1) An airport terminal serves three types of customers: those arriving from rural areas, those arriving...
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1) An airport terminal serves three types of customers: those arriving from rural areas, those arriving from suburban areas, and the transit customers who are changing planes at the airport. The arrivals distribution for each of the three groups is assumed Poisson with mean arrival rates 10, 5, and 7 per hour, respectively. If all customers require the same type of service at the terminal and that the service time is exponential, what should be the mean service time provided at the terminal to fulfill each of the following conditions? [10 pts] (a) The expected waiting time in the system per customer does not exceed 15 minutes (b) The expected number of customers in the system is at most 10 (c) The probability that the counter is idle does not exceed 0.11 hour 1) An airport terminal serves three types of customers: those arriving from rural areas, those arriving from suburban areas, and the transit customers who are changing planes at the airport. The arrivals distribution for each of the three groups is assumed Poisson with mean arrival rates 10, 5, and 7 per hour, respectively. If all customers require the same type of service at the terminal and that the service time is exponential, what should be the mean service time provided at the terminal to fulfill each of the following conditions? [10 pts] (a) The expected waiting time in the system per customer does not exceed 15 minutes (b) The expected number of customers in the system is at most 10 (c) The probability that the counter is idle does not exceed 0.11 hour
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Answer rating: 100% (QA)
To determine the mean service time provided at the airport terminal to fulfill each of the conditions we can use Littles Law and the MM1 queuing model ... View the full answer
Related Book For
Managerial Accounting Tools for Business Decision Making
ISBN: 978-1118856994
4th Canadian edition
Authors: Jerry J. Weygandt, Paul D. Kimmel, Donald E. Kieso, Ibrahim M. Aly
Posted Date:
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