Elongated hexagonal bipyramid | |
---|---|
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Type | Elongated bipyramid |
Faces | 12
triangles 6 squares |
Edges | 30 |
Vertices | 14 |
Vertex configuration | 2 of 36 12 of 32.42 |
Symmetry group | D6h, [6,2], (*226) |
Dual polyhedron | Hexagonal bifrustum |
Properties | convex |
Net | |
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In geometry, the elongated hexagonal bipyramid is constructed by elongating a hexagonal bipyramid (by inserting a hexagonal prism between its congruent halves).
This polyhedron is in the family of elongated bipyramids, of which the first three can be Johnson solids: J14, J15, and J16. The hexagonal form can be constructed by all regular faces but is not a Johnson solid because 6 equilateral triangles would form six co-planar faces (in a regular hexagon).
Elongated hexagonal bipyramid | |
---|---|
![]() | |
Type | Elongated bipyramid |
Faces | 12
triangles 6 squares |
Edges | 30 |
Vertices | 14 |
Vertex configuration | 2 of 36 12 of 32.42 |
Symmetry group | D6h, [6,2], (*226) |
Dual polyhedron | Hexagonal bifrustum |
Properties | convex |
Net | |
![]() |
In geometry, the elongated hexagonal bipyramid is constructed by elongating a hexagonal bipyramid (by inserting a hexagonal prism between its congruent halves).
This polyhedron is in the family of elongated bipyramids, of which the first three can be Johnson solids: J14, J15, and J16. The hexagonal form can be constructed by all regular faces but is not a Johnson solid because 6 equilateral triangles would form six co-planar faces (in a regular hexagon).