There is not a specific formula fro vertices and edges. The Euler characteristic links the number of vertices, edges AND faces as follows: E + 2 = V + F for a simply connected polyhedron.
There is no limit to the number of vertices nor edges.
Sphere ( 0 faces , 0 edges , 0 vertices )
Faces + Vertices = Edges + 2
the formula is (vertices+faces)- 2= edges
n-1
A Connected Pyramids have 10 Faces, 12 Vertices, 20 Edges.
There is not a specific formula fro vertices and edges. The Euler characteristic links the number of vertices, edges AND faces as follows: E + 2 = V + F for a simply connected polyhedron.
There is no answer to the question as it appears. Faces + Vertices = Edges + 2 (The Euler characteristic of simply connected polyhedra).
There can be no simply connected polyhedron with the specified number of faces, vertices and edges. The Euler characteristic requires that F + V = E + 2 where F = number of faces V = number of vertices E = number of edges This requirement is clearly not satisfied.
no numbers have the same number of edges and vertices
If you add the vertices and Faces and subtract 2 from that number you get the number of edges. Vertices+Faces=Edges+2
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
A sphere- there are no faces, edges or vertices
for any prism , number of ___ + number of vertices = number of edges + ___
There is no limit to the number of vertices nor edges.
Edges: 4, Vertices: 4 and Edges: still 4, their number hasn't changed!