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Question

If B is at the top, find the letter which will be opposite to it, by using the following figures.

Three views of the same cube showing letters F A D, E C F and D A B

This question was previously asked in
TNPSC Group 2 2026 Prelims Question Paper (01-Nov-2026)
The correct answer is

F

Two faces seen together on the same view are adjacent and can never be opposite each other.

Step 1 — View 1 shows F, A, D together; view 2 shows E, C, F together; view 3 shows D, A, B together.

Step 2 — F is adjacent to A, D (view 1) and to E, C (view 2). Of the six letters only B is never seen beside F, so F is opposite B.

Step 3 — Check: A and D both appear with B in view 3, so neither can be opposite B; E is opposite to one of A or D (A and D are adjacent to F and B, leaving C and E as their opposites). So when B is on top, F is at the bottom.

F option is correct.

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Similar Questions

  1. Select the correct answer choice which could be formed by folding the unfolded dice, considering only the pairs of opposite faces.

    Unfolded dice net with faces 1 to 6 and four answer dice figures (i) to (iv)

Important Questions from Cube and Dice

  1. A cube of side 4 cm is painted green on all its faces and then divided into smaller cubes of side 2 cm each. How many small cubes have been obtained?

  2. Two adjacent faces of a solid cube are painted with black colour. The faces opposite to the black faces is painted with blue colour while the remaining faces are painted with yellow colour. After painting, this cube has been divided into 125 equal cubes. How many cubes have no faces painted?

  3. A cube, whose two adjacent faces are coloured, is cut into 64 identical small cubes. How many of these small cubes are not coloured at all?

  4. Two different positions of the same dice are shown, the six faces of which are marked with the letters A to F. Select the letter that will be on the face opposite to the one having A.

  5. A Cube is coloured blue on all the faces. It is then cut into 64 smaller cubes. These cubes are now separated. The number of smaller cubes with no surface coloured is:

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