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Reasoning - Analytical Reasoning:

Ordering

MCQ - 23-657

Four people, Q, R, S and T, compete in a round robin tournament, playing one game against each of the other three.
Each player scores only when a player that he defeats, beats another player. (For example, A beats B and B beats C and D. A receives 2 points because B won two games. Note that A does not get a point for beating B.)

  1. No one won all three of his games.
  2. No one lost all three of his games.
  3. Q won the tournament by scoring the most points.
  4. S came in last by scoring 1 point and winning the smallest number of games.
  5. T beat Q.
  6. The most points scored was 3.

Question:

If one player had won all three of his games, how many points would he

  1. 3
  2. 4
  3. 5
  4. 4
  5. Can not be determined

Correct Answer: A

Explanation:

Since six games are played, and if one player wins three of them, the other players must have won a total of three games. Thus 3 points is the maximum. The final chart is as follows:

Record Performance

424 MCQ for effective preparation of the test of Ordering of Analytical Reasoning section.

Read the MCQ statement: If one player had won all three of his games, how many points would he , keenly and apply the method you have learn through the video lessons for Ordering to give the answer. Record your answer and check its correct answer and video explanation for MCQ No. 23-657.

How to Answer

Solve the question for MCQ No. and decide which option (A through D/E) is the best choice to answer the MCQ, then click/tap the blue button to view the correct answer and it explanation.

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