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2. In class we discussed the Stackelberg market competition model in the case where there were...
6. (6 pts) In a Stackelberg model of quantity competition, firm 1 moves first by commiting to a level of output, and firm 2 moves second after observing firm 1's choice. The market inverse demand curve is given by: P = 110-Q and the firms' cost structures are given by: CQ) K10Q where Kis a fixed cost of production (a Suppos A = 0. Find the quantities and profits for each firm in the subgame perfect Nash equiibru. (4 pts)...
In the Stackelberg model we saw in class there were two firms 1 and 2. Suppose that the market demand is p(Q) = 60−Q, where as in class Q is the aggregate quantity. The const function for firm 1 is c1(q1) = 10q1 and the cost function for firm 2 is c2(q2) = q2. Firm 1 is the leader and Firm 2 is the follower. (a) Solve for the follow’s reaction function, and the leader’s maximization problem. (b) Describe the...
The market demand function is Q = 10000 - 1000p Each firm has a marginal cost of m=$0.28. Firm 1, the leader, acts before Firm 2, the follower. Solve for the Stackelberg-Nash equilibrium quantities, prices, and profits. Compare your solution to the Cournot-Nash equilibrium. The Stackelberg-Nash equilibrium quantities are q1 = ____ units and q2= ____ units. (Enter your responses as whole numbers.) The Stackelberg-Nash equilibrium price is: p=$_____________ Profits for the firms are profit1=$_______________ and profit2=$_______________ The Cournot-Nash equilibrium...
7. Consider an asymmetric Cournot duopoly game, where the two firms have different costs of production. Firm 1 selects quantity qı at a pro- duction cost of 291. Firm 2 selects quantity 92 and pays the produc- tion cost 492. The market price is given by p = 12 – 91 - 92. Thus, the payoff functions are u(91,92) = (12 – 91 - 92.91 – 291 and uz(9192) = (12 – 91 - 92)92 – 492. Calculate the firms'...
2*. Consider a market with two firms where the inverse demand function is given by p = 28 - 2q and where q = q1 + q2. Each firm has the total cost function c(qi) = 4qi, where i = {1,2}. a) Compare price level, quantities and profits in this market calculating the Cournot equilibrium and the Stackelberg equilibrium. Draw a graph with best response functions and illustrate the Cournot and Stackelberg solutions in that graph. b) Compare your solutions...
2*. Consider a market with two firms where the inverse demand function is given by p = 28 - 2q and where q = q1 + q2. Each firm has the total cost function c(qi) = 4qi, where i = {1,2}. a) Compare price level, quantities and profits in this market calculating the Cournot equilibrium and the Stackelberg equilibrium. Draw a graph with best response functions and illustrate the Cournot and Stackelberg solutions in that graph. b) Compare your solutions...
2*. Consider a market with two firms where the inverse demand function is given by p = 28 - 2q and where q = q1 + q2. Each firm has the total cost function c(qi) = 4qi, where i = {1,2}. a) Compare price level, quantities and profits in this market calculating the Cournot equilibrium and the Stackelberg equilibrium. Draw a graph with best response functions and illustrate the Cournot and Stackelberg solutions in that graph. b) Compare your solutions...
In a Stackelberg model
P = a -bQ
Two firms are there
Q = Q1 + Q2
Solve following: a) Let's say the inverse demand is
given by P = 340 - 7Q and the costs are given by C1 = 10 and C2 =
12: Find the P *, Q1*, Q2* , 1* , 2*
b) Let's say the inverse demand is given by P = 200 - 3Q
and the costs are given by C1 =12 and C2 =15. Find the...
2. Consider a Cournot competition model with two firms, 1 and 2. They produce identical goods in the same market with demand function P= 100-5Q with Q=91 +92. Furthermore, their production process generates pollution to the environment, which increases their cost of production. Their cost functions are given by C1(91,92) = 109,- +5Q and C291,92) = 15922 +45Q. a (10pts) Calculate their equilibrium quantities, price, and profits for both firms. b. (5pts) Consider they collude and form a cartel. That...
Problem 2. Cournot Competition with Three Firms Suppose there are three identical firms engaged in quantity competition. The demand is P = 1 - Q where Q = qi + q2 + q3. To simplify, assume that the marginal cost of production is zero. Compute the Cournot equilibrium (i.e., quantities, price, and profits)