Euler's Polyhedron Formula

Euler's Polyhedron Formula states that for any convex polyhedron, the number of vertices (corners) plus the number of faces (flat surfaces) equals the number of edges (line segments where faces meet) plus two. Mathematically, it's expressed as V + F = E + 2. This relationship holds true for many common shapes like cubes and pyramids. It helps us understand the fundamental structure of three-dimensional shapes, showing a consistent connection between their corners, edges, and faces, and is useful in fields like geometry, architecture, and computer graphics.