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Consider a model of Cournot competition as studied in class, with 2 firms and a linear inverse demand function P(Q) = a - Q (where Q = q1 + q2 is the total quantity produced by the two firms and a is a parameter). The firms have differentmarginal costs: c1 for Firm 1 and c2 for Firm 2.(a) Find the Nash equilibrium.
(b) Assume Firm 1's marginal cost is larger (c1 > c2). Which firm produces more in equilibrium? How do the quantities produced in equilibrium change if Firm 1 improves its technology, leading to a lower c1 (while c2 is unchanged)?
(c) Find the total quantity produced and each firm's profit in equilibrium. Describe what happens to these when Firm 1 changes its technology as above.
In reference to the above question, assume you know the combination of inputs that minimizes cost. What would happen to this input combination if the price of labor increased? What
A major component of the costs of many large firms is the cost associated with ordering and holding inventory. If the yearly demand for the good is D and the size of each order p
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If the marginal disutility of labor increases, the equilibrium real wage increases and the equilibrium quantity of labor goes up. True or false?
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In The No-Trade Equilibrium Stormlands: WageL = 24 WageW = ? MPLL = 4 MPLW = ? PL = ? PW = 4 Reach: Wage*L = ? Wage*W = 6 MPL*L = ? MPL*W = 1 P*L = 3 P*W = ? (a) Which
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