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Pyramid - Volume

vCalc Reviewed
Last modified by
on
Aug 28, 2024, 7:46:14 PM
Created by
on
Jan 4, 2014, 8:53:10 PM
V=13AhV=13Ah
(A)base area
(h)height
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UUID
e6cc8fde-da27-11e2-8e97-bc764e04d25f

The Volume of a Pyramid calculator /attachments/e6cc8fde-da27-11e2-8e97-bc764e04d25f/PyramidVolume-illustration.png computes the volume based on the area of the base and the height.

INSTRUCTIONS: Choose units and enter the following:

  • (A) Area of the Base
  • (h) Height

Pyramid Volume (V): The calculator returns the volume in cubic meters.  However this can be automatically converted to compatible units via the pull-down menu.

The Math / Science

The formula for the volume of a pyramid is:

      V=13Ah

where:


Pyramid Calculators

A regular pyramid is a type of pyramid that has the following characteristics:

  1. Base: The base of a regular pyramid is a regular polygon, meaning all sides of the polygon are equal in length, and all interior angles are equal. Examples of regular polygons include equilateral triangles, squares, and regular pentagons.
  2. Apex: The apex is the point directly above the center of the base. In a regular pyramid, the apex is aligned such that the line segment (height) from the apex to the center of the base is perpendicular to the base.
  3. Lateral Faces: The lateral faces of the pyramid are congruent isosceles triangles. Each triangle shares a side with the base of the pyramid and meets at the apex.
  4. Height: The height of the pyramid is the perpendicular distance from the apex to the center of the base.

Because of these properties, a regular pyramid is symmetric around its vertical axis (the line connecting the apex to the center of the base).


This equation, Pyramid - Volume, is used in 3 pages
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