18). Starting at 9: 00am, assengers arrive at a train station as a Poisson process with rate A = 2 per minute. The next train will depart at time T, where T is uniformly distributed between 9: 10am and 9: 15am. Compute the mean waiting time for a passenger at the station before the train departs. [Hint: condition on T and N(T), the number of passengers who depart on the train]. I Answer: 6 mins 15 sec.
18). Starting at 9: 00am, assengers arrive at a train station as a Poisson process with rate A = 2 per minute. The next train will depart at time T, where T is uniformly distributed between 9: 10am and 9: 15am. Compute the mean waiting time for a passenger at the station before the train departs. [Hint: condition on T and N(T), the number of passengers who depart on the train]. I Answer: 6 mins 15 sec.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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![18). Starting at 9: 00am, assengers arrive at a train station as a Poisson process with
rate A = 2 per minute. The next train will depart at time T, where T is uniformly
distributed between 9: 10am and 9: 15am. Compute the mean waiting time for a
passenger at the station before the train departs. [Hint: condition on T and N(T),
the number of passengers who depart on the train]. I
Answer: 6 mins 15 sec.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F328146a8-9bdb-4370-ae68-147512e2e1bc%2F3694f10c-b823-479a-a9ca-e8c4b98e355a%2Fec5p6dk_processed.jpeg&w=3840&q=75)
Transcribed Image Text:18). Starting at 9: 00am, assengers arrive at a train station as a Poisson process with
rate A = 2 per minute. The next train will depart at time T, where T is uniformly
distributed between 9: 10am and 9: 15am. Compute the mean waiting time for a
passenger at the station before the train departs. [Hint: condition on T and N(T),
the number of passengers who depart on the train]. I
Answer: 6 mins 15 sec.
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