Question: 15. In the template provided below, continue the manual simulation of Joe's Copy Shop for the next three events. Arrive Service Dep Wat Time Time

15. In the template provided below, continue the manual simulation of Joe's Copy Shop for the next three events. Arrive Service Dep Wat Time Time Event Action RN Stm 1 Value Time Queue Type IAT Time Time Time Time In Sys 117.8 Dep 12 ST 130.726916 7.8 125.6 | 14 1st 10 Red NA 100.0 9.5 9..5 0.334015 115.3 8.7 12 Blue 0.1 100.9 2.5 11 Red 0.8 100.8 5.8 109.5 0 12.6 117.8 14.4 16.9 125.61 4.8 12.6 7.8 0.959562 0.608115 0.450250 0.318900 13 Blue 12.1 113.0 14 Blue 1.1 114.1 15 4.4 118.5 16 17 18 16. Describe how you would implement common random numbers in a model that uses the following distributions: Time between arrivals: exponential(0, 20) Process time for Step A: normal(12,3) Process time for Step B: normal(5,1) Probability of rework: bernoulli(10, 1, 0) Time between failures: exponential (0, 500) Time to repair: triangular(10, 20, 12) 15. In the template provided below, continue the manual simulation of Joe's Copy Shop for the next three events. Arrive Service Dep Wat Time Time Event Action RN Stm 1 Value Time Queue Type IAT Time Time Time Time In Sys 117.8 Dep 12 ST 130.726916 7.8 125.6 | 14 1st 10 Red NA 100.0 9.5 9..5 0.334015 115.3 8.7 12 Blue 0.1 100.9 2.5 11 Red 0.8 100.8 5.8 109.5 0 12.6 117.8 14.4 16.9 125.61 4.8 12.6 7.8 0.959562 0.608115 0.450250 0.318900 13 Blue 12.1 113.0 14 Blue 1.1 114.1 15 4.4 118.5 16 17 18 16. Describe how you would implement common random numbers in a model that uses the following distributions: Time between arrivals: exponential(0, 20) Process time for Step A: normal(12,3) Process time for Step B: normal(5,1) Probability of rework: bernoulli(10, 1, 0) Time between failures: exponential (0, 500) Time to repair: triangular(10, 20, 12)

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