The region of feasible solution of a linear programming problem has a ______ property in geometry, provided the feasible solution of the problem exists.
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Correct answer: (B) Convexity
Explanation
Each constraint is satisfied by the points of a closed half space of Rⁿ, and the set of feasible solutions is the intersection of all these half spaces, which is a convex polyhedron. So the feasible region has the convexity property. The answer is (b).