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Whereas it is fairly straightforward to find the volume of the first three Platonic solids without splitting them up into pyramids, computing that of the icosahedron is much easier by splitting it up.įor the cube, V 6 = s 3 and S 6 = 6 s 2. (Notice the resemblance of this equation to the analogous equation for the area of a regular polygon: A = a p / 2. The volume of the polyhedron is the sum of the volumes of its constituent pyramids (and the volume of a pyramid of height h and area of base A is h Where each face of the polyhedron has k sides.Īs the area of a regular polygon can be found by breaking it up into congruent triangles, the volume of a regular polyhedron can be found by breaking it up into n congruent pyramids, where each face of the polyhedron is the base of one pyramid and the edges of the pyramids are the line segments from the center of the polyhedron to the vertices. 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