A representative consumer's demand for shirts is P=20-2Q. The MC of production is constant at $12. What is the optimal number of shirts for the firm to sell in a package, and what price should it charge?
Please show step by step.
A representative consumer's demand for shirts is P=20-2Q. The MC of production is constant at $12....
24.If the inverse demand curve a monopoly faces is p = 100 - 2Q, and MC is constant at 16, then profit maximization is achieved when the monopoly sets price equal to A) 16. B) 21. C) 25. D) 58. 25. If the inverse demand curve a monopoly faces is p = 100 - 2Q, and MC is constant at 16, then maximum profit A) equals $336. B) equals $882. C) equals $1,218. D) cannot be determined solely from the...
Consider a representative firm with total cost of TC=16+Q^2 (and a marginal cost of of 2Q, MC=2Q). The market demand curve is given by P=18-(1/2)Q and the starting market price is $12. 1) Graph the starting condition of a comparative static scenario. 2) Annotate what happens in order to transition to the long run. 3) Graph the long run equilibrium using comparative statics. 4) How many firms are in the market in the long run?
18. Consider the demand curve faced by a firm of P = 20 – 2q, where P is price and q is quantity demanded. If the firm is currently charging P = 5, which statement is true? a. The firm is pricing where marginal revenue MR = 0 b. The firm should increase price is t hey wish to increase revenue. c. The firm is selling its output in the elastic range of the demand curve d. The firm should...
5. A monopolist faces a demand curve P = 60 – 2Q and initially faces a constant marginal cost MC = 4. (a) Calculate the profit-maximizing monopoly quantity and price, and compute the monopolist's total rev- enue and profits at the optimal price. (b) Suppose that the monopolist's marginal cost in- creases to MC = 8. Verify that the monopolist's total revenue goes down. (c) Suppose that all firms in a perfectly competitive equilibrium had a constant marginal cost MC...
41.4 A market has an inverse demand func- tion p = 100 – 2Q and four firms, each of which has a constant marginal cost of MC = 20. If the firms form a profit-maxi- mizing cartel and agree to operate subject to the constraint that each firm will produce the same output level, how much does each firm produce?
Suppose that a monopoly faces inverse market demand function as P = 70−2Q, and its marginal cost function is MC = 40 – Q. Please answer the following two questions: a. What should be the monopoly’s profit-maximizing output? b. What is the monopoly’s price?
A monopolist’s inverse demand is P=500-2Q, the total cost function is TC=50Q2 + 1000Q and Marginal cost is MC=100Q+100, where Q is thousands of units. a). what price would the monopolist charge to maximize profits and how many units will the monopolist sell? (hint, recall that the slope of the MARGINAL Revenue is twice as steep as the inverse demand curve. b). at the profit-maximizing price, how much profit would the monopolist earn? c). find consumer surplus and Producer surplus...
1. Suppose that demand is given by P=100-Q, marginal revenue is MR=100-2Q, and marginal cost (and average cost) is constant at 20. a. What single price will maximize a monopolist's profit? b. What will be the prices and quantity under two-part pricing? It involves a lump sum fee (e.g., membership fee) equal to the consumer surplus at competitive prices and user fees (i.e., unit price) equal to the competitive price. c. Now the monopolist has another group of consumers whose...
what more information you needed? Q5. Suppose a store wishes to sell shirts whose respective demand function and cost functions are given as P=120-5Q and TC =60+20 Q. (i) Write down the equations for TR and Profit (r.. (1 mark) (ii) Graph the TR and TC functions with TR and TC on the vertical axis and Q on the horizontal. (2 marks) (iii) Determine using calculus the optimal number of shirts Q the store should produce and sell to maximize...
The demand function for an oligopolistic market is given by the equation, Q = 275 – 4P, where Q is quantity demanded and P is price (Note: inverse demand for the dominant firm here is P = 50 - .2Q). The industry has one dominant firm whose marginal cost function is: MC = 12 + 0.7QD, and many small firms, with a total supply function: QS = 25 + P. In equilibrium, the total output of all small firms is