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It can be seen as a truncated hexagonal hosohedron, represented by Schläfli symbol t{2,6}. Alternately it can be seen as the Cartesian product of a regular hexagon and a line segment, and represented by the product {6}×{}. The dual of a hexagonal prism is a hexagonal bipyramid. The symmetry group of a right hexagonal prism is D 6h of order 24.
The surface area of a right prism is: +, where B is the area of the base, h the height, and P the base perimeter. The surface area of a right prism whose base is a regular n-sided polygon with side length s, and with height h, is therefore: = +.
A regular hexagon is a part of the regular hexagonal tiling, {6,3}, with three hexagonal faces around each vertex. A regular hexagon can also be created as a truncated equilateral triangle , with Schläfli symbol t{3}.
An augmented hexagonal prism with edge length has surface area [2] (+), the sum of two hexagons, four equilateral triangles, and five squares area. Its volume [2] +, can be obtained by slicing into one equilateral square pyramid and one hexagonal prism, and adding their volume up.
A hexagonal prism, generated from four line segments, three of them parallel to a common plane and the fourth not. Its most symmetric form is the right prism over a regular hexagon. [2] It tiles space to form the hexagonal prismatic honeycomb. The rhombic dodecahedron, generated from four line segments, no two of which are parallel to a common ...
The surface area A and the ... honey bees use the geometry of rhombic dodecahedra to form honeycombs from a tessellation of cells each of which is a hexagonal prism ...
prism: Faces: 6 rhombi: Edges: 12 Vertices: 8 Symmetry group: ... and as the height of a rhombohedron is given by its volume divided by the area of its base, the ...
The surface area of an elongated triangular cupola is the sum of all polygonal face's area. The volume of an elongated triangular cupola can be ascertained by dissecting it into a cupola and a hexagonal prism, after which summing their volume.