Two identical rms face the following market demand curve: P=30-Q=30-Q_1-Q_2.
Also, each firm faces zero marginal cost. Consider Q* the total Cournot quantity produced and P* the optimal Cournot price.
Two identical rms face the following market demand curve: P=30-Q=30-Q_1-Q_2. Also, each firm faces zero marginal...
A duopoly faces the following demand curve, Q = 30 - P (also P = 30 - Q). Firm 1 can produce Q1, and firm 2 can produce Q2 so that Q = Q1 + Q2. Both firms have zero marginal cost. a. Find the equilibrium price and quantity if the firms collude and behave monopolistically. b. Find the equilibrium price and quantity for each firm if they behave as Cournot competitors. c. Find the equilibrium price and quantity for...
Consider two identical Cournot firms that have zero marginal cost facing the market inverse demand function: P = 100−1/2 Q What is the quantity produced by each firm? Round your answer to the nearest 1 decimal places.
Duopoly quantity-setting firms face the market demand p=210-Q. Each firm has a marginal cost of $15 per unit. What is the Cournot equilibrium? The Cournot Equilibrium quantities for Firm 1 (q1) and Firm 2 (q2) are: q1= __ units and q2 =__ units . (Enter numeric responses using real numbers rounded to two decimal places.) The Cournot equilibrium price is p=$__ (two decimal places)
A duopoly faces a market demand of p 180-Q. Firm 1 has a constant marginal cost of Mc1 -S20. Firm 2s constant marginal cost is MC2 $40. Calculate the output of each firm, market output, and price if there is (a) a collusive equilibrium or (b) a Cournot equilibrium The collusive equilibrium occurs where q, equals and q2 equals (Enter numeric responses using real numbers rounded to two decimal places) Market output is The collusive equilibrium price is S The...
Duopoly, quantity-setting firms face the market demand p = 270 - Q. Each firm has a marginal cost of $30 per unit. What is the Cournot equilibrium? The Cournot equilibrium quantities for Firm 1 (91) and Firm 2 (92) are 91 = units and 92 = units. (Enter numeric responses using real numbers rounded to two decimal places.)
A monopolist faces a demand curve P = 210 - 3Q and faces a constant marginal cost MC = 15. a) Calculate the profit-maximizing monopoly quantity and compute the monopolist's total revenue at the optimal price. d) Suppose that this monopoly opens for competition and the market becomes perfectly competitive. The firms face constant marginal cost MC = 15. Find the long-run perfectly competitive industry price and quantity.
In market A, a firm with market power faces an inverse demand curve of P = 10 – Q and a marginal cost that is constant at $2. In market B, a firm with market power faces an inverse demand curve of P = 8 – 0.75Q and a marginal cost of $2. Producer surplus in market A is _____ than in market B. $4 higher=correct how?
Consider two identical Cournot firms that each have a marginal cost of 20, facing the market inverse demand function: P=120-Q What is the quantity produced for each firm? Round your answer to the nearest 1 decimal places.
the
market demand is p=18-Q
the
market demand is p=18-q
p=18-q
NAME: Note: you can use your notes and a calculator. Problem 1. 10 points. Two firms compete under Cournot competition with constant marginal costs = 2 and = 4. The market demand is. a) Compute the market share of each firm, the market price, and the total quantity produced in the market. b) [CHALLENGING) You later hear that the marginal cost of firm 2 increased, and realize that the...
Two identical firms face a linear demand curve (written as inverse demand of P = 50 -0.50, The marginal cost for each firm is MC = 0. Assume that both firms compete as Cournot dupolists. Find the equilibrium output for each firm and the market price. o Select one: a. Each firm will produce 66.67 units, and the market price is $33.33 b. Each firm will produce 25 units, and the market price is $25 c. Each firm will produce...