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Get Full Access to Applied Statistics And Probability For Engineers - 6 Edition - Chapter 3.9 - Problem 215mee
Get Full Access to Applied Statistics And Probability For Engineers - 6 Edition - Chapter 3.9 - Problem 215mee

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# An air flight can carry 120 passengers. A passenger with a ISBN: 9781118539712 55

## Solution for problem 215MEE Chapter 3.9

Applied Statistics and Probability for Engineers | 6th Edition

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Problem 215MEE

Problem 215MEE

An air flight can carry 120 passengers. A passenger with a reserved seat arrives for the flight with probability 0.95. Assume that the passengers behave independently. (Use of computer software is expected.)

(a) What is the minimum number of seats the airline should reserve for the probability of a full flight to be at least 0.90?

(b) What is the maximum number of seats the airline should reserve for the probability that more passengers arrive than the flight can seat to be less than 0.10?

(c) Discuss some reasonable policies the airline could use to reserve seats based on these probabilities.

Step-by-Step Solution:

Solution:

Step 1 of 4:

Let an air flight can carry 120 passengers, then the probability of a passenger with a reserved seat is 0.95.

Let X follows a Binomial distribution with probability density function.

P(X = x) = Step 2 of 4

Step 3 of 4

##### ISBN: 9781118539712

This full solution covers the following key subjects: Flight, seats, passengers, airline, Probability. This expansive textbook survival guide covers 97 chapters, and 2005 solutions. This textbook survival guide was created for the textbook: Applied Statistics and Probability for Engineers , edition: 6. Since the solution to 215MEE from 3.9 chapter was answered, more than 437 students have viewed the full step-by-step answer. Applied Statistics and Probability for Engineers was written by and is associated to the ISBN: 9781118539712. The full step-by-step solution to problem: 215MEE from chapter: 3.9 was answered by , our top Statistics solution expert on 07/28/17, 07:57AM. The answer to “An air flight can carry 120 passengers. A passenger with a reserved seat arrives for the flight with probability 0.95. Assume that the passengers behave independently. (Use of computer software is expected.)(a) What is the minimum number of seats the airline should reserve for the probability of a full flight to be at least 0.90?(b) What is the maximum number of seats the airline should reserve for the probability that more passengers arrive than the flight can seat to be less than 0.10?(c) Discuss some reasonable policies the airline could use to reserve seats based on these probabilities.” is broken down into a number of easy to follow steps, and 98 words.

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