In exponential distribution, mean = 6 minutes, variance()
After Management training course mean is slightly increase and improvement in variance( variance is decrease). I think this better is better because variance is decreases.
In Normal Distribution , mean value is increases 4.5 times and variance = 5 to 4 minutes , we can say in exponential distribution variance is decreases and mean is slightly increases but in Normal distribution mean is 4.5 time increases it mean my distribution more likely right shifted since variance is decreases this is good but mean is more increases . Therefore , They should have go under further training for improvement of your model . And doing untill when you got less variance and mean is nearly same.
Consider a single server ,poison input queue with mean arrival rate of 12/hr .currently the server...
A queuing system with a Poisson arrival rate and exponential service time has a single queue, two servers, an average arrival rate of 60 customers per hour, and an average service time of 1.5 minutes per customer. Answer the following questions. Show ALL formulas and calculations used in your response. The manager is thinking of implementing additional queues to avoid an overloaded system. What is the minimum number of additional queues required? Explain. How many additional servers are required to...
Consider the M/G/1 queue with FIFO service (see Homework 6) Assume that (1) the arrival rate is 1 customer per minute, and (2) the service times are exponentially distributed with average service time 45 seconds. 07. Find the server utilization 88. Find the average value of the waiting time (in minutes). 9. Find the probability that an arriving customer will wait in the queue for at least 1 minute. 10. Find the probability that an arriving customer who finds the...
Consider the M/M/1/GD/∞/∞ queuing system where λ and μ are the arrival and server rate, respectively. Suppose customers arrive according to a rate given by λ = 12 customers per hour and that service time is exponential with a mean equal to 3 minutes. Suppose the arrival rate is increased by 20%. Determine the change in the average number of customers in the system and the average time a customer spends in the system.