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Each face on a dodecahedron is a pentagon.

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Q: What describes each face on a dodecahedron?
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What describes each face on a dodecaedron?

A dodecahedron has twelve regular pentagonal faces.


How many sides of each face does a dodecahedron have?

A dodecahedron is a 12 side polyhedron. A regular dodecahedron has regular pentagons (5 sides) for each face.


How many sides on each face does a dodecahedron have?

Five sides.


How face does a dodecahedron?

A dodecahedron has 12 faces.


How would you describe the face on an dodecahedron?

I assume you mean a regular dodecahedron. A regular dodecahedron has twelve faces, each of which are regular* pentagons. *(all sides are congruent, all angles are congruent)


What is the face shape of a dodecahedron?

A dodecahedron has pentagonal faces.


Does a dodecahedron have triangular face?

No, the faces of a regular dodecahedron are pentagonal.No, the faces of a regular dodecahedron are pentagonal.No, the faces of a regular dodecahedron are pentagonal.No, the faces of a regular dodecahedron are pentagonal.


Why is the expression twelve times five divided by three used to find the verticies of a dodecahedron?

A dodecahedron has 12 faces. Each face is a pentagon (5 sides). Each vertex is formed where three faces meet.


How many face does an dodecahedron?

12 faces.


What is the number of an icosahedron or the number of vertices of a dodecahedron?

An icosahedron has 20 faces, 30 edges, and 12 vertexes. 5 polygons meet at each vertex and each face has 3 vertexes (therefore made of triangles). A dodecahedron has 12 faces, 30 edges, and 20 vertexes. 3 polygons meet at each vertex and each face has 5 vertexes (therefore made of pentagons).


Does the dodecahedron all faces are congruent?

A dodecahedron's faces can be considered congruent of each other. Each face of the twelve-sided Platonic solid is a perfect pentacle, each angle at 72 degrees, each side equal with the others. All sides of the 12 pentacles join to form the dodecahedron. The sides and angles must remain equal, thus proving more than congruence in its form. As I write this, I'm looking at a dodecahedron on my desk. It is part of my dice set when I play Dungeons and Dragons.


What is the size of a vertex angle of a dodecahedron face?

1