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    Question

    Who is sitting exact opposite to person

    S? Study the following information and Answer the questions below: In a ground there are 2 benches in rectangle form. One rectangle is inside another. Twelve people went to the ground and sit on the benches i.e on two different rectangles-one inside another. A, B, C, D, E and F are in the outer rectangle facing inward. P, Q, R, S, T and U are sitting in the inner rectangle facing outward. They all are sitting in such a way that in each rectangle four persons are sitting in the middle of the sides and two persons are sitting on diagonally opposite corners. Each friend in the inner rectangle is facing another friend of the outer rectangle. A sits on any of the corner. There are exactly two persons sitting between A and E. T sits second to the left of P. D is facing U and B is not opposite C in the outer rectangle. C is on the immediate left of the one who is facing P. Neither T nor P faces either E or A. E is not sitting adjacent to D. Q is not facing A. There are as many persons as between Q and S and C and F.
    A P Correct Answer Incorrect Answer
    B C Correct Answer Incorrect Answer
    C E Correct Answer Incorrect Answer
    D A Correct Answer Incorrect Answer
    E F Correct Answer Incorrect Answer

    Solution

    Sol- A sits on any of the corner. There are exactly two persons sitting between A and E.   T sits second to the left of P. Neither T nor P faces either E or A. C is on the immediate left of the one who is facing P. We will see two cases for it-   Case 1 –  D is facing U. E is not sitting adjacent to D. Now case 1 gets eliminated here. We will continue with case 2. B is not opposite C in the outer rectangle.   So B must sit adjacent to E and opposite to P. Q is not facing A. There are as many persons as between Q and S and C and F. F will sit opposite to T in the outer circle as only that place is left for it. So between C and F there are two persons, so between Q and S also two persons will be there, so Q sits opposite to E and S sits opposite to A. And now only R left to sit opposite to C in the inner circle.   Thus the final arrangement – Case 2 –

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