1. A company engaged in the MSME sector can sell all of its production units at a price of $ 6 per unit. The cost of producing goods (q) units per week is C (q) = 1000 + 2q - 0.5q^2+0.2q^3. What is the value of q generated in order to maximize firm profits. And make tests on first derivatives and second derivatives.2. With the same cost function as Number 1 where to produce goods (q) units per week is C (q) = 1000 + 2q - 0.5q^2+0.2q^3. What is the price of q that can be sold per week if the demand equation is known is p = 12 -1.2q. Determine the price and volume of sales that maximize profits.3. A firm has a cost and demand function, respectively, C (q) = 5q p = 25 -2q.Find the level of output that maximizes the firm's profits and how much profit the firm receives. Is the gain function decreasing or increasing?

1. A company engaged in the MSME sector can sell all of its production units at a price of $ 6 perunit. The cost of producing goods (q) units per week is C (q) = 1000 + 2q - 0.5q2 + 0.2qs. What is the value of q generated in order to maximize firm profits. And make tests on first derivatives and second derivatives. 2. With the same cost function as Number1 where to produce goods (q) units per week is C (q) = 1000 + 29 - 0.5q2 + 0.2q3. What is the price of q that can be sold per week if the demand equation is known is p =12-1.2q. Determine the price and volume of sales that maximize profits. 3. A firm has a cost and demand function, respectively, C (q) - 5q p = 25-2q. Find the level of output that maximizes the firm's profits and how much profit the firm receives. Is the gain function decreasing or increasing