A simple production line consists of a single workstation. Parts arrive the system following an

exponential distribution with a mean interarrival time of $7\mathrm{.}9$ minutes; the first part arrives at time

zero. All parts are processed at the workstation where the processing times follow an exponential

distribution with a mean of $7\mathrm{.}1$ minutes. After processing at the workstation, parts depart the

system. Build a Simio model with a replication length of $30,000$ minutes. Run a Simio experiment

for $40$ replications. Compare and discuss your simulation results with steady$-$state queueing results

$($i$.$e$.,$ WQ$,$ W$,$ LQ$,$ L$,$ and r$).$