A small feeder airline knows that the probability is .10 that a reservation holder will not show up for its daily 7: flight into a hub airport. The...

A small feeder airline knows that the probability is .10 that a reservation holder will not show upfor its daily 7:15 A.M. flight into a hub airport. The flight carries 10 passengers. (a) If the flight isfully booked, what is the probability that all those with reservations will show up? (b) If the airline overbooks by selling 11 seats, what is the probability that no one will have to be bumped? (c)If the airline overbooks by selling 11 seats, what is the probability that more than one passenger will be bumped? (d)What’s the probability that if 9 seats are sold, three or more passengers won’t show up?(e)Suppose that in yesterday’s flight, 13 seats were sold and 8 passengers showed up. In today’s flight, 10 seats were sold and no one showed up late. What is the probability of both events described here happening?