Number of workers $43446$

Processing time for A $($minutes$/$unit$/$worker$)25048$

Processing time for B $($minutes$/$unit$/$worker$)54806$

Processing time for C $($minutes$/$unit$/$worker$)40385$

Capacity

Capacity $($minutes$/$hour$)$

Capacity $($minutes$/$day$)(8$ hours$/$day$)$

Demand, Workload, & Implied Utilization

Demand for A $($units$/$day$)$

Demand for B $($units$/$day$)$

Demand for C $($units$/$day$)$

Workload on A $($minutes$/$day$)$

Workload on B $($minutes$/$day$)$

Workload on C $($minutes$/$day$)$

Total workload $($minutes$/$day$)2070$

Implied utilization $(\%,2$ decimals$)$

Flow Rate & Utilization

Flow rate of A $($units$/$day$)$

Flow rate of B $($units$/$day$)$

Flow rate of C $($units$/$day$)$

Effective workload on A $($minutes$/$day$)$

Effective workload on B $($minutes$/$day$)$

Effective workload on C $($minutes$/$day$)$

Total effective workload $($minutes$/$day$)$

Effective IU $(\%,2$ decimals$)86\mathrm{.}81\%$

Utilization $(\%,2$ decimals$)$

Note: if a worker works in multiple resources, the worker distributes his$/$her work time on those

resources. In that case, the worker counts for the resources can be decimal numbers.

On the supply side, we know how many workers are in charge of each resource and the

processing time in minutes per unit for each product at each resource. Zero processing time

means the product of interest does not go through the corresponding resource at all. Besides,

$4$