2itng shop has four presses and two repairmen. The amount of time a printing press wor...
2. A printing shop has four presses and two repairmen. The amount of time a printing press work before needing service is exponential with mean of 5 hours. Suppose that the amount of time」 takes a single repairman to fix a machine is exponential with mean 4 hours. (a) What is the average number of machines not in use? (b) What is the coefficient of loss for machines? (e) During what proportion of time are both repairmen busy? (d) What...
ASSUME STEADY STATE CONDITION 2. A printing shop has four presses and two repairmen. The amount of time a printing press works before needing service is exponential with mean of 5 hours. Suppose that the amount of time it takes a single repairman to fix a machine is exponential with mean 4 hours. (a) What is the average number of machines not in use? (b) What is the coefficient of loss for machines? (c) During what proportion of time are...
Please answer Q3, not Q2. Q2 is for reference only 3. Suppose that the work assignments in Question 2 are changed so the each repairman has exclusive responsibility for two macn. (a) What is the average number of machines not in use? (b) What is the coefficient of loss for machines? (c) During what proportion of time are both repairmen busy? (d) What is the coefficient of loss for repairmen? 2itng shop has four presses and two repairmen. The amount...
here is the machine and serviceman problem. Question 9 (10 points): Consider a job shop that consists of M machines and one serviceman. Suppose that the amount of time each machine nuns before breaking down is exponentially distributed with mean 1/1, and suppose that the amount of time that it takes for the serviceman to fix a machine is exponentially distributed with mean 1/u. Based on given information above (a) 6 points) What is the average number of machines not...
A small barbershop, operated by a single barber, has room for at most two customers. Potential customers arrive according to a Poisson process with rate three customers per hour. The successive service times are independent exponential random variables with mean 15 minutes. (a) Model this system as a CTMC. (b) What is the proportion of time the barber is busy? (c) What is the expected long-run average number of customers in the shop? (d) If the barber could work twice...