Assume that there are two firms in an industry, each producing with a constant marginal cost...
Suppose there are two firms in a market producing differentiated products. Both firms have MC=0. The demand for firm 1 and 2’s products are given by: q1(p1,p2) = 5 - 2p1 + p2 q2(p1,p2) = 5 - 2p2 + p1 a. First, suppose that the two firms compete in prices (i.e. Bertrand). Compute and graph each firm’s best response functions. What is the sign of the slope of the firms’ best-response functions? Are prices strategic substitutes or complements? b. Solve...
There are 2 firms in a market producing differentiated products. The firms both have MC that is equal to 0 Firm 1 demand is q1(p1,p2) = 6-2p1 + p2 Firm 2 demand is q2(p1,p2) = 6-2p2 + p1 1. Firms compete in quantities- Cournot Competition. What are the inverse demand functions for firm 1 and 2? 2. Find and graph each firm’s best response functions. The quantities are strategic substitutes or complements? 3. Find the Nash equilibrium prices and quantities...
A homogeneous products duopoly faces a market demand function given by P a - Q, where QQ Q2 and a>300. Both firms have constant marginal costs MC-100. There are no fixed costs. a) What is firm 1's optimal quantity given that firm 2 produces an output of 50 units per year? And what is firm's 1 quantity if firm 2 produces 20 units? [4 marks] b) Derive the equation of each firm's reaction function and provide a graphical explanation to...
An industry has two firms each of which produces output at a constant unit cost of $10 per unit. The demand function for the industry is q = 1/p. The Cournot equilibrium price for this industry is Group of answer choices $10. $15. $5. $25. $20.
An industry has two firms each of which produces output at a constant unit cost of $10 per unit. The demand function for the industry is q = 1,000-p. The Cournot equilibrium price for this industry is What is the price level in Bertrand NE equilibrium?
can someone help me with question 9?
QUESTION 9 A homogeneous products duopoly faces a market demand function given by P-a-Q, where Q Q1 + Q2 and a-300. Both firms have constant marginal costs MC-100. There are no fixed costs a) What is firm 1's optimal quantity given that firm 2 produces an output of 50 units per year? And what is frm's 1 quantity if firm 2 produces 20 units? 4 marks) b) Derive the equation of each firm's...
10. Two firms produce a homogenous product. The industry demand curve is: P-40-40 And the marginal cost for each firm is MC-4 What is the equilibrium P, Q for each firm in a Bertrand model? What is the equilibrium P, Q for each firm in a Cournot model? a. b.
Assume quantities need not be integers. Market demand is MWTP=80-Q. Each firm in a constant-cost industry has total costs and marginal costs are MC(q)=40+10q. If there are currently 10 firms in the market, what is short-run equilibrium price? Enter a number only, no $ sign.
6. There are two firms in a market with marginal cost functions given by MC:(9) = 59 MC2(q) = q. Market demand is given by D(p) = 20 - 2p. (a) Obtain the competitive equilibrium output and price. Calculate consumer surplus and each firm's producer surplus. (b) Derive the monopoly price when only firm 1 operates. Calculate consumer surplus and each firm's producer surplus. (c) Derive the monopoly price when only firm 2 operates. (d) Now assume that a monopolist...
Consider an industry with N identical firms producing a homogeneous product and competing in quantities. The demand function is given by Q = α − P and each firm has constant marginal cost c. Two of the firms are planning to merge. If this merger occurs, the industry would then consist of N – 1 identical firms. Would such a merger occur? Comment more generally on the incentives for merger in oligopoly.