Question: Q9.7 In linear programming, why is it so critical that the number of nonzero-valued variables exactly equal the number of constraints at corners of the

Q9.7 In linear programming, why is it so critical that the number of nonzero-valued variables exactly equal the number of constraints at corners of the feasible space?

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In linear programming, why is it so critical that the number of nonzero-valued variables exactly equal the number of constraints at corners of the feasible space?

In linear programming, why is it so critical that the number of nonzero-valued variables exactly equals the number of constraints at corners of the feasible space?

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