What figure has 4 faces 8 edges 5 verticles?

Answer 1

Apart from the fact that there is no such word as verticle, there cannot be a solid that meets the above description.

According to the Euler characteristic, simply connected polyhedra must satisfy:

Faces + Vertices = Edges + 2

Apart from the fact that there is no such word as verticle, there cannot be a solid that meets the above description.

According to the Euler characteristic, simply connected polyhedra must satisfy:

Faces + Vertices = Edges + 2

Apart from the fact that there is no such word as verticle, there cannot be a solid that meets the above description.

According to the Euler characteristic, simply connected polyhedra must satisfy:

Faces + Vertices = Edges + 2

Apart from the fact that there is no such word as verticle, there cannot be a solid that meets the above description.

According to the Euler characteristic, simply connected polyhedra must satisfy:

Faces + Vertices = Edges + 2

Answer 2

Apart from the fact that there is no such word as verticle, there cannot be a solid that meets the above description.

According to the Euler characteristic, simply connected polyhedra must satisfy:

Faces + Vertices = Edges + 2