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Nonagonal prism: Enneagonal antiprism: Gyroelongated triangular bicupola: Elongated triangular orthobicupola: Elongated triangular gyrobicupola: rhombocuboctohedron 19 20 Dodecahedron: Pentagonal rotunda: Elongated square cupola: Gyroelongated square cupola: Pentagonal orthobicupola: Pentagonal gyrobicupola: Decagonal prism: Decagonal antiprism ...
Net In geometry , the elongated pentagonal cupola is one of the Johnson solids ( J 20 ). As the name suggests, it can be constructed by elongating a pentagonal cupola ( J 5 ) by attaching a decagonal prism to its base.
In geometry, the elongated pentagonal orthobicupola or cantellated pentagonal prism is one of the Johnson solids (J 38). [1] As the name suggests, it can be constructed by elongating a pentagonal orthobicupola ( J 30 ) by inserting a decagonal prism between its two congruent halves.
The pentagonal cupola's faces are five equilateral triangles, five squares, one regular pentagon, and one regular decagon. [1] It has the property of convexity and regular polygonal faces, from which it is classified as the fifth Johnson solid. [2]
As the name suggests, it can be constructed by elongating a pentagonal gyrobicupola (J 31) by inserting a decagonal prism between its congruent halves. Rotating one of the pentagonal cupolae ( J 5 ) through 36 degrees before inserting the prism yields an elongated pentagonal orthobicupola ( J 38 ).
Example: net of uniform enneagonal prism (n = 9) In geometry , a prism is a polyhedron comprising an n -sided polygon base , a second base which is a translated copy (rigidly moved without rotation) of the first, and n other faces , necessarily all parallelograms , joining corresponding sides of the two bases.
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As the name suggests, it can be constructed by elongating a pentagonal gyrocupolarotunda (J 33) by inserting a decagonal prism between its halves. Rotating either the pentagonal cupola ( J 5 ) or the pentagonal rotunda ( J 6 ) through 36 degrees before inserting the prism yields an elongated pentagonal orthocupolarotunda ( J 40 ).