Assume that the per-worker production function is yt =2kt 0.3. The saving, depreciation and population growth rates are estimated at 0.3, 0.05 and 0.02, respectively. (a) Calculate the capital - labour ratio steady state for this economy. (b) Calculate consumption per worker at the steady state.
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- Assume that the per-worker production function is yt = 2kt^(0.3). The saving, depreciation and population growth rates are estimated at 0.3, 0.05 and 0.02, respectively. (a) Calculate the capital-labour ratio steady state for this economy. (b) Calculate consumption per worker at the steady state.1. Consider an economy where the production function is Y = K0.5 (LE)0.5 The depreciation rate is = 0.04, the savings rate is s = 0.2, the popula- tion growth rate is n = 0.03 and technology growth rate is g = 0.03. (a) What is the 'per effective worker' production function? (b) Find the steady state levels of capital per effective worker (k*), in- come per effective worker (y*), investment per effective worker (¿*) and consumption per effective worker (c"). (c) Find the golden rule levels of capital per effective worker (kg), income per effective worker (y), investment per effective worker (it) and consumption per effective worker (c2). Also find sg, that is the level of the savings rate that would lead the economy to the golden rule steady state. (d) Suppose the government pursues policies that change the savings rate from s = 0.2 to sg. What is the immediate effect on income per effective worker and consumption per effective worker? What is the long run effect on income per…The production function for an economy is Y; = 1.5 Kª L(1«), where Y; is total output, K; is total capital, and L; is total labor. Total savings for the economy is given by S; = 0.2 Y. The rate of population growth, n, is 5% and the rate of depreciation, 8, is 10%. Write down the per capita production function. (a) (b) Write down the fundamental equation of Solow-Swan. (c) Imagine that a=0.7. In the long run, what is the growth rate of per capita output, y?? In the long run, what is the growth rate of total output, Y;? (d) In the long run, is there a constant level of capital per person, output per person and consumption per person? If so what are they? If not, why not? (e) Imagine that the depreciation rate increases from 10% to 12%. If the economy is initially in steady state, what are the effects on the levels and growth rates of k, y, and c? () Imagine that a=1. In the long run, what is the growth rate of per capita output, y.? In the long run, what is the growth rate of total…
- In an economy with population growth rate at gn, technology growth rate at gå and depreciation rate at 8. The change in capital per effective worker k is given by the equation: O sf(k)(8 + 9A + 9N)k Of(k) - (8 + 9N)k ○ f(k) - (8 + 9A + 9N)k f(k) + (8 + 9A +9N)k O sf (k) + (8 + 9A + 9N)kAssume the per-worker production function is y = 2k05 The saving and depreciation rates are 0.2 and 0.04 respectively. Calculate the value for output per worker (y) at the steady state, assuming no population growth. Answer:Y - K"(LE) The economy has a capital share of 0.20, a saving rate of 45 percent, a depreciation rate of 3.75 percent, a rate of population growth of 5.00 percent, and a rate of labor-augmenting technological change of 3.5 percent. It is in steady state. b. Solve for capital per effective worker (k"), output per elffective worker (y"), and the marginal product of capital. k' - y* = marginal product of capital =
- J 7 Given a production function Yt = AKt1 /3L2 /3 , if K0=8, A = 2, L = 4, s = 0.2, and d = 0.05: (a) Calculate the steady-state level of capital and output. (b) Calculate K1 , I 1 , Y1 and C1 .Given a saving rate of 5%, a depreciation rate of 1%, and a production function in which y = k0.5where y is output per worker and k is capital per worker, calculate the steady state values fori. capital per worker, ii. output per worker, iii. consumption per workerQuestion 2Assume production function is given by:Y= K(1/2) L(1/2)a. Write the production function in per worker terms (y=f(k))b. Assume that the per worker level of capital in the steady state is 4, the depreciation rate is 5% per year, and population growth is 5% per year. Does this economy have “too much” or “too little” capital? How do you know? [Show your work].
- Please no written by hand and graph Consider a small world that consists of two different countries, a developed and a developing country. In both countries, assume that the production function takes the following form: Y = F (K, LE) = K¹/4 (LE) 3/4, where Y is output, K is capital stock, L is total employment and E is labour augmenting technology. (a) Does this production function exhibit constant returns to scale in K and L? Explain. (b) Express the above production function in its intensive form (i.e., output per-effective worker y as a function of capital per effective worker k). (c) Solve for the steady-state value of y as a function of saving rate s, population growth rate n, technological progress g, and capital depreciation rate 6. (d) The developed country has a savings rate of 30% and a population growth rate of 2% per year. Meanwhile, the developing country has a savings rate of 15% and population growth rate of 5% a year. Technology evolves at the rate of 8% and 2% in…A country starts with real GDP per capita of 500, and is growing at 4.3% per year. After 70 years, real GDP per capita will be approximately...?1. Suppose an economy experiences both positive population growth (8 ) and technological progress (84 ). The capital depreciation rate is d . The saving rate is exogenously given as s. (a) Draw a diagram with variables in per effective worker terms to show how a steady state level of capital per effective worker (K/AN) is determined. Also explain your answers in words. (b) We further assume that the aggregate production function is given by Y= K“(AN)™, where oSEE MORE QUESTIONS