The arrival of customers at a teller counter follows Poisson distribition with a mean of 30...
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The arrival of customers at a teller counter follows Poisson distribition with a mean of 30 per hour and teller's service time follows exponential distribition with a mean of 1 minute. Determine the following: (a) Probability of having less than 2 customers in the system. (b) Long-run time-average number of customers in queue_ (c) Long-run time-average number of customers in system (d) Long-run average time spent in queue per customer (e) Long-run average time spent in system per customer The arrival of customers at a teller counter follows Poisson distribition with a mean of 30 per hour and teller's service time follows exponential distribition with a mean of 1 minute. Determine the following: (a) Probability of having less than 2 customers in the system. (b) Long-run time-average number of customers in queue_ (c) Long-run time-average number of customers in system (d) Long-run average time spent in queue per customer (e) Long-run average time spent in system per customer
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To tackle the given issue we can utilize lining hypothesis and the properties of the Poisson and outstanding disseminations We should address each sec... View the full answer
Related Book For
Practical Management Science
ISBN: 978-1305250901
5th edition
Authors: Wayne L. Winston, Christian Albright
Posted Date:
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