Problem 1 Consider a two-server queueing system (similar to Able-Baker) with interarrival and service times shown in Table 1. If both servers are free then use Able. The 1st customer arrives at time 0 and begins service. Suppose the simulation analyst desires to estimate mean response time and mean proportion of customers who spend 4 or more minutes in the system. 1. Run a simulation using Table 2. The simulation stops when the clock reaches 25. 2. Calculate the following: mean response time mean proportion of customers who spend 4 or more minutes in the system. Probability customer has to wait in queue. . . Table 1: Interarrival and service times ID 1 2 3 4 5 6 7 Interarrival Times 4 2 2 3 8 2 Service times 5 5 4 8 2 3 7 Table 2: Simulation table System State Clock LQ(t) LS(t) Cum Statistics ND F Checkout Line Future Event List S Problem 1 Consider a two-server queueing system (similar to Able-Baker) with interarrival and service times shown in Table 1. If both servers are free then use Able. The 1st customer arrives at time 0 and begins service. Suppose the simulation analyst desires to estimate mean response time and mean proportion of customers who spend 4 or more minutes in the system. 1. Run a simulation using Table 2. The simulation stops when the clock reaches 25. 2. Calculate the following: mean response time mean proportion of customers who spend 4 or more minutes in the system. Probability customer has to wait in queue. . . Table 1: Interarrival and service times ID 1 2 3 4 5 6 7 Interarrival Times 4 2 2 3 8 2 Service times 5 5 4 8 2 3 7 Table 2: Simulation table System State Clock LQ(t) LS(t) Cum Statistics ND F Checkout Line Future Event List S