(a) Suppose a flight has 290 reservations. What is the probability that 25 or more passengers will miss the flight? (b) Suppose a flight has 320 reservations, but only 300 seats on the plane. What is the probability that 300 or fewer passengers show up for the flight? (c) Suppose a popular flight has 300 seats and 300 reservations. Because this flight is popular, the proportion of passengers with a reservation who miss the flight is only 0.04. You are booked on a later flight and put yourself on the stand-by list. There are 14 passenger names ahead of you. What is the probability you get on this flight?

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter9: Counting And Probability
Section: Chapter Questions
Problem 14T: An unbalanced coin is weighted so that the probability of heads is 0.55. The coin is tossed ten...
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Suppose that the proportion of passengers who miss a flight for which they have a reservation is
0.0995.
Note: Round your calculations all through the question to four decimal places and write your
answer rounded to four decimal places.
(a) Suppose a flight has 290 reservations. What is the probability that 25 or more passengers will
miss the flight?
(b) Suppose a flight has 320 reservations, but only 300 seats on the plane. What is the probability
that 300 or fewer passengers show up for the flight?
(c) Suppose a popular flight has 300 seats and 300 reservations. Because this flight is popular, the
proportion of passengers with a reservation who miss the flight is only 0.04. You are booked on a
later flight and put yourself on the stand-by list. There are 14 passenger names ahead of you. What
is the probability you get on this flight?
Transcribed Image Text:Suppose that the proportion of passengers who miss a flight for which they have a reservation is 0.0995. Note: Round your calculations all through the question to four decimal places and write your answer rounded to four decimal places. (a) Suppose a flight has 290 reservations. What is the probability that 25 or more passengers will miss the flight? (b) Suppose a flight has 320 reservations, but only 300 seats on the plane. What is the probability that 300 or fewer passengers show up for the flight? (c) Suppose a popular flight has 300 seats and 300 reservations. Because this flight is popular, the proportion of passengers with a reservation who miss the flight is only 0.04. You are booked on a later flight and put yourself on the stand-by list. There are 14 passenger names ahead of you. What is the probability you get on this flight?
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