If no other feasible solution to a multi-objective linear programming (MOLP) problem allows an increase in any objective without decreasing at least one other objective, the solution is said to be
A) dually optimal.
B) Pareto optimal.
C) suboptimal.
D) maximally optimal.
Correct Answer:
Verified
Q4: Hard constraints can be violated, if necessary
Q5: In MOLP, a decision alternative is dominated
Q6: Exhibit 7.1
The following questions are based on
Q7: Deviational variables
A) are added to constraints to
Q8: Linear programming problems cannot have multiple objectives
Q10: Which of the following is false regarding
Q11: Exhibit 7.2
The following questions are based on
Q12: The decision maker has expressed concern with
Q13: In the goal programming problem, the weights,
Q14: The di+, di− variables are referred to
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