A manufacturing line, which processes parts, is composed of two machines in series Mi and M2. All parts should complete processing in the first machine (Ml) and then go to the second machine M2 (see Figure 1). Parts leaving M2 leave the line. The arrival time of the part to the line is an exponential distributed with mean 2.5 min. The processing time of the machine 1 is exponential distributed with mean 3 min and for the machine 2 is exponential distributed with mean 3.2 min. The machines are idle before the arrival of the first part and the arrival time of the first part is the time zero. The simulation stops at 100 min M1 M2 -0000 oooc Arrival Queue 1 Queue 2 Exit Figure 1 1) Build the Arena Model and show the inputs of each module. 2) Run the Arena model and complete the following table. Average Average Average No. of Utilization Utilization waiting time waiting time total time in replications of M1 of M2 in Queue 1 in Queue 2 the system 10 20 30 40 50 60 70 80 90 100 3) Does the No. of replications affect the above performance measures? If so, show that. A manufacturing line, which processes parts, is composed of two machines in series Mi and M2. All parts should complete processing in the first machine (Ml) and then go to the second machine M2 (see Figure 1). Parts leaving M2 leave the line. The arrival time of the part to the line is an exponential distributed with mean 2.5 min. The processing time of the machine 1 is exponential distributed with mean 3 min and for the machine 2 is exponential distributed with mean 3.2 min. The machines are idle before the arrival of the first part and the arrival time of the first part is the time zero. The simulation stops at 100 min M1 M2 -0000 oooc Arrival Queue 1 Queue 2 Exit Figure 1 1) Build the Arena Model and show the inputs of each module. 2) Run the Arena model and complete the following table. Average Average Average No. of Utilization Utilization waiting time waiting time total time in replications of M1 of M2 in Queue 1 in Queue 2 the system 10 20 30 40 50 60 70 80 90 100 3) Does the No. of replications affect the above performance measures? If so, show that