Consider a fast-food restaurant where customers arrive at a Poisson rate of 100 per hour. Four equally
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Consider a fast-food restaurant where customers arrive at a Poisson rate of 100 per hour. Four equally capable servers work at the restaurant during a typical hour of operation. Each employee takes, on average, 2 minutes to serve a customer, and service times are exponentially distributed. Customers who arrive and find all 4 servers busy join a single queue and are then served in a first-come-first-served fashion.
What is the expected number of busy servers, and the expected fraction of time each server is busy What percentage of customers do not wait in the queue?
1.133 servers and 33% | ||
2.125 servers and 53% | ||
3.373 servers and 84% | ||
4.00 servers and 100% | ||
None of the above |
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