the surface area or the volume being the most obvious options.

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Q: How are a triangular prism and triangular pyramid volume formulas alike and different?
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Related questions

How do you find the volume of a triagluar?

"triangular" is an adjective - it is not enough to define a shape. You can have a triangular pyramid or a triangular prism and there will be different methods to calculate their volumes.


What is the formula for finding the volume for a triangular pyramid?

The formula for finding the volume for a triangular pyramid is half base x height x length. A triangular pyramid has four faces.


How do you find the volume of a triangular pyramid?

The formula to find the volume of a triangular pyramid is: 1/3 (1/2 B H ) H


Formula for volume of triangular?

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


What is the volume of triangular based pyramid with a triangular base of 20millimeters height is 22millimeters and pyramid height is 14millimeters?

1


How do you get the volume of a square pyramid and a triangular pyramid?

The volume for any pyramid = 1/3*base area*perpendicular height


How do you calculate the volume of triangular pyramid?

Volume = 1/3*base area*height


Height of a triangular based pyramid?

The height of a triangular based pyramid is given by h=2V/(bxl). V is its volume, b its base and l its length.


What is the volume formula of a triangular pyramid?

(1/3) * (base area) * height


How do you find the volume of a triangular based pyramid that is isosceles?

Go ask that guy


Find the volume of a triangular pyramid?

A pyramid has a base and triangular sides which rise to meet at the same point. The base may be any polygon such as a square, rectangle, triangle, etc. The general formula for the volume of a pyramid is:Area of the base * Height * 1/3 The volume of a pyramid with a rectangular base is equal to: Length_of_base * Width_of_base * Height * 1/3


How do you solve the volume of a triangular pyramid with a trapezoidal base?

third of base's area by heiht