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NO, but prisms are polyhedra. Polyhedra include a lot more shapes than just prisms.

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9y ago
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Q: Are polyhedra prisms
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Related questions

How are prisms and pyramids similar?

They are both polyhedra.


Is a hexagonal prism a polyhedra or a nonpolyhedra?

A hexagonal prism is a polyhedron. Many hexagonal prisms are polyhedra.


Which figures have congruent bases?

Prisms, regular polyhedra.


What do rectangular pyramids rectangular prisms have in common?

They are polyhedra.


What is the difference between prism and polyhedron?

Prisms are a subset of polyhedra (or polyhedrons!)


What are the the similarities about prisms and pyramids?

They are convex polyhedra. composed of at most two types of polygons..


Reasons why pyramids and prisms have nothing in common?

They are both polyhedra. Therefore the question is based on false premises and so is a waste of time.


How are geometric pyramids and prisms the same?

Both are closed three dimensional polyhedra, all of whose faces are polygonal. They may need to be convex but I am not 100% sure about that.


What is the measure of an angle to form a polyhedron?

A polyhedron's edges can intersect at any angle less than 180. The only polyhedra to have standard angles are prisms and platonic solids.


What do two tetrahedrons joined face to face make?

A regular triangular dipyramid. It is one of the 92 "Johnson solids". Those are the convex polyhedra whose faces are regular polygons, but do not belong to either of the two sets of highly symmetric polyhedra (the Platonic and the Archimedean), or to the perhaps less interesting two infinite families of prisms and antiprisms.


What does a cube and a square pyramid have in common?

They are polyhedra, each with a square base.They are polyhedra, each with a square base.They are polyhedra, each with a square base.They are polyhedra, each with a square base.


Which 2 shapes make up a rectangular prism?

There are many options: 2 rectangular prisms 2 cubes 2 parallelepipeds 2 tetrahedrons 2 square based pyramids are some possibilities using convex polyhedra.