Question: Please please please include the excel with formulas and the solver. I only need E answered with the excel screen shots. I have the answer

Please please please include the excel with formulas and the solver.

I only need E answered with the excel screen shots. I have the answer below just need to see how to do it on excel. Thank you!

Please please please include the excel with formulas and the solver. Ionly need E answered with the excel screen shots. I have the

1. Hart Manufacturing makes three products. Each product requires manufacturing operations in three departments: A, B, and C. The labor-hour requirements, by department, are as follows: During the next production period, the labor-hours available are 450 in department A,350 in department B, and 50 in department C. The profit contributions per unit are $25 for product 1,$28 for product 2 , and $30 for product 3 . a. Formulate a linear programming model for maximizing total profit contribution. b. Solve the linear program formulated in part (a). How much of each product should be produced, and what is the projected total profit contribution? c. After evaluating the solution obtained in part (b), one of the production supervisors noted that production setup costs had not been taken into account. She noted that setup costs are $400 for product 1,$550 for product 2 , and $600 for product 3 . If the solution developed in part (b) is to be used, what is the total profit contribution after taking into account the setup costs? d. Management realized that the optimal product mix, taking setup costs into account, might be different from the one recommended in part (b). Formulate a mixed-integer linear program that takes setup costs into account. Management also stated that we should not consider making more than 175 units of product 1,150 units of product 2 , or 140 units of product 3 . e. Solve the mixed-integer linear program formulated in part (d). How much of each product should be produced, and what is the projected total profit contribution? Compare this profit contribution to that obtained in part (c). e. The optimal solution using The Management Scientist is P1=100P2=100P3=0y1=1y2=1y3=0Value=4350 The profit associated with this solution is $4350. This is an improvement of $360 over the solution in part (c). 1. Hart Manufacturing makes three products. Each product requires manufacturing operations in three departments: A, B, and C. The labor-hour requirements, by department, are as follows: During the next production period, the labor-hours available are 450 in department A,350 in department B, and 50 in department C. The profit contributions per unit are $25 for product 1,$28 for product 2 , and $30 for product 3 . a. Formulate a linear programming model for maximizing total profit contribution. b. Solve the linear program formulated in part (a). How much of each product should be produced, and what is the projected total profit contribution? c. After evaluating the solution obtained in part (b), one of the production supervisors noted that production setup costs had not been taken into account. She noted that setup costs are $400 for product 1,$550 for product 2 , and $600 for product 3 . If the solution developed in part (b) is to be used, what is the total profit contribution after taking into account the setup costs? d. Management realized that the optimal product mix, taking setup costs into account, might be different from the one recommended in part (b). Formulate a mixed-integer linear program that takes setup costs into account. Management also stated that we should not consider making more than 175 units of product 1,150 units of product 2 , or 140 units of product 3 . e. Solve the mixed-integer linear program formulated in part (d). How much of each product should be produced, and what is the projected total profit contribution? Compare this profit contribution to that obtained in part (c). e. The optimal solution using The Management Scientist is P1=100P2=100P3=0y1=1y2=1y3=0Value=4350 The profit associated with this solution is $4350. This is an improvement of $360 over the solution in part (c)

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