Ise many passengers who make reservations do not show up, airlines often overbook ights (sell more tickets than there are seats). A certain airplane holds 299 passengers. If the believes the rate of passenger no-shows is 6% and sells 319 tickets, is it likely they will not have enough seats and someone will get bumped? e the normal model to approximate the binomial to determine the probability of at least 300 passengers showing up. ould the airline change the number of tickets they sell for this ight? Explain. e probability of at least 300 passengers showing up is D. )und to three decimal places as needed.) )uld the airline change the number of tickets they sell for this ight? Explain. Since the probability is so low, they should not change the number of tickets they sell. The probability is fairly low, so it is likely that they should not change the number of tickets they sell. However, the decision also depends on the relative costs of not selling seats and bumping passengers. Since the probability is so high, they should change the number of tickets they sell. The probability is very high, so it is likely that they should sell less. However, the decision also depends on the relative costs of not selling seats and bumping passengers