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Miscellaneous·2022·Easy

Three persons A, B and C are standing in a queue not necessarily in the same order. There are 4 persons between A and B, and 7 persons between B and C. If there are 11 persons ahead of C and 13 behind A, what could be the minimum number of persons in the queue?

Three persons A, B and C are standing in a queue not necessarily in the same order. There are 4 persons between A and B, and 7 persons between B and C. If there are 11 persons ahead of C and 13 behind A, what could be the minimum number of persons in the queue?

Options

  1. a.

    22

    Correct answer
  2. b.

    28

  3. c.

    32

  4. d.

    38

Explanation

There are 4 persons between A and B, and 7 persons between B and C. So, there are four cases possible: A_ _ _ _ B _ _ _ _ _ _ _ C B_ _ _ _ A _ _ C C_ _ _ _ _ _ _ B _ _ _ _ A C _ _ _ _ A _ _ B there are 11 persons ahead of C and 13 behind A. As there are more than 11 persons ahead of C in first case depicted above, we can eliminate it. We can proceed with the remaining three cases and eliminate all but second one. _ _ _B_ _ _ _ A _ _ C _ _ _ _ _ _ _ _ _ _ Minimum possible number of people in the queue = 22.

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