12: Suppose Vought International has a monopoly on "Supe" protective service plans. The inverse demand for protective service plans Q is = 240 – 8Q while the cost of protective service plans is C(Q) = 2Q?

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Suppose a monopoly's price elasticity of demand equals-5 and the marginal cost of production equals $500.00. The profit-maximizing price is $ 625 (Enter a numeric response using a real number rounded to two decimal places.) What will be the firm's markup? When maximizing profit, the monopoly's markup is______percent. (Round your response to the nearest percent.)

You are the manager of a monopoly, and your analysts have estimated your demand and cost functions as P = 400 - 4Q and C(Q) = 2,000+ 3Q2, respectively, a . What price-quantity combination maximizes your firm's profits? Instructions: Round your response to the nearest penny (two decimal places). Price: $ Quantity: units b. Calculate the maximum profits. Instructions: Round your response to the nearest penny (two decimal places).

Consider a monopoly that faces the demand curve P = 20 − Q, and has the marginal cost curve MC = 2. a) Use the demand curve to find the equation of the marginal revenue curve. b) Find the profit-maximizing price and quantity for this monopoly if the monopoly uses uniform pricing. What is the producer surplus? c) Now, suppose the monopoly wants to increase profits using block pricing. The total cost the monopoly incurs is T C = 2Q. Find the optimal quantities, Q1 and Q2, and their corresponding optimal prices, P1 and P2 that maximize profits using a two-block pricing scheme. What is the new producer surplus? Note:- Do not provide handwritten solution. Maintain accuracy and quality in your answer. Take care of plagiarism. Answer completely. You will get up vote for sure.

Can you help with parts d,e, and f please? Assume the following equations describe the conditions for a monopoly: Qd = 2,000 - 100P TC = 3,500 + 5q + .005q2 Where Qd is the quantity demanded, P is the commodity's price in dollars, TC is the firm's total cost in dollars and q is the quantity of output produced. Based upon these equations, answer the following questions:a. What is the firm's equation for total revenue expressed as a function of quantity? b. What is the firm's equation for marginal revenue expressed as a function of quantity? What is the firm's equation for marginal cost expressed as a function of quantity? c. What is the firm's profit maximizing quantity of output? d. What price will the firm charge for the commodity? e. What would be the socially optimal quantity of output? f. What price would regulators have to establish in order to have the firm produce the socially optimal quantity of output?

The market demand for a good is P = 90 - Q. The good can be produced at a constant cost of $10. How much deadweight loss is created if the market is served by a monopolist as opposed to a competitive market?Enter as a value.

Suppose a monopoly firm’s total cost of production TC = f + c•Q where f > 0 and c > 0. Is this firm a “natural monopoly”? Answer ‘Yes” or “No” based on your explanation of the meaning of a “natural monopoly.”

Consider the case of a monopolist who has the ability to perfectly price discriminate by charging each one of its customers a two-part tariff. Suppose for simplicity that there are only two consumers, Mary and Terry. Mary demand for the good is 2/3 of the aggregate demand. The aggregate demand is given by Q=550-3p, where Q denotes the total quantity demanded at price p. The firm's total cost of producing Q units is given by the function C(Q) = 5 Q + 100 Find the two-part tariff that the firm will charge Mary in order to maximize its profit. Then enter the fee of this two-part tariff below. (As usual, you must enter a number below, not a ratio, not an expression with symbols..., just a number.)