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Problem 3. Consider the Solow model where the production function is Cobb-Douglas and takes this form,...
1) Imagine a Solow Growth Model with a standard Cobb-Douglas production function and the following parameters: α = 0.33; d = 0.05; A = 1; s = 0.5; n = 0.25 a) Calculate the rate of capital accumulation (law of motion) b) Calculate the steady state level of capital? c) Calculate the steady state level of real output/income? d) Calculate the steady state level of investment? e) Calculate the steady state level of consumption? f) What effect does a higher...
Imagine a Solow Growth Model with a standard Cobb-Douglas production function and the following parameters: α = 0.33; d = 0.05; A = 2; s = 0.5; n = 0.25 a) Calculate the rate of capital accumulation (law of motion) b) Calculate the steady state level of capital? c) Calculate the steady state level of real output/income? d) Calculate the steady state level of investment? e) Calculate the steady state level of consumption? f) What effect does a higher productivity...
2. Consider a Solow growth model with Cobb-Douglas production function Y Ko (AN)-a with constant savings rate s, depreciation rate d and no growth in productivity or labor (gA = gN = 0) (a) Suppose A = 1, a = 1/3, s = 0.2 and 5 = 0.1 (annual). Calculate the steady state capital per worker and steady state output per worker (b) Suppose that the real wage w and real return to capital r are equal to the marginal...
1.The Golden Rule in a Solow Model without a Cobb-Douglas Production Function Suppose that the per-worker production function is: 4k tk +3 where yt = Yt/L and kt = Kt/L A.Does this production function exhibit diminishing marginal product of capital? Illustrate and explain. Note that you can use calculus, but you can also create a table. Note that AKt+1- Akt+1 and: B.Suppose that the savings rate in this economy is 36 percent (s- 0.36) and the depreciation rate is 6...
5. Calibrated Cobb-Douglas Growth Model Assume an economy has the following production function: Y = F(K, AL) = K 0.4 (AL)0.6. (a) Write down the production function per effective worker. (20 marks) (b) For this economy, the savings rate is 20%, the depreciation rate is 10% per year, the population growth rate is 2% per year, and the technology growth rate is 3% per year. Calculate the steady-state capital stock per effective worker, output per effective worker, and consumption per...
Economic Growth II — Work It Out Question 1 An economy has a Cobb-Douglas production function: Y = K (LE)-a The economy has a capital share of 0.25, a saving rate of 47 percent, a depreciation rate of 4.00 percent, a rate of population growth of 2.25 percent, and a rate of labor-augmenting technological change of 2.5 percent. It is in steady state. a. At what rates do total output and output per worker grow? Total output growth rate: %...
An economy has a Cobb-Douglas production function: Y = K"(LE)!-a The economy has a capital share of 0.25, a saving rate of 40 percent, a depreciation rate of 3.00 percent, a rate of population growth of 0.75 percent, and a rate of labor- augmenting technological change of 2.0 percent. It is in steady state. b. Solve for capital per effective worker (k*), output per effective worker (y*), and the marginal product of capital.
Exercise 1: Solow model . Consider an economy whose production function is defined by Y (t) = F (K (t), L (t)) = K (t) 1 − α · L (t) α. with 0 <α <1. In this economy, the population grows at the following rate: L (t) = n + β where n and β are strictly positive constants and k (t) represents capital per capita: k (t) = L (t). Moreover, a constant part of the product is...
Solow Growth Model D. Consider an economy with production characterized by function Y = AVKL, per capita output y = AVkt with rate of depreciation of capital 8, investment it = sy. = sAvky, capital transition function kt+1 - k = SAVk - Okt, where s is savings ratio. 1. Putting per capita output (income) y on the y-axis and k on the x-axis, graph the curves for depre- ciation and investment. Label steady state capital k* and steady state...
An economy (country A) has a Cobb-Douglas production function: Y = K0.4 (LE) 0.6 The economy has a saving rate of 48 percent, a depreciation rate of 2 percent, a rate of population growth of 1 percent, and a rate of labor-augmenting technological change of 3 percent. Assume there is a second economy (country B) with everything identical to country A except for the rate of population growth, which is 2 percent. Answer questions 4 and 5 above for country...