I will mark Brainliest

A cuboctahedron is a convex polyhedron with 12 vertices and 14 faces. A snub cube is a convex polyhedron with 24 vertices and 38 faces.

How do the number of edges of a cuboctahedron and a snub cube compare?

Using Euler's formula: F+V-E = 2A cuboctahedron will have 14 + 12 - E = 2, and E = 24 edges. A snub cube will have 38 + 24 - E = 2, so E = 60 edges.

Therefore, a snub cube has more edges than (in fact, 2.5x as many edges as) a cuboctahedron.

Answer D just took the test