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...
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?
Assume that there are two firms in an industry, each producing with a constant marginal cost function of MC = 10. Assume that the demand function for the product is defined as follows: Q = 200 – 2P. a) Derive the best reaction functions for both firms. (5 marks) b) Determine the cournot equilibrium quantities and cournot equilibrium price. (5 marks)
For a constant cost industry in which all firms the same cost functions, their long-run average cost is minimized at $10 per unit output and 20 units (i.e. q = 20). Market demand is given by QD=DP=1,500-50P. Find the long-run market supply function Find the long-run equilibrium price (P*), market quantity (Q*), firm output (q*), number of firms (n), and each firm’s profit. The short-run total cost function associated with each firm’s long-run costs is SCq=0.5q2-10q+200. Calculate the short-run average...
16. An industry has two firms. The cost function of Firm 1 is ci(q) 2q + 500, and the cost function of Firm 2 is cz(g) - 2q + 400. The demand function for the output of this industry is a downward-sloping straight line. In a Cournot equilibrium in which both firms produce positive amounts of output: a. Total output of both firms is less than the cartel (joint-profit maximizing) output b. Firm 1 and Firm 2 produce the same...
1. Consider a Cournot game between two firms. The firms face an inverse demand function described by the equation P(Q) = α − Q if Q ≤ α, P(Q) = 0 if Q > α, where P is the price of output and Q is the total output produced by the two firms. Firm 1 produces its output q1 at a constant unit cost c1 (i.e, the total cost to firm 1 of producing q1 units of output is c1q1)....
= Consider an industry consisting of two firms which produce a homogeneous commodity. The industry demand function is Q = 100 – P, where Q is the quantity demanded and P is its price. The total cost functions are given as C1 = 50q1 for firm 1, and C2 = 60qz for firm 2, where Q 91 +92. a. (6 points) Suppose both firms are Cournot duopolists. Find and graph each firm's reaction function. What would be the equilibrium price,...
An industry has two firms producing at a constant unit cost of £10 per unit. The inverse demand curve for the industry is p = 110 -0.57. Suppose that firm 1 is a Stackelberg leader in choosing its quantity (i.e., firm 1 chooses its quantity first, knowing that firm 2 will observe firm 1's quantity when it chooses its own output.) How much output will firm 2, the follower, produce? a. 40 units. b. 15 units. c. 20 units. d....
ECON M/C Q
An industry has two firms. The demand curve for the industry's output is given by p= 36 - 3q, where q is the total industry output. Each firm has a constant marginal cost equal to 6. Suppose that firms compete in Cournot style (quantity competition). Which of the following statements is correct? Select one: a. Firm 1's reaction function is q1 = 9 -0.592. b. Firm 1's reaction function is qı = 9 - 92. C. Firm...
1.Consider an industry with only two firms that produce identical products. Each of the firms only incurs a fixed cost of $1000 to produce and marginal cost is 20. The market demand function is as follows: Q=q1+q2=400-P a. Assuming that the firms form a cartel, calculate the profit-maximizing quantity of output, price and profits b. If the firms choose to behave as in the Cournot model, what would be the profit- maximizing quantities of output, price and profits? c. if...
14. Two identical firms compete as a Cournot duopoly. The demand they face is P = 100 - 2Q. The cost function for each firm is C(Q) = 4Q. In equilibrium, the deadweight loss is: (a) $128, (b)$256, (c) $384, (d) $512, (e) none of them are true.. 15. Two identical firms compete as a Cournot duopoly. The demand they face is P = 100 - 2Q. The cost function for each firm is C(Q) = 4Q. The equilibrium output...