Part B: A does not equal 4000

Each component contains a different amount of two basic raw materials. Raw material 1 costs $0.20 per ounce, and raw material 2 costs $0.25 per ounce. At present, 206,000 ounces of raw material 1 and 90,000 ounces of raw material 2 are available. Reauirements inshunit) a. Assume that the company must make at least 1,200 units of component B, that labor costs are negigible, and that the objective is to maximize profits. Specify the objective function and constraints for the problem. Objective function: Maximize Z = A+B+ C. (Enter your responses rounded to two decimal places.) Constraints (enter your responses rounded to two decimal places): b. A linear programming software shows the optimal solution as: B=1,200 and C=0. What is the optimal value for A ? A= (Enter your response rounded to the nearest whole number.) A small fabrication firm makes three basic types of components for use by other companies. Each component is processed on three machines. Total capacities (in hours) are 1,600 for machines 1;1,400 for machine 2; and 1,500 for machine 3. The processing times are as follows: Each component contains a different amount of two basic raw materials. Raw material 1 costs $0.20 per ounce, and raw material 2 costs $0.25 per ounce. At present, 206,000 ounces of raw material 1 and 90,000 ounces of raw material 2 are available. Reauirements ioz/unit! a. Assume that the company must make at least 1,200 units of component B, that labor costs are negligible, and that the objective is to maximize profits. Specify the objective function and constraints for the problem Objective function: Maximize Z = A+ B+ - (Enter your responses rounded to two decimal places.) Constraints (enter your responses rounded to two decimal places)