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SOLVE USING R-CODE.... Team A and B play a series of games, with the first team to win 5 games (in other words, best 5
SOLVE USING R-CODE.... Team A and B play a series of games, with the first team to win 5 games (in other words, best 5 of 9) being declared the champion of the series. Before this championship series, team A has beaten team B 2 times out of 7 in the regular season. So many people expected that team A is in disadvantageous position. Q2. Suppose team A claims the champion. What is the probability that team A sweeps the series (that is, winning 5 games in a row)? PROVIDE R-CODE FOR THE FOLLOWING QUESTIONS... In this time, make sure to obtain each probability mass function for lasting 5, 6, 7, 8, 9 games when team A wins or when team B wins. Then verify the legitimate probability mass function. (In other words, the sum of probability mass function should be 1.) Also calculate the Probability of Q2. and the Expected value:Variance and Standard Deviation using R- Code.. top games Team A wiss Team wins Total 5 155 10.187838 6-1 1=0,185934 0.001904 6 EPH 16GHT 0212421 = 0.006800 F0265621 0.242246 n =0.27695 = 0.0145t I 8 EEMA 8 10.16069 =0.024285 =0.651783 co (EVES (734 Eide 0.121427 -0.034693 0.086733 Total 0.082254 .O.911746 SOLVE USING R-CODE.... Team A and B play a series of games, with the first team to win 5 games (in other words, best 5 of 9) being declared the champion of the series. Before this championship series, team A has beaten team B 2 times out of 7 in the regular season. So many people expected that team A is in disadvantageous position. Q2. Suppose team A claims the champion. What is the probability that team A sweeps the series (that is, winning 5 games in a row)? PROVIDE R-CODE FOR THE FOLLOWING QUESTIONS... In this time, make sure to obtain each probability mass function for lasting 5, 6, 7, 8, 9 games when team A wins or when team B wins. Then verify the legitimate probability mass function. (In other words, the sum of probability mass function should be 1.) Also calculate the Probability of Q2. and the Expected value:Variance and Standard Deviation using R- Code.. top games Team A wiss Team wins Total 5 155 10.187838 6-1 1=0,185934 0.001904 6 EPH 16GHT 0212421 = 0.006800 F0265621 0.242246 n =0.27695 = 0.0145t I 8 EEMA 8 10.16069 =0.024285 =0.651783 co (EVES (734 Eide 0.121427 -0.034693 0.086733 Total 0.082254 .O.911746
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