In 431 NFL football games that went to overtime, the teams that won the coin toss went on to win 235 of those games. If the coin-toss method is fair, we expect that the teams winning the coin would win about 50% of the games, so we expect about 215.5 wins in 431 overtime games. Assuming that there is a0.5 probability of winning a game after winning the coin toss, find the probability of getting at least 235 winning games among the 431 teams that won the coin toss. That is, given n = 431 and p = 0.5, find the probability of at least 235 wins.
correct answer D. 0.0336
Mean = np= 431*0.5=215.5
standard deviation = sqrt(npq)=sqrt(431*0.5*0.5)=10.38027
We want the probability of at least 235 wins, so x = 235.
Z value=(x-mean)/standard deviation = (235-215.5)/10.38027 = 1.83
The probability is 0.0336 (Ref Z-Table) for the coin flip winning team to win at least 235 games.
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In 431 NFL football games that went to overtime, the teams that won the coin toss...
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