PS$\mathrm{.}74$ Bell computer is planning to launch a new high$-$end server. Nine steps or tasks are required to assemble this computer. Daily demand is expected to be $77$ units and there are three $8-$hour shifts available each day to meet this production quota.

$\backslash$table$[[$Task$,$Req'd Time $($in minutes$),$Predecessor$],[$A$,14,$None$],[$B$,13,$A$],[$C$,5,$B$],[$D$,4,$B$],[$E$,13,$A$],[$F$,3,$C$,$ D$],[$G$,10,$F$],[$H$,15,$E$],[$I$,5,$G$,$ H$]]$

What is the total time $($in minutes$)$ to produce one server?

What is the takt time $($in minutes$)$ for this production line? $($Round your answer to a one decimal place.$)$

What is the theoretical minimum number of workstations required for this production line? $($Round up your answer to the nearest whole number.$)$

After assigning task $A$ to workstation $1,$ which task $($or tasks$)$ should you assign to workstation $2?$

B

C

D

E

$B$ or $E$

$C$ and $D$

Suppose you assign task B to workstation $2,$ which task $($or tasks$)$ should you then assign to workstation $3?$

$C,D$ and $F$

$E($by itself$),$ or $C,D$ and $F$

$E$ and $H$

E

C and D

Assume you assign tasks $C,D$ and $F$ to workstation $3,$ task $E$ to workstation $4,$ which task $($or tasks$)$ should you assign to workstation $5?$

$G$ and I

$H$ and $I$

H

$G$ and $H$