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Queueing Theory (Part 3) - University of Washington

Queueing Theory (Part 3) - University of Washington

courses.washington.edu

Queueing Theory-3 M/M/s Queueing System ... probability that both doctors are idle? probability that exactly one doctor is idle? 2. probability that there are n patients? 3. expected number of patients in the ER? Queueing Theory-7 M/M/s Example: ER Questions

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Queueing Theory - University of Washington

Queueing Theory - University of Washington

courses.washington.edu

Queueing Theory-16 Little’s Formula • Assume λ n=λ and µ n=µ (arrival and service rates constant for all n) • In a steady-state queue, Expected number in system = (Arrival rate) x (Expected time in system) the system is the number that arrived Expected time in system = (Expected time in queue) + (Expected time in service) ! L="W L q ="W q

  System, University, Washington, Theory, University of washington, Queueing, Queueing theory

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