If the objective function or any of the constraints do not follow the proportionality or additivity requirement, then the decision maker may choose to represent business relationships with a:
A) Regression model.
B) Nonlinear programming model.
C) Linear programming model.
D) None of the above

Question

Quizplus · Accepted Answer

When the objective function or any of the constraints do not adhere to the proportionality or additivity requirements, a nonlinear programming model is often used to represent complex business relationships that cannot be captured by linear models. Linear programming models require both proportionality and additivity in their formulation, which is not the case here.

If the Objective Function or Any of the Constraints Do