Systems Modeling and Simulation

a TUIUV. Time between Probability arrivals n 1 minute 10.30 2 minutes 0.30 3 minutes 0.20 4 minutes 0.20 When customers arrive to ATM area they join a common ATM queue and when it is one's turn he/she picks the first available ATM. Since both ATMs have the same service time distribution, the following probabilities can be used for both ATM service periods. Service time of an Probability ATM 1 minute 0.10 B minutes 0.35 15 minutes 0.30 7 minutes 10.20 9 minutes 0.05 When the simulation begins, we assume that both ATMs are idle (the first arriving customer joins ATM2 for initiation part of the simulation). Simulate the described system for the first 10.(ten) customers, Please calculate and comment on the average waiting time for all customers and probability of waiting in the system The following Random Digits will be used for this question Random digits for time between arrivals: 84, 35, 65, 81, 54, 99, 87, 17,73 Random digits for service time: 14,52, 23, 81, 33, 12, 87, 17, 73,99 a TUIUV. Time between Probability arrivals n 1 minute 10.30 2 minutes 0.30 3 minutes 0.20 4 minutes 0.20 When customers arrive to ATM area they join a common ATM queue and when it is one's turn he/she picks the first available ATM. Since both ATMs have the same service time distribution, the following probabilities can be used for both ATM service periods. Service time of an Probability ATM 1 minute 0.10 B minutes 0.35 15 minutes 0.30 7 minutes 10.20 9 minutes 0.05 When the simulation begins, we assume that both ATMs are idle (the first arriving customer joins ATM2 for initiation part of the simulation). Simulate the described system for the first 10.(ten) customers, Please calculate and comment on the average waiting time for all customers and probability of waiting in the system The following Random Digits will be used for this question Random digits for time between arrivals: 84, 35, 65, 81, 54, 99, 87, 17,73 Random digits for service time: 14,52, 23, 81, 33, 12, 87, 17, 73,99