Problem $8\mathrm{.}4\mathrm{.}5$ Speedee Car Rentals is open $24$ hours and has two classes of customers $25\%$ are premium customers who are promised a waiting time of less than $5$ minutes from when they enter or they will receive a $$15$ discount on their rental. The others are regular customers who will wait as long as they have to wait. Customers arrive about $2$ minutes apart $($exponential$)$ and move about $4$ meters at $1$ mile per hour to either the premium counter $(1$ agent$)$ or the regular counter $(2$ agents$).$ All customers have a uniformly distributed service time of from $2$ to $7$ minutes. Each agent costs $$55$ per hour $($including overhead$)$ and each customer completed contributes $$8$ to income $($minus any discount they might have received$).$ B: Model this system without using any links. Run for $10$ days per replication. Experiment with the model. For each scenario, report the utilization of each type of agent and the waiting time of each type of customer. Both on$-$screen and in the output, report the number of premium customers who received a discount, the total discounts paid, and the net profit $($after discounts and costs$)$ of the system. $$Scenario $1$: Assume that each agent only handles customers of his designated type. $$Scenario $2$: Relax the above assumption. Consider alternate work rules $($who services which customer under which conditions$)$ for this same staff. Evaluate each proposed scenario to see the impact on the metrics. Report.