$$In March $2010,$ Rite Aid Pharmacy introduced a bold new marketing promotion strategy: Rite Aid will fill your prescriptions in $10$ minutes, guaranteed $($customers are given a $$5$ Rite Aid Gift Card for prescriptions not filled within $10$ minutes$).[$Link$]$ Patients arrive at your local Rite Aid at an average of $10$ per hour $(\backslash$lambda $=10).$ It takes the pharmacy team an average of $3$ minutes $($convert to $\backslash$mu $)$ to enter data. Enter these parameters into the M$/$M$/1$ template completed in class. Use the M$-$M$-1($min$)$ template.

What is the Utilization is percent $($i$.$e$.$ xx$.$xx$\%)?[$U$]$

P$($System empty$)?[$P$]$

Expected length of the queue? $[$Lq$]$

Expected number in the system? $[$L$]$

Expected time $($minutes$)$ in the queue? $[$Wq$]$

Expected time $($minutes$)$ in the system? $[$W$]$