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Why can a Linear Programming problem have an unbounded solution, and what does it mean in a real-life situation?

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A linear programming problem has an unbounded solution when the objective function can increase indefinitely in a maximization problem or decrease indefinitely in a minimization problem without violating any constraints. This occurs when the feasible region is not sufficiently restricted in the direction of optimization. In real-life situations, an unbounded solution usually indicates that important constraints are missing or the model has been formulated incorrectly, since real-world resources are always limited.

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