As many as there are sides in the base B.
No simply connected polyhedron since it does not meet the requirements of the Euler characteristic, which states that F + V = E + 2 F = number of faces V = number of vertices E = number of edges
The number of faces,F,vertices,Vand edges,E of a polyhedron are related by F+V=E+2 (Euler's Theorem) so F=(E+2)-V
According to the Euler characteristic for polyhedra, V + F = E + 2 where V = Vertices (not vertexes), F = Faces and E = Edges. So F = 12
A cube has 6 faces, 8 vertices, and 12 edges.A cube is a solid with 4 faces on the sides, one on the top and bottom, so 6 all together. There is a famous formula from Euler that tells us how the edges, vertices and faces all relate:Euler tells us the F+V-E = 2 where F is number of faces, V the number of vertices and E the number of edges.For the cube we have 6 faces, 8 vertices and 12 edges.6 + 8 - 12 = 2Remember,faces are the flat sides.Edges are the lines where two of the faces meet.Vertices are the corners where three or more of the faces meet.
Such a polyhedron cannot exist. According to the Euler characteristics, V + F - E = 2, where V = vertices, F = faces, E = edges. This would require that the polyhedron had only two faces.
A polyhedron is a generic term for 3 dimensional objects which are bounded by polygonal faces. They can have 4 or more vertices, 6 or more edges and 4 or more faces. The numbers of vertices (V), edges (E) and faces (F) must also satisfy the Euler characteristic: F + V = E + 2.
In a prism, the number of faces, vertices, and edges are related by the formula F + V - E = 2, known as Euler's formula. For a prism, which has two parallel and congruent faces connected by rectangular faces, the number of faces (F) is equal to the sum of the number of rectangular faces and the two congruent bases. The number of vertices (V) is equal to the number of corners where edges meet, and the number of edges (E) is equal to the sum of the edges around the bases and the edges connecting the corresponding vertices of the bases.
A hexahedron has six faces (F). It can have 9 to 12 edges (E). The number of vertices, V, is determined by the Euler characteristic, which gives V = E + 2 - F or V = E - 4
6 faces on a dice
4 Faces on a Pyramid
Oh, dude, it's like a math riddle! So, if a polyhedron has 10 more edges than vertices, we can use Euler's formula: Faces + Vertices - Edges = 2. Since we know the relationship between edges and vertices, we can substitute that in and solve for faces. So, it would have 22 faces. Math can be fun... sometimes.
NO.