herefore, all capacities will be devoted to producing $59$units$/$week of Product C first.

Part $6$

The number of units of the next highest contribution margin products$($in descending$$ order$)$ that can be produced with the remaining capacities must be determined. Satisfy each demand as much as possible until the bottleneck resource is encountered. The first product to which the resources are going to be allocated is Product C$.$ Since there are available resources at the stations to satisfy all the demand of$$ C$,$ allocate all of the required resources. Were it not the$$ case, as many units should be produced as possible. Subtract the allocated resources from the initial$$ capacities, which are

$2,400$ min.$$ Then, calculate the maximum number of units that could be produced of Product A at each workstation with the time remaining.

Station

Total Available Capacity$($min$)$

Minutes Left after Producing $59$ units of Product C

Maximum Units of Product A with Time Remaining

W

$2,400$

$1$ comma $279$

$98$

X

$2,400$

$1$ comma $751$

$194$

Y

$2,400$

$2$ comma $046$

$$N$/$A

Z

$2,400$

$2$ comma $400$

$184$