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Eight players P, Q, R, S, T, U, V and W participated in the badminton tournament. In the first round of the tournament these eight players were divided into two groups of four players each. In a group each player had to play twice against each of the other players. Every match had a decisive result, i.e. no match ended in a tie. The player with the highest and second highest number of wins in both the groups reached the semifinal. Q, U, W, V were the four players who qualifed for the semifinal.]
It is also known that in first round:
  • Each player of each group had a different number of wins.
  • R lost all of his matches against all the other players except S, who atleast one match against each of the other players except one.
  • V won both the matches against U.
  • P and W won the same number of matches.

  • 1.
    Four of the following five are alike in the certain way and so form a group. Which is the one that does not belong to the group?
    A. V B. U
    C. P D. T
    E. W

  • 2.
    Who won the least number of matches after the first round?
    A. B.
    C. D.
    E. U

  • 3.
    What was the total number of wins of P after the first round?
    A. B.
    C. D.
    E. 0

  • 4.
    Who won the most number of matches after the first round?
    A. Q B.
    C. D.
    E. R

  • 5.
    Which of the following player lost atleast one match against P in the 1st round?
    A. B.
    C. D.
    E. W