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 A, B, C, D …………..X, Y, Z are the players who participated in a tournament. Everyone played with every other player exactly once.Team wins  2 points, a draw one point and a loss zero point. None of the matches ended in a draw. No two players scored the same score. At the end of the tournament, a ranking list is published which is in accordance with the alphabetical order, i.e. A is the top of the list. Then:


Options:
A .   M wins over N
B .   N wins over M
C .   M does not play with N
D .   M does not play with A
Answer: Option A
:
A

Option A.


It is given in the question that ranking is in accordance with the alphabetical order. It means, A occupies first, B second, C third, D fourth position and so on. In other words A wins all the matches, B wins all the matches except with A, C wins all the matches except with A and B and so on.


In view of the above order N wins all the matches except with A to M. Hence M wins over N.



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