IMO 1986 LL FRG30
Prove that a convex polyhedron all of whose faces are equilat-
IMO 1986 LL FRG30
Origin: FRG
Problem
Prove that a convex polyhedron all of whose faces are equilat- eral triangles has at most 30 edges.
Prove that a convex polyhedron all of whose faces are equilat-
Origin: FRG
Prove that a convex polyhedron all of whose faces are equilat- eral triangles has at most 30 edges.