Build a Simio model to confirm and cross$-$check the steady$-$state queueing$-$theoretic results from your solutions to the M$/$D$/1$ queue of previous Problem $2\mathrm{.}6\mathrm{.}9.$ Remember that your Simio model is initialized empty and idle, and that it produces results that are subject to statistical variation, so design and run a Simio Experiment to deal with both of these issues; make your own decisions about things like run length, number of replications, and Warm$-$up Period, possibly after some trial and error. For each of the five steady$-$state queueing metrics, first Compute numerical values for thequeueing$-$theoretic steady$-$state output performance metrics of Wq$,$ W$,$ Lq$,$ L$,$ and $\backslash$rho from your solutions to Problem $2\mathrm{.}6\mathrm{.}9.$ Compare these with your simulation estimates and confidence intervals. Discuss results. All time units are in minutes, and use minutes as well throughout your Simio model. Take the arrival rate to be $\backslash$lambda $=1$Problem $4\mathrm{.}11\mathrm{.}15$

Build a Simio model to confirm and cross$-$check the steady$-$state queueing$-$theoretic results

from your solutions to the M$/$D$/1$ queue of previous Problem $2\mathrm{.}6\mathrm{.}9.$ Remember that your

Simio model is initialized empty and idle, and that it produces results that are subject to

statistical variation, so design and run a Simio Experiment to deal with both of these issues;

make your own decisions about things like run length, number of replications, and Warm$-$up

Period, possibly after some trial and error.

For each of the five steady$-$state queueing metrics, first Compute numerical values for the

queueing$-$theoretic steady$-$state output performance metrics of Wq$,$ W$,$ Lq$,$ L$,$ and $$ from

your solutions to Problem $2\mathrm{.}6\mathrm{.}9.$ Compare these with your simulation estimates and

confidence intervals. Discuss results. All time units are in minutes, and use minutes as well

throughout your Simio model. Take the arrival rate to be $=1=1$ per minute, and the

service rate to be $=\frac{1}{0\mathrm{.}9}=\frac{1}{0\mathrm{.}9}$ per minute.$=1$ per minute, and the service rate to be $\backslash$mu $=1/0\mathrm{.}9=1/0\mathrm{.}9$ per minute.