Without further information, there is no unique answer.
If the surface is topologically equivalent to a sphere, then the answer is 12. (chi = 2)
If the surface is topologically equivalent to a torus (donut), then the answer is 10. (chi = 0)
Given the Euler number of the surface, chi, F = chi - V + E, where F is the number of faces, V is the number of vertices, E is the number of edges.
then it's a - Dodecahedron
2 faces, 4 edges, and 4 vertices 2 faces, 4 edges, and 4 vertices
Faces + Vertices = Edges + 2 its easy
faces ,edges and vertices of a rectangular prism
Faces: 6Vertices [or corners]: 8Edges: 12eight.
It has twelve faces, twenty vertices and thirty edges.
then it's a - Dodecahedron
2 faces, 4 edges, and 4 vertices 2 faces, 4 edges, and 4 vertices
4 faces, 6 edges, 4 verticesFour faces, six edges and four vertices.
It has 14 Faces, 24 Edges, and 12 Vertices
Faces: 10 Vertices: 16 Edges: 24
If you add the vertices and Faces and subtract 2 from that number you get the number of edges. Vertices+Faces=Edges+2
Faces + Vertices = Edges + 2 its easy
3 faces, 2 edges, and no vertices
faces ,edges and vertices of a rectangular prism
Faces: 6Vertices [or corners]: 8Edges: 12eight.
there are 7 faces there are 7 vertices there are 12 edges