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An octahedron has8 faces, 12 to 18 edges and 6 to 12 edges.

Q: How many faces edges vertices octahedron got?

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An octahedron has eight faces. If it has 62 faces then it is not an octahedron!

The prefix octa- means eight. So, a octahedron will have 8 faces. It also has 12 edges and 6 vertices.

An octahedron is a closed 3-d shape with 8 polygonal faces. There are 257 topologically different convex octahedra. An octahedron has 8 faces (as the name implies). It can have 6 to 12 vertices and 12 to 18 edges.

Faces = 8Edges = 12 to 18 Vertices= 6 to 12.

It depends on the exact shape. An octahedron is a shape with eight faces. It can be a heptagonal pyramid (8 vertices, 14 edges), or a hexagonal prism (12 vertices, 18 edges), square dipyramid (6 vertices, 12 edges) are some examples. There are more.

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An octahedron has eight faces. If it has 62 faces then it is not an octahedron!

It has 8 faces, 6 Vertices, and 12 edges * * * * * That is one configuration. An octahedron can also be a heptagonal pyramid which has 8 faces, 8 vertices and 14 edges.

It has 14 Faces, 24 Edges, and 12 Vertices

The prefix octa- means eight. So, a octahedron will have 8 faces. It also has 12 edges and 6 vertices.

Faces = 8Vertices = 6 Edges = 12.

It has 14 Faces, 24 Edges, and 12 Vertices

An octahedron is a closed 3-d shape with 8 polygonal faces. There are 257 topologically different convex octahedra. An octahedron has 8 faces (as the name implies). It can have 6 to 12 vertices and 12 to 18 edges.

An ordinary octahedron with 8 triangular faces has 6 vertices.

Faces = 8Edges = 12 to 18 Vertices= 6 to 12.

It depends on the exact shape. An octahedron is a shape with eight faces. It can be a heptagonal pyramid (8 vertices, 14 edges), or a hexagonal prism (12 vertices, 18 edges), square dipyramid (6 vertices, 12 edges) are some examples. There are more.

An octahedron is a closed 3-d shape with 8 polygonal faces. There are 257 topologically different convex octahedra. They can have 12-18 edges and 6 to 12 vertices.

According to the Euler characteristic which applies to all simply connected polyhedra,# edges + 2 = # vertices + # faces. So the answer is 2 fewer.