Change the problem in task $1$ into a goal programming problem. The constraints from the previous

task$$s simple linear program will now be goals. In addition, you want to obtain

The management goals should be the same as in task $1,$ but in addition you want to obtain $$55,000$ of

revenue from the whole area.

As you probably suspect, the goals are asymmetric $$ i$.$e$.$ missing a goal by going over has different

consequence than missing the goal by falling short. The nature of this asymmetry varies by the goal, so

consider the real$-$world context of the problem to determine how to consider asymmetry and weight

the deviations.

Since this is a goal programming problem, your overall objective is to minimize the sum of the

consequential, weighted, relative deviations $($shortages$/$surpluses$)$ from the five goals. In formulating

the problem, you should