Respuesta :

no. of edges=8

no,of vertices=12

no.of bases=2

no.of faces=6

AL2006

Congruent faces . . . 6

Edges . . . . . 12

Vertices . . . 8

Bases . . . I'm not exactly sure what a 'base' is.  If it's just a flat area that the cube could sit on without falling over, then there are 6 because it could sit on ANY face and not fall over.  But only one at a time.

The faces are all . . . squares.