question. a) Draw the rate diagram for this system. b) Calculate the steady-state probabilities for this system. c) Determine the values of L, La, W, Wa d) What is the utilization factor for this system? What is the meaning of this number? e) Suppose that the arrival rate increases is multiplied by 50? Would this system still reach steady-state? Why/why not? (This is a logical question, not a computer-based question.)
ERATIONS RESEARCH II - 1 immer 22.xlsx B C lambda service time 7.4 7.3 5.9 7 7.5 7.4 4.5 6.2 6,8 26 24 21 29 15 17 30 18 29 D E LL F
3. See tab "q3" for your numbers. A two-server queuing system has enough space for four customers waiting to be served. The arrival process is Poisson with a rate of lambda customers per hour for n ≤ 6. The service process is exponential with a mean service time of service time minutes for each server. This is a "by hand" 3. See tab "q3" for your numbers. A two-server queuing system has enough space for four customers waiting to be served.
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