Suppose that there are 90 firms in a market, each with the following cost function: C(q) = 11 + 5q². %3D Suppose the market demand is D(p) = 1,280 - 39p %3D How much profit does each firm make in the short-run equilibrium?
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- The market for drones is perfectly competitive. Assume for simplicity that fractions of everything, including number of firms, is possible. We have identical firms, each with a Total Cost curve of TC=862+q^2 and Marginal Cost curve MC=2q. Market demand is Q=856-2P. What is the number of firms in the market in the long run equilibrium?The market price a perfectly competitive firm has to take is pm and the total cost to the firm is TC(Q)=aq+Bq2 +y , where y is fixed cost of the firm . Find the optimal output to the firm in terms of market price pm. Express also maximum profit. How does maximum profit depend on the market price and the level of fixed cost? All parameters are assumed to be positive.?Suppose that many small firms operating in the perfectly competitive market set-up. All firms are identical and have the total cost function c (q)= 40+8q+(q^2/10), where q is the individual firm’s production amount. The market inverse demand function is described as P= A - (Q/50), where A>0 is constant, and Q is the market quantity. In the short-run equilibrium, there are 78 firms in the market, and firm’s maximum profit is $22.5 a) find the short-run equilibrium price b) suppose that in the long-run, firms cost function is still the same C (q)= 40+8q+(q^2/10) (assume LR cost function has fixed component of 40) Find the long-run equilibrium number of firms? (Assume market demand in LR = market demand SR)
- A competitive industry consists of 100 identical firms. The short run cost function of each firm is given by C(q)=200q+15q^2 What is the supply function for each firm?Suppose the cost function for a firm is given by C(Q) = 100 + Q2. If the firm sells output in a perfectly competitive market and other firms in the industry sell output at a price of $10, what level of output should the firm produce to maximize profits or minimize losses? What will be the level of profits or losses if the firm makes the optimal decision?A firm produces a product in a competitive industry and has a total cost function C = 80 + 4q + 2q2 and a marginal cost function MC = 4 + 4q. At the given market price of $28, the firm is producing 7 units of output. Is the firm maximizing its profit? What quantity of output should the firm produce in the long run?
- Consider a firm in a perfectly competitive market. The firm’s marginal cost, average cost and average variable costs are given by the figure below. Suppose that the current market price is p=10. In order to maximize its profit, the firm will produce q = ___________ units of output.The market for drones is perfectly competitive. Assume for simplicity that fractions of everything, including firms, is possible. We have identical firms, each with a Total Cost curve of TC=712+q^2 and Marginal Cost curve MC=2q. Market demand is Q=895-2P. What is the long-run equilibrium market price? Enter a number only, drop the $ sign.Suppose the cost function for a firm is given by C(Q) = 100 + Q2. If the firm sells output in a perfectly competitive market and other firms in the industry sell output at a price of $10,A) What level of output should the firm produce to maximize profits or minimize losses?B) What are the profits at the optimal output amount? C) Should the company produce this optimal amount or should it shut down?
- Multiplying one firm’s short-run supply function to the number of firms in a specified industry will give you the short-run market supply function. True or false.Suppose that the firm operates in a perfectly competitive market. The market price of his product is$10. The firm estimates its cost of production with the following cost function: TC=10q-4q2+q3 A. What level of out put should the firm produce to maximize its profit? B. Determine the level of profit at equilibrium. C. What minimum price is required by the firm to stay in the market?A market is at the perfectly competitive long run equilibrium, with market price equal to 2. All firms have the cost function TC(q)=5q−6q2+3q3 over the relevant range of output q. Suppose the market demand is 100 units at this price. How many firms are there in the market?
