during the day, and the average daily demand has been $50$ chairs. There are eight tasks:

$\backslash$table$[[$Task$,\backslash$table$[[$Performance$],[$Time $($mins$)]],\backslash$table$[[$Task Must Follow$],[$Task Listed Below$]]],[$A$,4,-],[$B$,7,-],[$C$,6,$A$,$ B$],[$D$,5,$C$],[$E$,6,$D$],[$F$,7,$E$],[$G$,8,$E$],[$H$,6,$F; G$]]$

This exercise only contains parts $b,c,d,e,f,$ and $g.$

b$)$ The cycle time for the production of a chair $=9\mathrm{.}6$ minutes $($round your response to one decimal place$).$

c$)$ The theoretical minimum number of workstations $=6($round your response up to the next whole number$).$

d$)$ The assignment of tasks to workstations should be: $($Hint: Number workstations sequentially in terms of precedence relationships and combine any applicable tasks.$)$

$\backslash$table$[[$Task$,$Workstation Number$],[$A$,$Station $1],[$B$,$Station $2],[$C$,$Station $3],[$D$,$Station $4],[$E$,$Station $5],[$F$,$Station $6],[$G$,$Station $7],[$H$,$Station $8]]$

Were you able to assign all the tasks to the theoretical minimum number of workstations? No

e$)$ For this process, the total idle time per cycle $={15}^{\text{'}}$ minutes $($enter your response as a whole number$).$

f$)$ The total actual idle time at all workstations over the course of an $8-$hour work day for the process $=900$ minutes $($enter your response as a whole number$).$

g$)$ Given your answer in part $($d$),$ the efficiency of the assembly line $=\%($enter your response as a percentage rounded to one decimal place$).$