Question: The optimal value of the objective function is attained at the points O A. Given by intersection of inequations with axes only O B. Given

The optimal value of the objective function is attained at the points O A. Given by intersection of inequations with axes only O B. Given by intersection of inequations with x-axis only OC. Given by corner points of the feasible region O D. None of these Which of the following formula can be a valid Linear Programming constraint or objective? OA. 2x + 0.5y*z OB. 8x + 2y + 3/7 > 10 OC2x + y + z2

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