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A polyhedron that has two congruent faces is called a prism. It means that when it is cut at the cross-section, the shape is the same as its base.

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What is a polyhedron that has two congruent faces and what are the faces called?

A Prismthe faces are called bases


What is a polyhedron that has two congruent faces called?

A polyhedron that has 2 congruent faces is a PRISM. To be a prism, all the other sides (not including the 2 that are congruent) have to be 4-sided.


A polyhedron that has two congruent faces?

It is a polyhedron with two congruent faces: nothing more, nothing less. That can change if several additional conditions are required of the polyhedron.


A blank is a polyhedron that has two congruent faces called blank?

Parallelogram prism


What is a polyhedron that has two congruent faces?

Any regular polygon has two congruent faces. Many polygons have two or more congruent faces.


What do you call A polyhedron with at least a pair of parallel faces?

A polyhedron with at least a pair of parallel faces is often referred to as a "prism." Prisms are characterized by having two parallel, congruent bases connected by rectangular lateral faces. If the bases are not necessarily congruent but still parallel, it may simply be called a "polyhedron with parallel faces."


Is a polyhedron with two parallel and congruent faces?

A cylinder would fit the given description


What is the polyhedron that has two congruent faces?

There are many, but the infinitely many types of prisms are probably the simplest.


Is a polyhedron with two parallel congruent faces?

There are infinitely many such polyhedra. A regular dodecahedron, for example.


Which type of polyhedron has two parallel congruent faces?

rectangular prism triangular prism


A polyhedron with two congruent sides?

It is a polyhedron with two congruent sides: nothing more, nothing less.


What 3d shape has 2 opposite identical faces and some other faces which are parallelograms?

Prism, which a polyhedron with two congruent and parallel faces (the bases) and whose lateral faces are parallelograms.