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4 cards from this section. Quick, good the night before a test.
Define Decision Variables in Linear Programming.
Think about what we need to determine in an LP problem.
What does the Objective Function represent?
Consider the main goal of an LP problem.
What does Linear Programming aim to achieve?
Think about the dual goals of optimization.
True or False: The feasible region is where none of the constraints are satisfied.
Recall the definition of feasible regions.
A factory produces two types of products. Each product requires different amounts of resources, which are limited. Create an LP model including decision variables, the objective function, and constraints that maximize daily profit.
Consider how resources apply to each product type.
Discuss how changing one constraint affects the feasible region in LP. Provide an example.
Think about the geometric implications on a graph.
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