Elongated pentagonal orthobirotunda: Difference between revisions
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{{Infobox_Polyhedron | |
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Image_File=Elongated pentagonal gyrobirotunda.png | |
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Polyhedron_Type=[[Johnson solid|Johnson]]<br>[[elongated pentagonal gyrocupolarotunda|J<sub>41</sub>]] - '''J<sub>42</sub>''' - [[elongated pentagonal gyrobirotunda|J<sub>43</sub>]] | |
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Face_List=20 [[triangle]]s<br>10 [[square]]s<br>12 [[pentagon]]s | |
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Edge_Count=80 | |
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Vertex_Count=40 | |
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Symmetry_Group=D<sub>5h</sub>| |
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Vertex_List=20 of 3.4<sup>2</sup>.5<br>20 of 3.5.3.5| |
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Dual=-| |
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Property_List=[[convex]]}} |
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Revision as of 03:20, 23 November 2004
Elongated pentagonal orthobirotunda | |
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Type | Johnson |
Faces | 20 triangles 10 squares 12 pentagons |
Edges | 80 |
Vertices | 40 |
Vertex configuration | - |
Symmetry group | - |
Dual polyhedron | - |
Properties | convex |
Elongated pentagonal orthobirotunda | |
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Type | Johnson J41 - J42 - J43 |
Faces | 20 triangles 10 squares 12 pentagons |
Edges | 80 |
Vertices | 40 |
Vertex configuration | 20 of 3.42.5 20 of 3.5.3.5 |
Symmetry group | D5h |
Dual polyhedron | - |
Properties | convex |
In geometry, the Elongated pentagonal orthobirotunda is one of the
Johnson solids (J42). It is a similar construction to another Johnson solid, the Elongated pentagonal gyrobirotunda. The difference is a twist of 36 degrees between the two pentagonal rotundae.
The 92 Johnson solids were named and described by Norman Johnson in 1966.