Customers arrive randomly to an airport shoe-shine stand with only ONE attendant at a rate of 8 per hour. The average length of a shoe shine is 12 minutes. Assume that service times are exponentially distributed and that the queuing system model is (M/M/1):(GD/infinity/infinity). Does this queuing system have a steady state? It cannot be determined. O Yes none of the other choices O No

Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter12: Queueing Models
Section12.5: Analytic Steady-state Queueing Models
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Customers arrive randomly to an airport shoe-shine stand with only ONE attendant at a rate of 8 per hour. The
average length of a shoe shine is 12 minutes. Assume that service times are exponentially distributed and that the
queuing system model is (M/M/1):(GD/infinity/infinity). Does this queuing system have a steady state?
It cannot be determined.
Yes
none of the other choices
No
Transcribed Image Text:Customers arrive randomly to an airport shoe-shine stand with only ONE attendant at a rate of 8 per hour. The average length of a shoe shine is 12 minutes. Assume that service times are exponentially distributed and that the queuing system model is (M/M/1):(GD/infinity/infinity). Does this queuing system have a steady state? It cannot be determined. Yes none of the other choices No
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