SuperValue wants to minimize the total loading time needed to complete all loading jobs, given that

$$ All trucks must be loaded

$$ All employees must be assigned to at least one loading job

$$ Truck #$11$ must be loaded by Employee #$7$

$$ Employee #$4$ must not be loading Truck #$4$

$$ Two employees must be loading Truck #$13$ assume that, for Truck #$13,$ loading times are already adjusted for a two$-$employee loading requirement

$$ Truck #$3$ must be loaded by either Employee #$5$ or Employee #$8$

Question #$24$ Given above information, what is the minimum total loading time needed to complete all loading jobs?

A$)1,223\mathrm{.}64$ minutes

B$)1,611\mathrm{.}14$ minutes

C$)1,986\mathrm{.}23$ minutes

D$)2,142\mathrm{.}21$ minutes

E$)2,175\mathrm{.}55$ minutes

F$)2,183\mathrm{.}96$ minutes

G$)2,262\mathrm{.}92$ minutes

H$)2,289\mathrm{.}89$ minutes

I$)2,338\mathrm{.}65$ minutes

J$)2,357\mathrm{.}03$ minutes

K$)$ Infeasible solution: cannot be solved, one or more of the requirements cannot be satisfied.

L$)$ None of the above