malls, and a stand$-$alone building with drive$-$through and sit$-$down facilities. The following table summarizes the number of jobs, start up costs, and annual returns associated with each type of operation:

company wants to plan its expansion in a way that maximizes annual returns and the number of jobs created.

The MOLP formulation for this problem is as follows:

Let $x1=$ number of lunch counter units built

$x2=$ number of mall units built

$x3=$ number of standalone units built

MAX $851+1352+1753(returns)$

MAX $101+172+353(jobs$ created$)$

$ST1501+2752+45032,000,$

$,0x15,$

$,0x27,$

$,0x33,$

$Xi$ are integers

What is the best possible value $($in $$1,000$ s$)$ for the first objective $($i$.$e$.$ maximizing returns$)$ in the problem? Rounding the decimals of your answer to units.

A$.$

$865$

$B.$

$895$

c$.$

$1015$

D$.$

$1075$

E$.$

$1145$

F$.$

A number different from all the above