Add values into this calculator to calculate the volume of the triangular pyramid.
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Use this calculator to find the volume of any triangular pyramid. It can compute the base area and volume even if you only know side lengths or other measurements.
You can calculate the volume for different types of triangular pyramids:
A triangular pyramid is a 3-dimensional solid with four triangular faces.

It has a flat triangular base (equilateral, isosceles, or scalene) and four triangular faces meeting at a point called the apex. If all faces are equilateral triangles, it is called a tetrahedron.
The volume measures the space enclosed by the pyramid.
Common units: m3, cm3, in3, etc.
Volume Formula:
V = (1/3) × Base Area × Height
Triangular pyramid with base area = 25 cm² and height = 10 cm.
Solution:
V = (1/3) × 25 × 10 = 83.33 cm³
Triangular pyramid with height H = 12 cm and base side length = 7 cm, base height = 12 cm.
Base Area:
Base Area = (7 × 12) / 2 = 42 cm²
Volume:
V = (1/3) × 42 × 12 = 168 cm³
Note: Always use consistent units (cm, m, in, etc.) for accurate results.
The easiest way to compute volume is by using a triangular pyramid volume calculator. Steps:
V = (a³ × √2) / 12
a = edge length of the equilateral faces
Estimated at ~2.6 million m³ (92 million ft³), due to erosion, but widely accepted by historians.
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