document.write( "Question 337041: A total of 129 players entered a single-elimination handball tournament. In the first round of play, the top-seeded player received a bye and the remaining 128 players played in 64 matches. Thus, 65 players entered the second round of play. How many matches must be played to determine the tournament champion? \n" ); document.write( "
Algebra.Com's Answer #242105 by nyc_function(2741)\"\" \"About 
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This is easily solved by noting that in each match, exactly 1 person loses.
\n" ); document.write( "We knwo 128 persons need to lose. So, the number of matches needed = 128.
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