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Lab 6 - Ch.6-Binomial Probability Uniled flight 15 from New York's JFK to San Francisco uses a Eloeing 757.200 with 175 seats Because some people with tickets dont show up, Unted will overbook by selling more than 175 tickets. if the fight is not overtbooked, the airline will lone revenue due to empty seats, but if toe many tidets are soid and some passengers aro denied seats, the airfine loses money from the compersation that must be given to bumped passengers. Assume that there is a 0.912 probability that a passenger with a ticket will show up for the flight. Also assume that the airline sells 190 tickets for the 175 seats that are available. 1. When 190 tichets are sold, calculate the probabiliy that exactly 175 passengers show up for the flight. Show your calculation (i.e what you put in the caloulator) and round to 4 decimals. 2. When 190 tickets are sold, calculate the probability that at most 175 passengers show up for the fight. Show your calculation (c. What you put in the calculator) and round 10.4 decimals. 3. When 190 tickets are sold, calculate the probability that more than 175 passengers show up for the fight. Show your calculation (i.e. what you put in the calculator) and round to 4 decimals. 4. Uso trial and error to find the maximum number of tickets that could be sold so that the probability of "more passengers than seats" (i.e. more than 175 passengers) is UNUSUAL. Fil in the table The maximum number of tickets that should be sold is Lab 6 - Ch.6-Binomial Probability Uniled flight 15 from New York's JFK to San Francisco uses a Eloeing 757.200 with 175 seats Because some people with tickets dont show up, Unted will overbook by selling more than 175 tickets. if the fight is not overtbooked, the airline will lone revenue due to empty seats, but if toe many tidets are soid and some passengers aro denied seats, the airfine loses money from the compersation that must be given to bumped passengers. Assume that there is a 0.912 probability that a passenger with a ticket will show up for the flight. Also assume that the airline sells 190 tickets for the 175 seats that are available. 1. When 190 tichets are sold, calculate the probabiliy that exactly 175 passengers show up for the flight. Show your calculation (i.e what you put in the caloulator) and round to 4 decimals. 2. When 190 tickets are sold, calculate the probability that at most 175 passengers show up for the fight. Show your calculation (c. What you put in the calculator) and round 10.4 decimals. 3. When 190 tickets are sold, calculate the probability that more than 175 passengers show up for the fight. Show your calculation (i.e. what you put in the calculator) and round to 4 decimals. 4. Uso trial and error to find the maximum number of tickets that could be sold so that the probability of "more passengers than seats" (i.e. more than 175 passengers) is UNUSUAL. Fil in the table The maximum number of tickets that should be sold is