Im struggling with this hw assignment, please help ASAP!

Only a and b

11. A drug factory manufactures two new drugs: A and B. The selling prices for the two drugs are $7 per ounce (drug A) and $5 per ounce (drug B). The factory has two production processes to make chemicals 1 and 2 that can be blended together to produce drugs A and B. For each unit of the production process, the required labor hours and raw material are as follows: Input Labor (hour) Raw Material (oz) 1 2 Per unit of Process 1 Per unit of Process 2 2 1 Available Resource 130 110 For each unit of the production process, the outputs for running one unit of the process are shown in the table below. Output Chemical 1 (oz) Chemical 2 (oz) 2 2 Per unit of Process 1 Per unit of Process 2 1 3 By weight, drug A must contain at least 60% of chemical 1, and drug B must contain at least 45% of chemical 1. (a) (12 points) Formulate this problem as a linear programming to maximize the profit for the factory (b) (3 points) There is a new manufacturing policy for the two drugs: if the amount of drug A produced is more than twice as much as the amount of drug B produced, the factory will pay a penalty of $2 per ounce for the extras. Modify your formulation in part (a) to maximize the profit with the new policy. 11. A drug factory manufactures two new drugs: A and B. The selling prices for the two drugs are $7 per ounce (drug A) and $5 per ounce (drug B). The factory has two production processes to make chemicals 1 and 2 that can be blended together to produce drugs A and B. For each unit of the production process, the required labor hours and raw material are as follows: Input Labor (hour) Raw Material (oz) 1 2 Per unit of Process 1 Per unit of Process 2 2 1 Available Resource 130 110 For each unit of the production process, the outputs for running one unit of the process are shown in the table below. Output Chemical 1 (oz) Chemical 2 (oz) 2 2 Per unit of Process 1 Per unit of Process 2 1 3 By weight, drug A must contain at least 60% of chemical 1, and drug B must contain at least 45% of chemical 1. (a) (12 points) Formulate this problem as a linear programming to maximize the profit for the factory (b) (3 points) There is a new manufacturing policy for the two drugs: if the amount of drug A produced is more than twice as much as the amount of drug B produced, the factory will pay a penalty of $2 per ounce for the extras. Modify your formulation in part (a) to maximize the profit with the new policy