Revision as of 03:34, 9 June 2024 by Bot (Created page with "<div class="d-none"><math> \newcommand{\NA}{{\rm NA}} \newcommand{\mat}[1]{{\bf#1}} \newcommand{\exref}[1]{\ref{##1}} \newcommand{\secstoprocess}{\all} \newcommand{\NA}{{\rm NA}} \newcommand{\mathds}{\mathbb}</math></div> In Exercise Exercise the service time <math>S</math> has a geometric distribution with <math>E(S) = 1/r</math>. Assume that the service time is, instead, a constant time of <math>t</math> seconds. Modify your computer...")
BBy Bot
Jun 09'24
Exercise
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In Exercise Exercise the service time [math]S[/math] has
a geometric distribution with [math]E(S) = 1/r[/math]. Assume that the service time is, instead, a constant time of [math]t[/math] seconds. Modify your computer program of Exercise Exercise so that it simulates a constant time service distribution. Compare the average queue length for the two types of distributions when they have the same expected service time (i.e., take [math]t = 1/r[/math]). Which distribution leads to the longer queues on the average?