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Paper Truncated Pyramids Of The Same Height

Paper model truncated triangular pyramid

Truncated Triangular Pyramid:
Number of faces: 5
Number of edges: 9
Number of vertices: 6

truncated square pyramid (sh) truncated square pyramid (sh)

Truncated Square Pyramid (sh):
Number of faces: 6
Number of edges: 12
Number of vertices: 8

Paper model truncated pentagonal pyramid

Truncated Pentagonal Pyramid:
Number of faces: 7
Number of edges: 15
Number of vertices: 10

Paper model truncated hexagonal pyramid

Truncated Hexagonal Pyramid:
Number of faces: 8
Number of edges: 18
Number of vertices: 12

Paper model truncated heptagonal pyramid

Truncated Heptagonal Pyramid:
Number of faces: 9
Number of edges: 21
Number of vertices: 14

Paper model truncated octagonal pyramid

Truncated Octagonal Pyramid:
Number of faces: 10
Number of edges: 24
Number of vertices: 16

Paper model truncated enneagonal pyramid Paper model truncated enneagonal pyramid

Truncated Enneagonal Pyramid:
Number of faces: 11
Number of edges: 27
Number of vertices: 18

truncated decagonal pyramid paper model truncated decagonal pyramid

Truncated Decagonal Pyramid:
Number of faces: 12
Number of edges: 30
Number of vertices: 20

truncated hendecagonal pyramid paper model truncated hendecagonal pyramid

Truncated Hendecagonal Pyramid:
Number of faces: 13
Number of edges: 33
Number of vertices: 22

truncated dodecagonal pyramid paper model truncated dodecagonal pyramid

Truncated Dodecagonal Pyramid:
Number of faces: 14
Number of edges: 36
Number of vertices: 24

Net truncated triangular pyramid
Net truncated hexagonal pyramid
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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