In a Cournot duopoly, we find that Firm 1's reaction function is Q1 = 50 - 0.5Q2, and Firm 2's reaction function is Q2 = 75 - 0.75Q1. What is the Cournot equilibrium outcome in this market?

Consider a Cournot duopoly. The market demand function is P = 130 – 2(q1 + q2), where P is the market price, q1 is the output produced by Firm 1 and q2 is the output produced by Firm 2. The two firms have a constant marginal cost c = 10.What is the equilibrium price in this market? Round your answer to the nearest integer (e.g. 50)

Consider a Cournot duopoly model we discussed in the lecture where the inverse demand function is P(Q)=5 - Q and the marginal cost for each firm is 8. Which of the following is the Nash equilibrium of this game? A. q1 = q2 = (1,1) B. q1 = q2 = (3,3) C. q1 = q2 = (0,0)

Consider a Cournot duopoly. The market demand function is P = 131 – 1(q1 + q2), where P is the market price, q1 is the output produced by Firm 1 and q2 is the output produced by Firm 2. The two firms have a constant marginal cost c = 18.What quantity does Firm 1 produce ?

Consider the Cournot Duopoly we covered in the lecture. Which of the following is TRUE related to Cournot duopoly model? A. The welfare loss under Cournot duopoly is less than the welfare-loss under monopoly B. The equilibrium price in Cournot duopoly is less than the equilibrium price in a perfectly competitive market C. The equilibrium aggregate output level in Cournot duopoly is less than the equilibrium output level in monopoly

Two firms (Firm 1 and Firm 2) compete in selling identical products. They choose their outputlevels simultaneously and face the inverse market demand curve given by P = 100 – Q, whereQ = Q1 + Q2 . Q is the total market quantity produced, while Q1 and Q2 represent the outputsproduced by the two firms, respectively. The total cost functions for firm 1 and firm 2 are givenby TC(Q1 ) = 40Q1 and TC(Q2 ) = 40Q2 , respectively.2.1 Determine the Cournot-Nash equilibrium in this market. [9]2.2 Calculate the profit (loss) for each firm.