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5. Given below is the Linear Programming Model for manufacturing two types of products: Product A and Product B. There are two constraints available in the production processes. The available limited resources for Constraint 1 is 24 units and for constraint 2 is 18 units. Solve using simplex method and determine the optimal production output and the associated maximum profit. + To Maximize Z = 8x + 6y Subject to: 4x + 3y = 24 2x + 3y = 18 X Y Z 0 Solve using simplex method, the entries in the C - Zj row in the initial table are; (1 Point) 06 8. 0 . 0 Oo 0 0 hing 00 8 6. 0. 0 CO 8 0. 6. 0 6. Given below is the Linear Programming Model for manufacturing two types of products: Product A and Product B. There are two constraints available in the production processes. The available limited resources for Constraint 1 is 24 units and for constraint 2 is 18 units. Solve using simplex method and determine the optimal production output and the associated maximum profit. + To Maximize Z = P 8x + 6y Subject to: 4x + 3y = 24 2x + 3y = 18 X, y 20 Solve using simplex method, the entries in the replacing row for the 2nd table are; (2 points) 6. 1. 3/4 1/4 0 w 6. 1. -314 -1/4. O 6 1 1/4 3/4 0 6 1 -1/4 -3/40 7. Given below is the Linear Programming Model for manufacturing two types of products: Product A and Product B. There are two constraints available in the production processes. The available limited resources for Constraint 1 is 24 units and for constraint 2 is 18 units. Solve using simplex method and determine the optimal production output and the associated maximum profit. To Maximize Z = 8x + 6y Subject to: 4x + 3y = 24 2x + 3y = 18 x, y20 Solve using simplex method, the new entries for $2 row for the second table are; (2 Points) 06.0 3/2, -1/20 6. 03/ 2-1/2 1 6.0 -3/2. -1/2 oliy 06. 0. -3/2-1/ 21