AND B 10 min 5 min 5 min 5 min Figure 2 (c) [1] Assume that...

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AND B 10 min 5 min 5 min 5 min Figure 2 (c) [1] Assume that orders arrive with exponentially distributed interarrival times averaging 17.5 minutes. Also, assume that all servers require an exponentially distributed amount of processing time per job, where the average processing time per job is indicated in Figure 2. Queues are allowed to form at each server, as indicated. What is the capacity of the process (in orders/minute)? (d) [2] Using the assumptions of question (c) and assuming that interarrival times to servers C and D are also exponentially distributed, what is the average cycle time of an order on the critical path (in minutes)? AND B 10 min 5 min 5 min 5 min Figure 2 (c) [1] Assume that orders arrive with exponentially distributed interarrival times averaging 17.5 minutes. Also, assume that all servers require an exponentially distributed amount of processing time per job, where the average processing time per job is indicated in Figure 2. Queues are allowed to form at each server, as indicated. What is the capacity of the process (in orders/minute)? (d) [2] Using the assumptions of question (c) and assuming that interarrival times to servers C and D are also exponentially distributed, what is the average cycle time of an order on the critical path (in minutes)?