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Consider again the canonical OLG model with log preferences and a Cobb-Douglas production function, but assume that individuals now work in both periods of their lives.
(a) Define a competitive equilibrium and the steady-state equilibrium.
(b) Characterize the steady-state equilibrium and the transitional dynamics in this economy.
(c) Can this economy generate overaccumulation?
price:1.75, 2.00, 3.00, 4.50, 5.00, 5.50. quantity: 55, 110, 165. mc=5.00/165, 3.00/110, 1.75/55. atc=5.00/165, 5.50/55. avc=2.00/55. demand=1.75/55. mr=2.00/55. How many DVDs should be sold to rent per day to maximize profit
Plot the yen versus the dollar since 1971. During which times period(s) did the yen appreciate? During which period(s) did the yen depreciate?
Consider the production function f(L;K) = L + K. a. Suppose K is ?xed at 2. Find algebraic expressions for the total product of labor function TP(L), the average product of labor AP(L), and the marginal product of labor MP(L).
Suppose the following data describe output in two different years. Item Year 1 Year 2 Apples Bicycles Movie Rentals 20,000 @ 25¢ each 700 @ $800 each 6,000@ $1.00 each 30,000 @ 30¢ each 650 @ $900 each 8,000 @ $1.50 each
Explain which country has a comparative advantage in the production of hats and which country has a comparative advantage in the production of beer.
What are the primary objectives of structural adjustment policies
Why is it important for a profit maximizing firm to consider market structure in determining the price and output of its product or service b. How do you determine the profit maximizing level of production in terms of price, marginal revenue and m..
Suppose you are a manager of a firm that produces products X, Y and Z. You know that there are two different types of consumers, type 1 and type 2, who value your products differently. You also know that there 10,000 type1 consumers and 50,000 typ..
A project generates decreasing cash flows, $10,000 one year from now, decreases $1,000 every year and the project at the end of year 6 (6 years from now). At an annual interest rate of 12%.what type of Gradient is this
Why might this legislation increase aggregate surplus? Why might it lower it?
What are the R squares for the equations? Which one is better? Can you provide an economic rationale to explain the difference? How well did the equations predict values for 2011 and 2012?
Assume that the objective function coefficient for X remains 8, but the objective function coefficient for Y changes from12 to 6. Does the optimal solution change. Use the graphical solution procedure to find the new optimal solution.
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