Question

The Eulers formula for any polyhedron is​

Answer 1

This theorem involves Euler's polyhedral formula (sometimes called Euler's formula). Today we would state this result as: The number of vertices V, faces F, and edges E in a convex 3-dimensional polyhedron, satisfy V + F - E = 2.

Answer 2

$\bold{\red{Euler’s\: Formula :}}$

According to Euler’s formula for any convex polyhedron, the number of Faces (F) and vertices (V) added together is exactly two more than the number of edges (E).

$\bold{\green{F + V = 2 + E}}$

hope it helps ☺️☺️