Continue with your analysis of the monopoly cable-television company with demand of Qd = 60 - P/2 (alternatively, you can write the demand equation as Qd = 60 – 0.5P) and MC = 0.5Q + 30. Explain how you’ve determined the socially optimal output level. How does the socially optimal output compare to the monopolist output in terms of individual CS, PS, and DWL (e.g., compare CSm and CSSOC, and so on)? How does the total surplus (sum of consumer and producer surpluses) compare between the two situations? (Narrative response; suggested length of four to eight sentences or one to two paragraphs. It might be useful to create a table to contrast the two settings.)

Question 1. In this question we begin by constructing a competitive market for a good, and then compare the outcome when supply is controlled by a single-price monopolist. Suppose that the demand for units of some beverage comes from households with the preferences over units of the beverage (x1) and expenditure on all other goods (x2) represented by the following utility function, U(x1,x2) = 800 In(x1) + x2 Each household has an exogenous income of I per period. The second 'good' is referred to as a 'composite' good and is an amount of money. We assume throughout that p2 = 1. (4 marks) Derive a household's ordinary demand functions, x1(P1, 1,1) and x2(P1,1,1) when they are price-takers in the market for the beverage. How large does the exogenous income need to be in order for the household to enjoy a positive amount of both 'goods'? i) (2 marks) Suppose there are 80 households who participate in the market for the beverage. Half of the households have an income of $1200 per period,…

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Q4-11: Suppose we have a monopolist supplying two different markets. The demand in these markets is given by two types of consumers, each buying exactly one unit of the product a monopolist is selling so long as their consumer surplus is non-negative. If the consumer has a choice, she or he will buy the product that gives them the highest consumer surplus. the monopolist has estimated the indirect utility (CS) of each type of consumer as V₁ = 7z₁ - P₁ V₂ = 222 - P2 == where = {1,2} is the quality chosen by the monopolist i.e. vertical differentiation. The monopolist does not know each consumer's type. There are 397 type one consumers and 107 type two consumers. Finally suppose the marginal cost for all quantities is given by e(z) = 2. Q4-1: What are the lowest qualities type 1 and 2 consumers will demand. Q4- 3: What are the incentive compatibility constraints for type 1 and 2 Q4-4: The monopolist has three options: ■Sell only to high type consumers ■ Sell to both consumers the same…

A monopoly produces a good with a network externality at a constant marginal and average cost of c = $2. In the first period, its inverse demand curve is p 14-1Q. In the second period, its inverse demand curve is p=14-1Q unless it sells at least Q = 8 units in the first period. If it meets or exceeds this target, then the demand curve rotates out by a (it sells a times as many units for any given price), so that its inverse demand curve is p=14- - 1/10. The monopoly knows that it can sell no output after the second period. The monopoly's objective is to maximize the sum of its profits over the two periods. For what values of a would the monopoly earn a higher two-period profit by setting a lower price in the first period? . (round your answer to two decimal places) If a is

What quantity will the above monopolist produce if it can first degree price discriminate?  (Enter a number) How much consumer surplus do consumers get in the above graph if the monopolist first degree price discriminates? (Enter a number) If the monopolist first degree price discriminates, will the quantity produced by the monopolist be allocatively efficient? (Enter: YES or NO)

Suppose the monopolist with a marginal cost of 2 is facing two of customers i = {L, H} with the following demand functions: Customer H: qH Customer L: qL = = 6- PH 4- PL The consumer's total payment T;(q) is T;(q) = A; + piq with lump sum payment A and per unit price p. = a. Assume that the monopolist can distinguish between the two groups of consumers. Further, suppose that A₁ 0, meaning the monopolist is charging uniform prices. Find the profit maximizing price the monopolist charges customer H and the price the monopolist charges customer L. b. Assume that the monopolist can perfectly distinguish between the two groups of consumers and can utilize a lump sum payment A¡ > 0. Find the two part tariff the monopolist charges customer H and the two part tariff charged to customer L.

In Fruitland, strawberries are sold in 4-litre baskets to customers on a "pick-your-own" basis. There are 2 farmers who sell strawberries: Mickey and Kit. There are no costs of supplying strawberries for sale for either farmer, so each has MC = ATC = 0. Profit therefore is simply TR. Market demand for strawberries is given in the accompanying table. If the market were served by a monopolist, the quantity traded would be 125 baskets, the price per 4-litre basket would be $7.50, and the profit for the firm would be $937.50. If Mickey and Kit decided to collude, each would have an individual quantity supplied of 62.5 baskets and each would have profits of $468.75. Suppose Mickey and Kit agree to split the monopoly outcome. Kit, acting in her own self-interest, realizes that she can cheat and supply 87.5 baskets; when she does, Kit's profits are $525.00 and Mickey's profits are $375.00. Mickey decides to retaliate and increases his supply to 87.5 baskets too; when he does, Kit's profits…

Both questions answered  Question 1: Which of the following is true of a profit-maximizing monopolist firm?   1) It has no incentive to minimize its costs 2) It sets price equal to marginal cost 3) It chooses a production level higher than that which is socially optimal 4) It chooses a production level on the elastic portion of the demand curve 5) It chooses a production level such that marginal revenue is greater than marginal cost   Question 2: In which of the following market structures do firms maximize profits by producing at the point where price is equal to marginal cost?   I. Perfect competition II. Monopoly III. Oligopoly IV. Monopolistic competition   1) I 2) II 3) II and III 4) I and IV 5) I, II, III, and IV

Suppose that the monopolist can produce with total cost: TC = goods in two different markets separated by some distance. The demand curves in the first market and the second market are given by Q = 120 - 2P, and Q2 = 240 - 2P,. Suppose that consumers can mail the product from cheaper location to a more expensive location freely (mailing cost $0). What would be the monopolist profit? 10Q. Assume that the monopolist sells its $8000 $7200 $6000 $6400