Suppose a monopoly firm has the following demand and long‑run total cost functions: P(Q) = 100...
In the long run, the price for a perfectly competitive firm O A. will allow for positive economic profits. O B. will be determined by the firm's supply and demand curves. O c. will equal LRMC where LRMC is at a minimum. OD. will equal the minimum LRAC.
Given the following information for a monopoly firm: Demand: P = 64-4(Q) Marginal revenue: MR = 64 - 8(Q) Marginal cost: MC = 2(0)+10 Average total cost at equilibrium is 30 1. At what output (Q) will this firm maximize profit? 2. At what price (P) will this firm maximize profit 3. What is the total revenue (TR) earned at this output level 4. What is the total cost (TC) accrued at this output 5. What profit is earned Assume...
Figure 15-6 Price $20+ Marginal Cost 100 150 200 Quantity Marginal Revenue Refer to Figure 15-6. What is the deadweight loss caused by a profit-maximizing monopoly? O O $150 $200 $250 Os300 A monopolist faces market demand given by P - 60 - Q. For this market, MR = 90 - 2Q and MC - Q. What price will the monopolist charge in order to maximize profits? O $20 O $30 O so Osso In Canada, in the majority of...
1. Suppose that a firm operating in perfectly competitive industry has short-run cost function given by C(q) = 5+2q+9. The market price is $10. (a) What is the profit-maximizing output level for this firm? (b) What is the firm's total revenue and profits at the profit-maximizing output? (c) What is the minimum price at which the firm will produce a positive level of output in the short run?
8. Consider the following Demand (Price and Marginal Revenue) and Cost (Total and Marginal) relationships expressed as functions of Q: Price = P(Q) = 310 – 2Q TC = TC(Q) = 3500 + 70Q + Q2 MR = MR(Q) = 310 – 4Q MC = MC(Q) = 70 + 2Q a. What is the profit-maximizing level of output? What is the price at that level? b. Should the firm continue operating in the short run? In the long run? c....
Consider a perfectly competitive market with many identical firms. Each firm has a long-run marginal cost function given by LRMC(y) = y ^2 + 1. We do not know the firms’ LRAT C function, but we know that at a quantity of 3 it is equal to LRMC. In other words: LRAT C(3) = LRMC(3). (a) Find an expression for an individual firm’s long-run inverse supply curve: this will be p as a function of y. Note that it will...
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...
1) A perfectly competitive firm faces the following Total revenue, Total cost and Marginal cost functions: TR = 10Q TC = 2 + 2Q + Q2 MC = 2 + 2Q At the level of output maximizing profit , the above firm's level of economic profit is A) $0 B) $4 C) $6 D) $8 *Additional information after I did the math: The price this firm charges for its product is $10, the level of output maximizing profit is 4...
Consider a competitive rm with total costs given by TC(q) = 100 + 10q + q^2, The firm faces a market price p = 50. (a) Write expressions for total revenue TR and marginal revenue MR as functions of output q. (b) Write expressions for average total cost ATC, average variable cost AVC, and marginal cost MC as functions of output q. (c) For what value of output is ATC minimized? (d) Find the profit maximizing level of output q...
The firm's long-run total cost is given by LTC = 5,000Q - 100Q^2 + Q^3 and its long-run marginal cost is given by LMC = 5,000 - 200Q + 3Q^2. At what output level does the firm experience diseconomies of scale? I don't understand how it goes from this " 5000 - 100Q + Q2 " to this equation "-100 + 2Q = 0"