please answer all the questions immediately thankyou

1. 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 zo The objective function in the new linear programming model is. O (1 Point) To Maximize Z = 8x + 6y + 51 +52 To maximize Z = 5x + 6y + 51 + OSZ To Maximize Z = 8x + 6y + 0S1 + 052 To Maximize Z = 8x + 6y + 0S1 + 52 2. 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 20 How much is the profit of the initial table? * (1 Point) Z = 0 Z=6 O2=8 Z = 18