Octagon if you're talking polygon but a rectangular pyramid has 8 edges.
A cube.
A square is not a polyhedron, it is a polygon. A cube is not a polygon, it is a polyhedron.A square has 4 edges and 4 vertexes. It has no faces because it is not a polyhedron. If you cut the corners off of a square, the new polygon has 8 edges and 8 vertexes.A cube has 6 faces, 12 edges, and 8 vertexes. If you cut the corners off of a cube, the new polyhedron has 14 faces, 36 edges, and 24 vertexes.
The numbers given do not satisfy the Euler characteristic for a polyhedron. There is, therefore, no such polyhedron.
There is not a polyhedron with the given number of faces, edges and vertices.
It has 6 vertices.
8
This polyhedron has 7 vertices and 12 edges.
A cube.
The numbers given do not satisfy the Euler characteristic for a polyhedron. There is, therefore, no such polyhedron.
A square is not a polyhedron, it is a polygon. A cube is not a polygon, it is a polyhedron.A square has 4 edges and 4 vertexes. It has no faces because it is not a polyhedron. If you cut the corners off of a square, the new polygon has 8 edges and 8 vertexes.A cube has 6 faces, 12 edges, and 8 vertexes. If you cut the corners off of a cube, the new polyhedron has 14 faces, 36 edges, and 24 vertexes.
The numbers given do not satisfy the Euler characteristic for a polyhedron. There is, therefore, no such polyhedron.
There is not a polyhedron with the given number of faces, edges and vertices.
False
False
It has 6 vertices.
The number of edges and vertices ina polyhedron will depend on the polyhedron one selects either to study, build or etc...
A polyhedron is defined by its faces, edges, and vertices, which are related through Euler's formula: ( V - E + F = 2 ), where ( V ) represents the number of vertices, ( E ) the number of edges, and ( F ) the number of faces. The specific counts of faces, edges, and vertices depend on the type of polyhedron. For example, a cube has 6 faces, 12 edges, and 8 vertices. Each polyhedron will have a unique combination of these elements, but they will always adhere to Euler's formula.