answer the following: No need for the solution

35-44: Bluegrass Farm has been experimenting with a special diet for its racehorses. The feed components available for the diet are a standard horse feed product (X1), an enriched oat product (X2), and a new vitamin and mineral feed additive (X3). The nutritional values in units per pound and the costs for the three feed components are shown in the table below: Feed component Standard Enriched oat Additive Ingredient A 0.8 0.2 0.0 Ingredient B 1.0 1.5 3.0 Ingredient 0.1 0.6 2.0 Coast per pound $0.25 $0.50 $3.00 The minimum daily diet requirements for each horse are 3 units of ingredient A, 6 units of ingredient B, and four units of ingredient C. In addition, to control the weight of the horses, the total daily feed for a horse should not exceed 6 pounds. Blue grass farm would like to determine the minimum-cost mix that will satisfy the daily diet requirements. The output of the Management Scientist for this problem is shown below. The constraints are defined as follows: Constraint 1: Daily diet requirement for Ingredient A Constraint 2: Daily diet requirement for Ingredient B Constraint 3: Daily diet requirement for Ingredient Constraint 4: Total daily feed Objective Function Value - 5.973 Value Variable X1 X2 X3 3.514 0.946 1.541 Slack/Surplus Reduced Costs 0.000 0.000 0.000 Constraint 1 0.000 3.554 0.000 0.000 Dual Prices -1.216 0.000 -1.959 0.919 Current Value 0.250 0.500 3.000 Upper Limit No Upper Limit 0.925 No Upper Limit OBJECTIVE COEFFICIENT RANGES Variable Lover Linit X1 -0.393 X2 No Lover Limit X3 1.522 RIGHT HAND SIDE RANGES Constraint Lover Limit 1 1.143 No Lover Limit 2.100 5.563 Current Value Upper Limit 2 3.000 6.000 4.000 6.000 3.368 9.554 4.875 8.478 37. The cost contribution of the standard feed is: O $0.47 O $0.88 O $4.62 O $1.22 38. What are the binding constraints? O2 O 1,3. & 4 O 1 & 3 1 O 2 & 4 39. Which of the following statements is NOT correct? The optimal solution provides a total daily feed weight of 6 pounds. The optimal diet just meets the minimum requirement for ingredient A. There is surplus of 3.554 pounds for ingredient B The optimal diet exceeds the minimum requirement for ingredient C. 40. If the right hand side of constraint 1 is increased by one unit the total daily cost will be: not affected not possible to increase the RHS of constraint 1 by 1 unit O $4.757 $7.189