What is an unbounded solution in LP?
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A solution is unbounded if the objective function can increase (or decrease) indefinitely without violating any of the constraints, leading to no maximum or minimum value.
An unbounded solution in linear programming occurs when the objective function can increase or decrease indefinitely due to insufficient constraints in the feasible region. This indicates that there is no finite optimal solution, posing challenges for decision-making and resource allocation.
An unbounded solution in linear programming occurs when the feasible region allows the objective function to increase or decrease indefinitely, typically due to a lack of constraints limiting the decision variables in the direction of optimization.