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Paper Models of Truncated Pyramids of The Same Height

	Truncated Triangular Pyramid: Number of faces: 5 Number of edges: 9 Number of vertices: 6
	Truncated Square Pyramid (sh): Number of faces: 6 Number of edges: 12 Number of vertices: 8
	Truncated Pentagonal Pyramid: Number of faces: 7 Number of edges: 15 Number of vertices: 10
	Truncated Hexagonal Pyramid: Number of faces: 8 Number of edges: 18 Number of vertices: 12
	Truncated Heptagonal Pyramid: Number of faces: 9 Number of edges: 21 Number of vertices: 14
	Truncated Octagonal Pyramid: Number of faces: 10 Number of edges: 24 Number of vertices: 16
	Truncated Enneagonal Pyramid: Number of faces: 11 Number of edges: 27 Number of vertices: 18
	Truncated Decagonal Pyramid: Number of faces: 12 Number of edges: 30 Number of vertices: 20
	Truncated Hendecagonal Pyramid: Number of faces: 13 Number of edges: 33 Number of vertices: 22
	Truncated Dodecagonal Pyramid: Number of faces: 14 Number of edges: 36 Number of vertices: 24

truncated pyramids of the same height (.PDF)
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Definition of a Pyramid: A pyramid is a polyhedron with one face (known as the "base") a polygon and all the other faces triangles meeting at a common polygon vertex (known as the "apex"). A right pyramid is a pyramid for which the line joining the centroid of the base and the apex is perpendicular to the base. A regular pyramid is a right pyramid whose base is a regular polygon. An n-gonal regular pyramid (denoted Yn) having equilateral triangles as sides is possible only for n=3, 4, 5. These correspond to the tetrahedron, square pyramid, and pentagonal pyramid, respectively.

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