Question

Which is a diagonal through the interior of the cube?
pick one

A cube. The top face has points A, B, D, C. The bottom face has points E, F, H, G.
Side B E
Side C F
Side D G
Side G F

Answer 1

In a cube, a diagonal that goes through the interior connects two opposite vertices. According to the points you provided (top face: A, B, C, D; bottom face: E, F, G, H), the options you listed correspond to the edges of the cube rather than diagonals.

For the interior diagonals, you would have connections like:

- From A to G
- From B to F
- From C to E
- From D to H

Considering the options you've provided (Side B E, Side C F, Side D G, Side G F):

1. **Side B E**: This is an edge, not a diagonal.
2. **Side C F**: This is an edge, not a diagonal.
3. **Side D G**: This is an edge, not a diagonal.
4. **Side G F**: This is an edge, not a diagonal.

None of the provided options represent a diagonal through the interior of the cube.

If you have a specific vertex combination in mind or any corrections to the options, please provide them for further assistance!