Assume that demand is linear: P(Q) = A bQ, where Q = qi, and that all firms have the same cost function: C; = cq; + f. What is the free-entry number of firms, assuming Cournot competition?
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![Assume that demand is linear: P(Q) = A bQ, where Q = qi, and that
all firms have the same cost function: C; = cq; + f. What is the free-entry
number of firms, assuming Cournot competition?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd52f748c-818d-4ec3-9c0b-9d4e9c598a46%2Ff9838ba5-f6a6-4e3f-97a7-eab68b5bce3d%2F87tgi0s_processed.jpeg&w=3840&q=75)
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- It is mandatory to give a step by step explanation of the given question.Use the following to answer questions (1) - (14): Suppose the local market for flat glass, considered a homogeneous product, consists of two firms, A and B. The market demand is given as: Q = 40 - 2P, where Q is the market quantity and P is the price. A's total cost (TC) is: TC, = 6°q4, where q, is the quantity produced and sold by A B's total cost (TC3) is: TC, = 8q2, where qg is the quantity produced and sold by B [1] The market structure these two firms operate in is definitely not monopolistic competition. A. True В. False [2] Behaving as Cournot competitors, at the Nash equilibrium A produces a quantity closest in value to: A. 9 В. 11 C. 13 D. 15 [3] Behaving as Cournot competitors, at the Nash equilibrium the market quantity is closest in value to: A. 10 В. 13 С. 17 D. 20 [4] Behaving as Cournot competitors, at the Nash equilibrium the market price is closest in value to: A. 9 В. 11 C. 15 D. 19 [5] Behaving as Cournot competitors, at the Nash equilibrium B's profit is closest in…Suppose Firm X is a dominant firm in a market where the market demand is Q = 1200 -2p. Once Firm X sets its price, those small competitors set their prices a little lower so that they can always sell up to their capacity. Assume the small firms’ combined capacity is 100 units. Further assume Firm X’s marginal cost is 50. Answer the following questions. Let Q^D be the quantity produced by the dominant firm. Write down the residual demand function faced by Firm X. (Hint: Think about how Q and Q^D are related.) Find Firm X’s profit-maximizing price.
- Please try to solve complete in 30 minuteSuppose we have two identical fırms A and B, selling identical products. They are the only firms in the market and compete by choosing quantities at the same time. The Market demand curve is given by P=287-Q. The only cost is a constant marginal cost of $13. If Firm A produces a quantity of 60 and Firm B produces a quantity of 33, what is market price? Enter a number only, no $ sign. 19411 8. Suppose an industry produces an undifferentiated product for which market demand is given by X = A- P. There are many potential producers for this product, each of whom has a production function of the form: Fixed costs of F must be paid for being in business, and the marginal cost of a unit of production is a constant k . We imagine that firms decide whether to enter the industry under the supposition that, after all the firms that are going to enter do so, competition will be according to the Cournot model. That is, if N firms are in the market each has Cournot conjectures. An equilibrium is achieved with N firms in the industry if each firm, having its Cournot conjectures, does no worse than break even, whereas if another firm entered and made this an N + 1 firm Cournot oligopoly, all the firms would lose money. What is the equilibrium in this case? What (if anything) would be…
- Consider a market where the inverse demand function is P = 400 – 20Q, where Q is the aggregate output. Assume there are three firms which compete à la Bertrand. a)What is the equilibrium price and the corresponding aggregate output if all firms have a constant marginal cost equal to 40? b)What is the equilibrium price and the corresponding aggregate output if one firm has a constant marginal cost equal to 40 and the other firms have a constant marginal cost equal to 100? c)What is the equilibrium price and the corresponding aggregate output if one firm has a constant marginal cost equal to 40 and the other firms have a constant marginal cost equal to 260?Consider a set of 1000 companies operating in a competitive market. The supply curve for this market is given by O = 20+2P and the demand curve is given by D = 280-4P, where quantity Q is measured in millions of tons and Price P is measured in monetary units. Considering that the marginal cost of the individual firm is given by 2Q, the quantity Q being measured in thousands of tons, we ask: a) Sketch the market equilibrium and the equilibrium of an individual firm. b) What is the situation of this market at that particular moment. c) Make considerations about the long-run equilibrium trend of this market.Two firms facing a demand curve are P = 50 -5Qwhere Q = Q1 + Q2. The cost functions of the two firms are:C1(Q1) = 20 + 10Q1C2(C2) = 10 + 12Q2Based on this information:a. Suppose both companies have entered the industry, then what is the price?and the profit-maximizing amount for the two firms under conditionsperfectly competitive market?b. What is the quantity, price and profit of the two firms ifcompanies collude in pricing?c. What are the quantities, prices, and profits of the two firms if theydo the Cournot strategy, and draw the reaction curves of the twothe company?d. What are the quantity, price, and profit of the two firms if theycarry out the stakeberg strategy.
- Note -please dont use pen3. The (market) inverse demand function for a good is as follows: 12- 2q if q = [0,6], if q> 6. Pp(q) = { 12 There are two firms: N = {1,2}. Each firm's cost function is such that producing a units of the good incurs cost 2r. We consider the Cournot competition of the two firms. That is, they simultaneously choose their quantities. The firms are profit-maximizers. (1) Find a Nash equilibrium. (2) What is the size of the deadweight loss incurred by the Duopoly, compared to the competitive equilibrium allocation?Help me please
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