please answer the 2 questions immediately

just answer one question thankyou

13. Given the Linear Programming Model. To maximize: Z = P30x + P40y Subject to: x + 2y s 24 Constraint 1 2x + y s 30 Constraint 2 X, y 2 0 The new Linear Programming Model can be written as; a. To maximize: Z = P30x + P40y + OS1 + 052 Subject to: x + 2y + 0S1 + S2 = 24 Constraint 1 + S1 + OS2 = 30 Constraint 2 Xy 20 2x + y b. To maximize: Z = P30x + P40y + 0S1 + 052 Subject to: x + 2y + S1 + OS2 = 24 Constraint 1 2x + y + OS1 + OS2 = 30 Constraint 2 Xy 20 c. To maximize: Z = P30x + P40y + 0S1 + 052 Subject to: x + 2y + 51 +0S2 = 24 Constraint 1 2x + y + OS1 + S2 = 30 Constraint 2 Xy 20 d. To maximize: Z = P30x + P40y + OS1 + OS2 Subject to: x + 2y + S1 + S2 = 24 Constraint 1 2x + y + S1 + S2 = 30 Constraint 2 Xy20 Xy 20 b. To maximize: Z = P30x + P40y +0S1 + OS2 Subject to: x + 2y + S1 + OS2 = 24 Constraint 1 2x + y +0S1 + 052 = 30 Constraint 2 Xy 20 c. To maximize: Z = P30x + P40y + 051 +0S2 Subject to: x + 2y + S1 + 052 = 24 Constraint 1 2x + y +0S1 + S2 = 30 Constraint 2 Xy20 d. To maximize: Z = P30x + P40y + 051 +0S2 Subject to: x + 2y +51 +52 = 24 Constraint 1 2x + y + S1 + S2 = 30 Constraint 2 Xy 20 (2 points) A B D 14. A veterinarian mixes two types of animal supplements; Supplement A and Supplement B. Each unit of supplement A costs P5, contains 2 grams of fats and 1 gram of protein. Each unit of supplement B costs P10, contains 1 gram of fats, and 3 grams of protein. Suppose that the veterinarian wants each unit of the final product to yield at least 10 grams of fats and at least 15 grams of protein Contents Supplement A Supplement B Requirements 2 1 Constraint 1 Protein 1 3 Cost/gram Constraint 2 P5 P 10 Fats 10 grams 15 grams Set up the Objective function (1 Point) To minimize = P2x+Ply To minimize C = P 1x P 3y To minimize C = P 5x + P 10 To macimize Z = P 5x + P 10