The Question is about 'Queueing Theory M/G/1 model'.

This problem location : simio and simulation: Modeling, Analysis, Applications, chapter 2, practice problem number 2

Hint : To solve this problem using Little's Law and other relations, and M/G/1 formula

and Problem 2's inter-arrival time is 1.25 minutes.

. Repeat problem 1, except assume that the service times are not exponentially distributed, but rather(continously) uniformly distributed between and . Note that the expected value of this uniform distribution is , the same as the expected service time in Problem 1. Compare all five of your numerical results to those from 'Problem 1'(= , , , , ) and explain intuitively with respect to this change in the service-time distribution (but with its expected value remaining at 1).

value remaining at 1 : = 4 minutes , = 5 minutes , = 4 units , = 3.2 units , = 0.8 or 80%

Be sure to state all your units(Always!) and the relevant time frame of operation.

a = 0.1 B= 1.9 (a + B)/2 = 1