nsider the following linear program, which maximizes profit for two products-regular (R) and super (S) : ncitivitv Rebort: A. The optimal number of regular (R) products to produce is units, and the optimal number of super (S) products to produce is for total profits (Z) of \$ (write your answer to the nearest \$) B. If the company wanted to increase the available hours for one of their constraints (write your answer to the nearest \$) 1. Assembly, 2. Painting, or 3. Inspection) by two hours, they should increase (write the number of the selected constraint) A. The profit on the super ( S ) product could decrease by $ without affecting the product mix. (write your answer to the nearest $ ) B. If downtime increased the available capacity for inspection by 10 hours (from 100 to 110 hours), profits would be increased by $ (write your answer to the nearest $ ). C. A chanse in the market has decreased the profit on the super ( $ ) product by $8. Total profit will decrease by $ . (write your answer to the nearest \$)