The correct option is
A 36In the given statement, there are
36 cubes,
32 of which are of the same size and
4 other sure of bigger size. Clearly, each side of bigger cubes is twice as large as that of similar cubes. Also, since no face of any of the larger cubes is painted blue, so each one of the larger cubes has one face painted red, one is black and all other faces are unpainted.
The number of cubes having atleast one of the faces painted yellow is
20. Also, the number of cubes having atleast one of the faces painted blue is
32. (Those lying along the two blue surfaces). But there are
16 cubes lying along the
4 edges common to blue and yellow surfaces. Thus, the cubes having atleast one of their faces painted yellow or blue is
(20+32−16)=36.