The probability that someone plays a 3$ game is 20/100 = 1/5
After the person chooses a 3$ game in the first time, he/she is left with 19 more 3$ games. So, the probaility he/she plays the 3$ game for the second time is 19/99.
Thus, the probability that someone plays a 3$ game followed by a different 3$ game is 1/5 x 19/99 = 0.038.
There are 100 games at the state fair. 50 of the games cost $1,25 of the...
A study of college football games shows that the number of holding penalties assessed has a mean of 2.3 penalties per game and a standard deviation of 0.8 penalties per game. What is the probability that, for a sample of 40 college games to be played next week, the mean number of holding penalties will be 2.5 penalties per game or less? Carry your intermediate computations to at least four decimal places. Round your answer to at least three decimal...
Problem 16-07 (Algorithmic) Baseball's World Series is a maximum of seven games, with the winner being the first team to win four games. Assume that the Atlanta Braves are playing the Minnesota Twins in the World Series and that the first two games are to be played in Atlanta the next three games at the Twins' ballpark, and the last two games, if necessary, back in Atlanta. Taking into account the projected starting pitchers for each game and the home...
Problem 12-07 (Algorithmic) Baseball's World Series is a maximum of seven games, with the winner being the first team to win four games. Assume that the Atlanta Braves and the Minnesota Twins are playing in the World Series and that the first two games are to be played in Atlanta, the next three games at the Twins' ballpark, and the last two games, if necessary, back in Atlanta. Taking into account the projected starting pitchers for each game and the...
A study of college football games shows that the number of holding penalties assessed has a mean of 2.2 penalties per game and a standard deviation of 1.05 penalties per game. What is the probability that, for a sample of 40 college games to be played next week, the mean number of holding penalties will be 2.25 penalties per game or less? Carry your intermediate computations to at least four decimal places. Round your answer to at least three decimal...
Casino games of pure chance (e.g., craps, roulette, baccarat, and keno) always yield a "house advantage." For example, in the game of double-zero roulette, the expected casino win percentage is5.37% on bets made on whether the outcome will be either black or red. (This implies that for every $5 bet on black or red, the casino will earn a net of about 37 cents.) It can be shown that in 100 roulette plays on black/red, the average casino win percentage...
Casino games of pure chance (e.g., craps, roulette, baccarat, and keno) always yield a "house advantage." For example, in the game of double-zero roulette, the expected casino win percentage is 5.37% on bets made on whether the outcome will be either black or red. (This implies that for every $5 bet on black or red, the casino will earn a net of about 37cents.) It can be shown that in 100 roulette plays on black/red, the average casino win percentage...
You play two games against the same opponent. The probability you win the first game is 0.8. If you win the first game, the probability you also win the second is 0.6. If you lose the first game, the probability that you win the second is 0.4. Complete parts a) through e). a) Are the two games independent? Explain your answer A. Yes; all events are independent. O B. No; the outcome of the first game determines the probability of...
Casino games of pure chance (e.g., craps, roulette, baccarat, and keno) always yield a "house advantage." For example, in the game of double-zero roulette, the expected casino win percentage is 5.29% on bets made on whether the outcome will be either black or red. (This implies that for every $5 bet on black or red, the casino will earn a net of about 29 cents.) It can be shown that in 100 roulette plays on black/red, the average casino win...
could someone please help me with the following? Thanks Finding Binomial Probabilities A poll is given, showing 40% are in favor of a new building project. If 8 people are chosen at random, what is the probability that exactly 2 of them favor the new building project? Round your answer to 3 decimal places. Preview JIUV TRILIUNTISLI ULLIULIS Finding Binomial Probabilities Mrs. Bothe filled out a bracket for the NCAA National Tournament. Based on her knowledge of college basketball, she...