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how many vertices does a hexagonal prism have how many vertices does a hexagonal prism have a hexagonal prism has 12 vertices along with eight faces and 18 edges this shape has two hexagonal sides as well as size rectangular sides that connect the sides of the hexagons how many edges and vertices does a hexagonal prism have a hexagonal prism has 18 edges and 12 vertices a hexagon is a six sided polygon a hexagonal prism is a prism that has hexagons as bases the edges see full answer below how many edges does a hexagonal prism have to know how many edges does a hexagonal prism have the meaning of"edge" "prism"and"hexagonal"must be known the first two concepts are general definitions and the third concept has to do with the shape of the geometric figure how many edges does a pentagonal prism have to count how many edges does a pentagonal prism have the concepts"edge"of an object "prism" geometrical figure and"pentagonal" relative to the shape of a geometrical figure must be understood hexagonal prism in geometry the hexagonal prism is a prism with hexagonal base this polyhedron has 8 faces 18 edges and 12 vertices since it has 8 faces it is an octahedron however the term octahedron is primarily used to refer to the regular octahedron which has eight triangular faces
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3d shapes quiz bbc © bbc 2011 3d shapes quiz e3 5 how many faces does a triangular prism have a four b five c six d eight 6 an octagonal prism is an eight sided 3 d shape what is the formula for calculating weight in a the volume of any prism is its cross sectional area times itslength for a rectangular prism a cuboid the cross sectionalarea is that of a rectangle ie width times height what is the cross section of a triangular pyramid in geometry pyramid has many forms such as rectangular pyramid trapezoidal pyramid quadrilateral pyramid and even triangularpyramid triangular pyramid is a pyramid with triangular base andcan zonohedron a zonohedron is a convex polyhedron with point symmetry every face of which is a polygon with point symmetry any zonohedron may equivalently be described as the minkowski sum of a set of line segments in three dimensional space or as the three dimensional projection of a hypercube
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