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a. c. 5. Consider the first queueing network discussed in class. Assume that 10 servers can be distributed among the 5 queues in the network. How these servers should be distributed so that the WIP (work in process) in the system is minimized? b. Assume that 10 servers can be distributed among the 5 queues in the network and that you are asked to minimize the average throughput time of the jobs thru the system. Explain why your answer in (a) also minimizes the average throughput time. Assume that 10, 11, 12, ... 25 servers can be distributed among the 5 queues in the network. How these servers should be distributed so that the WIP (work in process) in the system is minimized? Give your answer in a tabular form and draw a curve of WIP vs the number of servers. It should be clear from this graph, that there is a point in which it does not help very much to add more servers. d. Assume that for each hour that a job spends in the system it costs $70.00 to the company and that each server costs $40.00 per hour. How many servers should we have and how they should be distributed among the workstations? Provide a detailed explanation of the procedure that you use to find your solution. a. c. 5. Consider the first queueing network discussed in class. Assume that 10 servers can be distributed among the 5 queues in the network. How these servers should be distributed so that the WIP (work in process) in the system is minimized? b. Assume that 10 servers can be distributed among the 5 queues in the network and that you are asked to minimize the average throughput time of the jobs thru the system. Explain why your answer in (a) also minimizes the average throughput time. Assume that 10, 11, 12, ... 25 servers can be distributed among the 5 queues in the network. How these servers should be distributed so that the WIP (work in process) in the system is minimized? Give your answer in a tabular form and draw a curve of WIP vs the number of servers. It should be clear from this graph, that there is a point in which it does not help very much to add more servers. d. Assume that for each hour that a job spends in the system it costs $70.00 to the company and that each server costs $40.00 per hour. How many servers should we have and how they should be distributed among the workstations? Provide a detailed explanation of the procedure that you use to find your solution