1. there are two companies (company 1 and company 2) that operate in a market where both firms produce a homogenous item. The two companies sell the item in a market where the demand function is shown by: Q = 11 – 0.25P. Now if Q < 11, = 0, if Q > 11 where Q = q1 + q2 is the total market output and qa is company a's output, a = company s's cost function is: Ca (qa) = 4qa. 1,2. i) Explain the two firms' Bertrand equilibrium pricing and quantities. To enhance your explanation, use response function diagrams. Please show derivations to help work out the question.
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- A6 In Changlun, Kedah, there are two bakers, Abu and Bakar. Their bread taste the same and nobody can tell the difference. Abu has constant marginal costs of RM1 per loaf of bread. Bakar has constant marginal costs of RM2 per loaf. Fixed costs are zero for both of them. The inverse demand function for bread in Changlun is p(q) = 6 – 0.01(qA + qB), where q is the total number of loaves sold per day. Find the reaction function for Abu and Bakar. What is the Cournot Nash equilibrium number of loaves of bread for each baker?1. Two firms (A and B) play a competition game (i.e. Cournot) in which they can choose any Qi from 0 to ¥. The firms have the same cost functions C(Qi) = 10Qi + 0.5Qi2, and thus MCi = 10 + Qi. They face a market demand curve of P = 220 – (QA + QB). a. Assume firm A chooses quantity first. Frim B observes this choice and then chooses its own quantity. What is Frim B's profit as a function of QA and QB? b. Firm B has MRB = 220 – 2QB – QA. What is firm B’s best response to an arbitrary QA selected by firm A? c. Given that firm A expects firm B’s best response, what is firm A’s profit as a function of QA? (Hint: the only unknown variable in the profit function should be QA) d. Firm A has MRA = 150 – 4QA/3. What are the equilibrium QA and QB selected in this game? e. What is the equilibrium price, and how much profit does each firm collect?1. there are two companies (company 1 and company 2) that operate in a market where both firms produce a homogenous item. The two companies sell the item in a market where the demand function is given by: Q = 22 – 0.50P. Now if Q 11 where Q = q1 + q2 is the total market output and qa is company a's output, a = 1,2. company s's cost function is: Ca (qa) = 4qa. Assume the two companies can now collaborate and act as a single monopoly firm. Calculate that the market price that each company pays, EQM quantities each company sells, the profits that each company makes. i)
- Please no written by hand solution Considerthe following problem. There are five firms producing a homogenous good and competing in quantities simultaneously. The demand function for this good is given by D(p) = 100−p, where p denotes price. The marginal cost is the same for all firms and equals 40 Answer the following questions. (a) Compute the equilibrium quantities and profits of each firm. (b) Now suppose that two of these firms (say firms 1 and 2) want to merge. (The remaining firms stay unchanged.) Merging, however, is costly. To merge, each merging firm has to pay a fixed cost F. Determine the highest fixed cost F that the two firms would be willing to pay in order to proceed with the merger.Firms J and K produce compact-disc players and compete againstone another. Each firm can develop either an economy player (E)or a deluxe player (D). According to the best available marketresearch, the firms’ resulting profits are given by the accompanyingpayoff table.a. The firms make their decision independently, and each is seeking itsown maximum profit. Is it possible to make a confident predictionconcerning their actions and the outcome? Explain.Firm KE DE 30, 55 50, 60 Firm JD 40, 75 25, 50b. Suppose that firm J has a lead in development and so can move first.What action should J take, and what will be K’s response?c. What will be the outcome if firm K can move first?Kate and Alice are small-town ready-mix concrete duopolints. The market demand tunction is o- 20,000 - 200Pwhere Pis the price of a cubic yard of concrete and Ois the number of cubic yards demanded per year. Marginal cost is sa0 per cubic yard. Suppose Kate onters the market first and chooses her output belore Alice. What is the difference in Alice's profit when Kata enters the market tirst, compared to when they simultanecusly select ther outputa? When Kate entors the markat first, Alice's profit is $3,888.a0 lower. O When Kate enters the market fest, Alice's profit is 513,333.33 lower. O When Kate enters the market first, Alice's profit is $5,000 lower. O When Kate onters the market first, Alice's proft is $1.111.11 higher,
- Consider a simple monopolistic competition industry (many firms) in whicheach firm in the industry has one store. The store costs $200 per week andthe marginal cost is $10 per unit of output in addition to the fixed cost of the store. Hint: Mathematically this problem can be solved just like a monopoly problem. (a) If the typical the demand facing each individual firm is QD = 40−P eachweek, what price will a typical firm in this industry charge? (Hint: IfQD = 40 − P then P = 40 − QD and MR = 40 − 2QD). (b) Is the firm making a positive profit? What is the producer surplus? Whatis the profit after fixed costs? (c) Will new firms enter the market if demand stays the same and new firmsface the same demand and have the same costs? (d) In general, what is the long run profit of an average firm in a monopolistically competitive market.3 In a Cournot market with two firms, the inverse market demand curve is P=50-2Q, where Q=q1+q2(Firm 1’s output is ; Firm 2’s output is ). Both firms have a constant marginal cost of 14. If Firm 2 produces 12 units of output, how much should Firm 1 produce? Group of answer choices 3 6 0 12Pizza Hut and Dominoís are considering to open a shop in a new shopping precinct in Burwood. Suppose both charge $10 for a pizza (price competition is ignored here), and the aggregate local demand for pizza at this price is Q: If both Örms open a shop in the shopping precinct, Q is shared equally between the two shops. On the other hand, if there is only one pizza shop in the shopping precinct, the total demand Q goes to that shop. The total cost function for Pizza Hut is TC P(Q) = 5Q + 6000 and the total cost function for Dominos is TCD(Q) = 5Q+ 6000: Each has two strategies: Open a shop or Not, and they make their decisions simultaneously. The payoff is zero for a firm that does not open a shop in the shopping precinct. Suppose Q= 3000: Construct a 2 X 2 payoff matrix for this entry game between Pizza Hut and Dominoís and Önd the NE of the game. Suppose Q = 2000:Construct a 2x2 payoff matrix for this entry game between Pizza Hut and Dominoís and Önd the NE of the game.…
- Assume firms' marginal and average costs are constant and equal to c and that inverse market demand is given by P = a - bQ where a, b > 0. Suppose now the market is served by k firms that choose quantities for their identical products simultaneously. Calculate: i. ii. iii. iv. The Nash equilibrium quantities for the Cournot firms as functions of k. 2 Market output and price as a function of k Firm profit as a function of k Using your answers in i, ii, iii and iv, describe what happen to firm output, market output, market price and firm profit as the number of firms increases.5. Consider a market where there are two mers with inverse demand func- consu tions p(q1) = 10 -91 and p(q2) = 5-92. (a) Suppose there is a single firm with inverse supply function p(q) = }q. Find the competitive equilibrium. (b) Find the elasticity of demand and supply at the equilibrium. (c) Suppose instead that there are three firms with the identical inverse sup- ply function given in part (a). Find the competitive equilibrium.3. for two firms that share a market if demand p=300-q where q is the total quantity sold and fixed cost is 300 and MC is 20 and suppose if the firms are in collusion and the first firm decides to cheat ,how much will the first firm produce ,what will its "p " be and profit be and how much will it exceed the second firm.Also then if both firms collude but both cheat then what will each firm make profit?