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

$1.$ Execute the program for mean service rates given as f $=10,15,$ and $20$ and mean arrival rates $11<$ u 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.En $-$where p$-$PEn$(40$ Marks$]$

$2.$ Do one of the following and present your results:$($b$)$ Change the input process assuming Weibull distribution with v $=0,$ a $=1,8=2-$ DAVID KABONGOMUTUTA$($c$)$ Change the service process assuming Weibull distribution with v $=0,$ a $=3=1-$ REBECCA VUSHE$-$HTEH MBI$($d$)$ Change the service process assuming Weibull distribution with v $=0,$ a $=1,3-2-$ SANAD HAKIMSALEH BIN KALEFA$($e$)$ Change the input process assuming Normal distribution with o $=1-$ ABDSAMAD OLUKAYODE KABIRKUSHORO$($f$)$ Change the input process assuming Uniform distribution with v $=0,0-1,8=2-$ JAHONGIRMARKSOV$($g$)$ Change the service process assuming Normal distribution with o $=1-$ MICHEL MURHULA NTABALA$($h$)$ Change the service process assuming Uniform distribution $-$ PEACE ADEBOLA BINORAN$($i$)$ Change the service process assuming Logormal distribution with o $=1-$ OLUBIYIDOLAPO NATHANAYOOLA$($i$)$ Change the service process assuming Triangular distribution. $-$ JOSEPH EPITI MOMPUNZA$($k$)$ Change the arrival process assuming Logormal distribution with a $=1-$ EMMANUEL KONGNYUYNTUMNYU$(.)$ Change the arrival process assuming Triangular distribution. $-$ MEHMET AYTAS$($m$)$ Change the arrival process assuming Triangular distribution. $-$ NAZARBEK OSKONBAEY

$3.$ Change the M$/$M$/1$ program to an M$/$M$//$I and repeat Part $1.$ Use the distribution you used for Part $2.$Present your results graphically and discuss$\mathrm{.}1.$ 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 aud discuss!$(20$ Marks$](20$ Marks$]20$ Marks$]$