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To win the world championship, a player must win all the five matches in that tournament.In the four preceding tournaments there are 128 players.So in an individual tournament.64 will win 0 match.32 will win 1 match.16 will win 2 matches.8 will win 3 matches.4 will win 4 matches2 will win 5 matches.1 (finalist) will win 6 matches.1 (champion) will win 7 matches.There are 31 places which are already confirmed and 97 players are for the 32nd position.We must maximize the number of matches won by the other 31 players⇒ remaining 97 players must win least number of matches.In the first tounamentThus for 97 players, 64 will win 0 matches 32 will win 1 match and the remaining 1 player will win 2 matches.n the first tournament total number of matches won by these 97 players= 64x0+32x1+1x2= 34 winsIn all the 4 tournaments total number of wins will be 4x34=136There are 97 players, so they will distribute victories among themselves. As 136/97=1.402 some players can have 2 wins and others will have 1 win.Suppose X players win 2 matches and Y win only 1 match.So X+Y=972X+Y=136X= 39Y=58So 39 players have 2 wins, and 58 players will have 1 win.Among theseplayers one will be selected for the world championship based on certain criteria.Hence minimum number of wins required = 5 + 2 = 7
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