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Question

A squash championship has 111 participants. In a knockout format, what is the total number of matches played?

This question was previously asked in
SSC Stenographer 2025 Question Paper (06-Aug-2025) Shift 2
The correct answer is
110

Understanding Knockout Tournament Matches

A knockout tournament, also known as a single-elimination tournament, is a competition where the loser of each match is immediately eliminated from the tournament. The tournament continues until only one participant remains undefeated, who is then declared the winner.

Calculating Total Matches in a Knockout Format

The key principle in a knockout tournament is that each match results in exactly one loser. To determine a single winner from a pool of participants, all other participants must be eliminated.

If there are N participants at the start of the tournament, there must be N-1 losers to end up with just one winner.

Since each match produces exactly one loser, the total number of matches required to complete the tournament is equal to the number of losers needed.

Applying the Formula

In this specific squash championship:

  • Number of participants, N = 111

Using the formula for the total number of matches in a knockout format:

Total Matches = N - 1

Substituting the number of participants:

Total Matches = \(111 - 1\)

Total Matches = \(110\)

Conclusion

Therefore, in a knockout format squash championship with 111 participants, a total of 110 matches must be played to determine the winner.

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