Hint : show graphs for each question, one for mean queue length and another for response time. The Task

Below, you will find coursework descriptions chooose from. The task is as follows:

Use the M$/$M$/1$ simulation program provided. Alter the program to suit you. Then do the following:

Execute the program for mean service rates given as $=10,15,$ and $20$ and mean arrival rates $1<mi\; id="EditorElement\_3875600"></mi>$

for mean queue length, and response time. Do the same calculations using well known formula. Present your

results graphically and explain in no more than two paragraphs.

$E_n=\frac{}{}$ where $=\frac{}{}$

$=$

$r=\frac{E_n}{}$

$[40$ Marks$]$

Do one of the following and present your results:

$($a$)$ Change the input process assuming Weibull distribution with

$u=0,==1-$ H$$SEY$$N $$ENO$$LU

$($b$)$ Change the input process assuming Weibull distribution with

$u=0,=1,=2-$ DAVID KABONGO

MUTUTA

$($c$)$ Change the service process assuming Weibull distribution with

$u=0,==1-$ REBECCA VUSHE$-$

HTEH MBI

$($d$)$ Change the service process assuming Weibull distribution with

$u=0,=1,=2-$ SANAD HAKIM

SALEH BIN KALEFA

$($e$)$ Change the input process assuming Normal distribution with $=1-$ ABDSAMAD OLUKAYODE KABIR

KUSHORO

$($f$)$ Change the input process assuming Uniform distribution with

$u=0,=1,=2-$ JAHONGIR

MARKSOV

$($g$)$ Change the service process assuming Normal distribution with $=1-$ MICHEL MURHULA NTABALA

$($h$)$ Change the service process assuming Uniform distribution $-$ PEACE ADEBOLA BINORAN

$($i$)$ Change the service process assuming Logormal distribution with $=1-$ OLUBIYIDOLAPO NATHAN

AYOOLA

$($j$)$ Change the service process assuming Triangular distribution. $-$ JOSEPH EPITI MOMPUNZA

$($k$)$ Change the arrival process assuming Logormal distribution with $=1-$ EMMANUEL KONGNYUY

NTUMNYU

$($l$)$ Change the arrival process assuming Triangular distribution. $-$ MEHMET AYTA$$

$($m$)$ Change the arrival process assuming Triangular distribution. $-$ NAZARBEK OSKONBAEV

$[20$ Marks$]$

Change the $\frac{M}{M}\frac{?}{1}$ program to an $\frac{M}{M}\frac{?}{?}\frac{1}{K}$ and repeat Part $1.$ Use the distribution you used for Part $2.$

Present your results graphically and discuss.

$[20$ Marks$]$

Change the M$/$M$/1$ program to an M$/$M$/$c and repeat Part $1.$ Use the distribution you used for Part $2.$ Present

your results graphically and discuss.

$[20$ Mark