If four different positions of a dice are shown below

then what number is opposite 3?

This question is based on the information given below: The six faces of cube are painted in a manner that no two adjacent faces have the same colour. The three colours used in painting are red, blue and green. The cube is then cut into 36 smaller cubes in a manner that 32 cubes are of one size and the rest of a bigger size and each of the bigger cube has no red side. How many cubes only have one side coloured?

A cube is coloured red on all of its faces. It is then cut into 64 smaller cubes of equal size. Which of the following statements are correct?

(A) The number of smaller cubes with two surfaces painted is 36.

(B) The number of smaller cubes with one surface painted is 24.

(C) The number of smaller cubes with no surface painted is 8.

(D) The number of smaller cubes with at least two surfaces painted is 30.

If a cube is painted yellow on all faces and cut into 27 small cubes of equal size, then which of the following are correct?

A. Six cubes are painted on one face only.

B. There is only one cube which is not painted on any face.

C. There are six cubes which have two faces painted.

D. There are eight cubes which have three faces painted.

If a cube is coloured red on all faces and cut into 64 smaller cubes of equal size, then which of the following are correct?

A. Sixteen small cubes have no face coloured.

B. Twenty four small cubes have only one face coloured.

C. None of the cubes can have its opposite faces coloured red.

D. There are eight cubes which have three faces coloured.

Three different positions of same dice are given below.

The number opposite to the number 2 is: