SimQuick must be used for this problem with values for each of the elements and outputs. provide screenshots

Management wants to study the performance at a local Dairy King $($DK$)$ restaurant during its second shift, $11$:$00$ am to $5$:$00$ pm$.$ The two main areas under study are: drive$-$thru and dine$-$in$.$ The process at the drive$-$thru works as follows. Cars arrive and line up to place an order. It has been observed that the time between car arrivals is described based on the following table:

Time Time between Arrivals at the drive$-$thru Time Time between Arrivals at the drive$-$thru

$11$am $12$pm Exp$(2$min$)2$pm $3$pm Exp$(5$min$)$

$12$pm $2$ pm Exp$(4$min$)3$pm $5$pm Exp$(4$min$)$

There is only room for eight cars to line up$.$ The time to place an order, based on historical data, is summarized in the following table.

Interval $($minutes$)$ Frequency Interval $($minutes$)$ Frequency

$1\mathrm{.}0302\mathrm{.}5-3\mathrm{.}584$

$1\mathrm{.}5603\mathrm{.}5-4\mathrm{.}539$

$1\mathrm{.}5-2\mathrm{.}5724\mathrm{.}5-5\mathrm{.}515$

Cars then move forward to a single window, at which they pay and pick up their order. Two cars can fit between a car placing an order and another car at the pay$/$pick$-$up window. The amount of time a car sits at the pay$/$pick$-$up window can be approximated by an exponential distribution with a mean of $2\mathrm{.}5$ minutes.

The dine$-$in process works as follows. The time between the arrivals of walk$-$ins can be approximated by an exponential distribution with a mean of $3\mathrm{.}5$ minutes. The number of customers per arrival, based on historical data, is provided below.

Customers per arrival Frequency Customers per arrival Frequency

$1\mathrm{.}0804\mathrm{.}080$

$2\mathrm{.}0906\mathrm{.}030$

$3\mathrm{.}01107\mathrm{.}010$

The inside line can hold about $10$ people. DK currently operates with $2$ cashiers. The amount of time for a cashier to serve a single customer can be approximated by a normal distribution with a mean of $3\mathrm{.}5$ minutes and a variance of $0\mathrm{.}04$ minutes. Then, customers will find a table to eat. Assume that there is unlimited capacity.

Build a SimQuick model of the drive$-$thru $+$ dine$-$in that simulates the DK$$s second shift, perform $200$ simulations. Assume that at $11$ am there are two cars in line to place an order and four walk$-$in customers in line to place an order.

On the View Results window, below the simulation report, answer the following questions:

$1.$ Report the overall mean throughput for the drive$-$thru and dine$-$in$.$ What do they represent?

$2.$ Report the overall mean cycle time on the drive$-$thru.

$3.$ Report the overall mean service level at the drive$-$thru and dine$-$in$.$ What do they represent?

$4.$ Estimate the number of cars in the order line at $2$:$00$pm$.$ Describe how you computed this value.

$5.$ Estimate the number of walk$-$in customers in the order line at $2$:$00$ pm$.$ Describe how you computed this value.