Consider a monopolist firm facing an inverse demand curve given by P(Q) 2700 9Q The firm's...
Consider a monopolist firm facing an inverse demand curve given by P(Q) 2700-9Q. The firm's total cost is given by c(Q) 11,000+900Q (a) Show your work in solving for the firm's profit-maximizing quantity and price. What is (b) Plot this firm's revenue and total cost functions. Illustrate the profit-maximizing quantity (c) Now plot this firm's inverse demand, marginal revenue, and marginal cost curves. Il- the maximized value of profit? on this graph, as well as the firm's maximized profit level....
The inverse demand curve a monopoly faces is p=20Q^−1/2. The firm's cost curve is C(Q)=4Q. What is the profit-maximizing solution? (Round all numeric to two decimal places.) The profit-maximizing quantity is 6.25. The profit-maximizing price is $8. What is the firm's economic profit? The firm earns a profit of $_________ (Round your response to two decimal places.)
7. Perfectly competitive firm faces P(Q) = P inverse demand curve and its costs are given by a cost function C(Q), assuming that marginal costs are positive. Firm is also taxed at rate t per unit of output. (a) Write down the firm's profit function. Identify the choice variable, and the parameter if the firm maximizes the profit. (b) Write down the FONC for profit maximization. What does this equa- tion solve for? Can you get it explicitly? Discuss. Under...
Dumping Assume that a firm is a monopolist at Home facing the inverse-demand curve, P = 10 − Q, but is one of many competitors in the world market, where it can sell its output at a price Pw = 2. Furthermore, assume that the firm’s total cost is given by: T C (Q) = 10 + Q2 . Answer the following questions: (a) Find the optimal level of output that maximizes the firm’s total profits. Is it optimal for...
Dumping. Assume that a firm is a monopolist at Home facing the inverse-demand curve, P = 10 − Q, but is one of many competitors in the world market, where it can sell its output at a price Pw = 2. Furthermore, assume that the firm’s total cost is given by: T C (Q) = 10 + (Q^2)/2. Answer the following questions: (a) Find the optimal level of output that maximizes the firm’s total profits. Is it optimal for the...
The inverse demand curve a monopoly faces is p= 120-20. The firm's cost curve is C(Q)= 30 +6Q. What is the profit-maximizing solution? The profit-maximizing quantity is . (Round your answer to two decimal places.) The profit-maximizing price is $ . (round your answer to two decimal places.)
HUULUHTETU The inverse demand curve a monopoly faces is p = 110 -20. The firm's cost curve is C(Q) = 50 + 60. What is the profit-maximizing solution? The profit-maximizing quantity is 26 (Round your answer to two decimal places.) The profit-maximizing price is $ 58 . (round your answer to two decimal places.) What is the firm's economic profit? The firm earns a profit of $ (round your answer to two decimal places.
4) A firm faces the demand curve, P-80-3Q, and has the cost equation, What is the equation for the firm's total revenue? 200+20Q. a) b) What is the equation for the firm's marginal revenue? c) What is the quantity that maximizes total revenue? d) Find the optimal quantity and price for the firm if they are trying to maximize profit e) What is the firm's profit at the price and quantity in (d)? f) Now suppose that the demand for...
The inverse demand curve a monopoly faces is p equals 120 minus Upper Qp=120−Q. The firm's cost curve is Upper C left parenthesis Upper Q right parenthesis equals 40 plus 5 Upper QC(Q)=40+5Q. What is the profit-maximizing solution? The profit-maximizing quantity is (Round your answer to two decimal places.) The profit-maximizing price is (round your answer to two decimal places.) What is the firm's economic profit? The firm earns a profit of (round your answer to two decimal places.)
The inverse demand curve a monopoly faces is p = 110 -20. The firm's cost curve is C(Q)= 10 +6Q What is the profit-maximizing solution? The profit-maximizing quantity is (Round your answer to two decimal places) The profit-maximizing price is $ (round your answer to two decimal places.)