Problem Statement: Simulate a simplified factory floor. Orders $($parts or gadgets$)$ arrive to the floor with

an average interarrival time about $4\mathrm{.}5$ minutes. There are two workers on the floor. One $($Amy$)$ is responsible for

preprocessing the order. This step takes about $2$ to $5$ minutes. Historical data shows that the average time is about

$3$ minutes. Then, the part moves to the next station where Bob further processes the order. This usually takes

about $1\mathrm{.}5$ to $4$ minutes.

Requirements:

$1$: Build a simulation model to simulate the operation of $$AB$$ Factory for $720$ hours $($assuming it operates

$7/24/365$ and Amy$/$Bob work all the time$).$ Collect statistics $($i$.$e$.,$ display using textboxes$)$ on the current WIP over

time; the time average number of orders in the system; average waiting time in the queue with Amy and with Bob,

respectively; the utilization of the two staff workers, respectively; and display them in a textbox. Make a histogram

of Time in System $($TIS$)$ for all the orders and make a time plot displaying the TIS for each order $.$

$2$: Add basic animation $($e$.$g$.,$ use a box for a gadget$)$ to show $1)$ gadgets waiting in the queues; $2)$ busy$/$idle of

the workers.

$1$