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Problem 2-21 Consider the following linear program: Max 2 A + 3 B s.t. 5 A + 5 B 400 - A + B 10
Problem 2-21
Consider the following linear program:
Max | 2A | + | 3B | |||
s.t. | ||||||
5A | + | 5B | 400 | |||
-A | + | B | 10 | |||
A | + | 3B | 90 | |||
A, B | 0 |
- Select the constraint to identify which graph it represents (1, 2 or 3).
Constraint 1 = Constraint 2 = Constraint 3 = - Select the correct graph that shades the feasible region for the problem.
(i) (ii) (iii) (iv) - Identify the optimal extreme point. What is the optimal solution? Optimal solution is A = fill in the blank 5, B = fill in the blank 6, Max = fill in the blank 7
- Which constraints are binding?
Constraint 1 = Constraint 2 = Constraint 3 = - How much slack or surplus is associated with the nonbinding constraint?
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