At these points: A B C D E F G H Capital-labor ratio: 0 10,000 20,000 22,000 23,512 25,000 30,000 30,260 Output per person: 0 19,102 23,518 24,200 24,688 25,416 26,560 26,629 Plot graph to show steady-state equilibrium. Can you prove the steady-state equilibrium?
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- Assume the rate of technological progress is constant in a SSGM with Cobb- Douglas production function. Show that a steady-state cannot be identifiede if the technological progress is capital augmented, i.e. F(K, L) = [A(t)K(t)]*L(t)'_ª, where A(t) is the efficiency term growinge with a constant rate g.tWhy Capital does not Flow from Rich to Emerging Countries? We assume that the production function in country i is 1 1 2 Yi = A ² k², (1) where y, and ki are output and capital per capita, respectively, in country i, and A is a measure of technology in country i. (a) Calculate the marginal product of capital (MPK) denoted by Ri in country i. (b) Express the MPK in terms of output per capita, yi, i.e., eliminate ki from Ri by using the production function (1). (c) We consider two countries, indexed by i 1 and i 2, whose production function is described by (1). Both are assumed to have the same level of productivity, i.e., A₁ A2. We assume y2 50y₁. Calculate the ratio R₁/R₂. (d) We keep assuming that y2 50y1, but now we assume that A2 educational attainment is higher in country 2. Calculate the ratio R₁/R₂ under 10A₁ because these assumptions. FX = - (e) We keep assuming y2 50y₁ but now we consider that technology in country 1 is a function of technology of the more advanced country 2,…A CES production function with physical and human capital Consider the CES production function in terms of physical capital, K, and human capital, H: where 0 a. Set up the Hamiltonian and find the first-order conditions. b. What is the optimal relation between K and H? Substitute this relation into the given production function to get a relation between Y and K. What does this “reduced-form” production function look like? c. What is the steady-state value of the ratio of physical to human capital, (K/H)∗? d. Describe the behavior of the economy over time if the initial condition is such that K(0)/H(0)? e. Suppose that the inequality restrictions IK ≥ 0 and IH ≥ 0 apply. How do these constraints affect the dynamics if the economy begins with K(0)/H(0)∗?
- In a Heckscher-Ohlin model, if capital-owners are relatively better off, then it is consistent with the labour- capital amount (L/K) demanded becoming for the capital-intensive good. Paragraph v B I U ...da qaoudon Suppose that the production function is given by Y=05/K √N, where Y is output, K is capital, and N is the number of workers. The steady-state level of capital per worker in terms of the saving rate, s, and the depreciation rate, 6, is KIN= (Property format your expression using the tools in the palette. Hover over tools to see keyboard shortcuts. E.g. a superscript can be created with the character.) The steady-state level of output per worker in terms of the saving rate, s, and the depreciation rate, 6, is VIN= (Property format your expression using the tools in the palette.) The equation for steady-state consumption per worker in terms of the saving rate, s, and the depreciation rate, 6, is CIN=(Property format your expression using the tools in the palette.)where H(0) = a# _ ]s(ß) Consider a simplified version of endogenous growth model discussed in the class. The growth rate is determined by: Region 1: For 0 se s$(1-m), s(B) 9t = H(8), + a' 1- Region 2 and 3: For (1- n) s 0 s 1, 9t = a#s(ß) %3D Note that s(B) Assume the following parameter values: 1+B° aH = 2, a² = 1, B = 1, 7 = 0.25 Q1: Suppose 0 = 0.25. Derive the economic growth rate. Q2: Suppose 0 = 0.5. Derive the economic growth rate. (Q3-Q5 will follow in the next page.)
- Exercise 4: Growth and capital over-accumulationSuppose two countries, A and B, with the same production function Y = KαL1−α. Thevalue of α is 0.30, the growth rate of population is 2% and the depreciation rate is 5%.a) Show that with price-taking firms the share of labor must be 1 − α.b) Compute the stock of capital, output and consumption per unit of labor in the steadystate if the savings rates were 25% for country A and 35% for country B.c) Compare both economies to the Golden Rule.d) Explain what would happen to both countries if suddenly their savings rate becamethe Golden Rule savings rate.What happens in the steady state to the capital-labor ratio, output per worker, and consumption per worker when each of the following events occur? You should assume that the steady-state capital- labor ratio is below the Golden Rule level. k y C a) Productivity falls b) Population growth falls c) The saving rate falls d) The depreciation rate fallsIn Wonderland production per worker (y) depends on capital per worker() such the y=10vk. Every year 15% of the capital stock depreciates, while workers in Wonderland save 10% of their income. Every year the population grows ratas te of 3% (c) The country of Neverland is identical to Wonderland in terms of output per worker, the savings rate, the depreciation rate and population growth. They differ in one respect: Wonderland has capital per worker of 10, whereas Neverland has capital per worker of 20. Which country experiences a higher growth rate of output per worker and how will their growth rates evolve over time?
- 20) Suppose that the production function is y = k0.25[that is, output per worker is equal to the (1/4th) root of capital per worker], s = 0.36, and lowercase delta (5)[the depreciation rate] = 0.10 and the population growth is 2 percent (n = 0.02). What is (approximately) the per capita steady state %3D consumption in this economy? Select one: а. 5004 b. 1.45 С. 302 d. 0.92What are output per worker, capital per worker, steady-state capital per effective worker and steady-state output per effective worker? What do they imply?Consider the Production Function: Y=√K√N a) Derive the steady-state levels of output per worker and capital per worker in terms of the saving rate (s) and the depreciation rate.b) Derive the equation for steady-state output per worker and steady-state consumption per worker in terms of the saving rate (s) and the depreciation rate.c) Suppose depreciation is 5% and savings rate is 10%. Calculate the steady-state output per worker.d) Now suppose the savings rate increases to 20%. What is the new steady-state output per worker?