Interarrival Time Distribution:

Exponential of mean $=1\mathrm{.}1$ minutes

Service Duration Distribution:

Server $1$: Exponential of mean $=0\mathrm{.}8$min;

Server $2$: Exponential of mean $=1\mathrm{.}0$min

From Exercise $1($Random Number Generation$)$

Use the Midsquare Method random numbers

$x_1$ to $x_{100}$ to derive the interarrival times of the

customers, Additive Congruential Method

random numbers $x_9$ to $x_{108}$ to derive the service

duration for server $1,$ and Quadratic

Congruential Method random numbers $x_1$ to

$x_{100}$ to derive the service duration for server $2.$

Perform a simulation in $100$ iterations.

In MS Excel, make a table with the headings:

There is no queue between the servers.

At the bottom of the table, indicate for both

servers: Total and Average Service Duration,

Total and Average Time Customer Waits in

Queue, Total and Average Idle Time of

Server. Indicate also Total and Average Time

Spent in the System.

Compute also for $W_{55},W_4,P_0,L_{55},$ and $L_q.$

Compute also for $W_{55},W_4,P_0,L_{55},$ and $L_q.$