Assume that the production function for output is given by Y = BK¤T³ EVL¹-α-B³-y. Where T is a fixed amount of land, and E represents the energy input into production. ● Derive the steady-state growth rate of output per worker. Analyze the balanced growth path of this model. Explain "growth drag" resulting from the presence of natural resources. ●
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- Suppose that , z the marginal product of efficiency units of labor, increases in the endogenous growth model. What effects does this have on the rates of growth and the levels of human capital, consumption, and output? Explain your results.Consider the endogenous growth model with two sectors: manufacturing firms and research universities. Which of the following affect/s the steady-state growth rate of output in this model? (i) stock of knowledge (ii) fraction of labor force in universities (iii) saving rate O a. Only (ii) O b. Only (iii) O c. Only (i) O d. (i), (ii), and (iii)Suppose an economy begins in steady state. By what proportion does per capita GDP change in the long run in reponse to each of the following changes? Production function is Y=AK^1/3L^2/3 d. Earthquake destrys 75% of the capital stock e. Generous immigration policy lead the population to double Fast answer
- Assume that a country's production function is Y = K1/2L1/2 and there is no population growthor technological change.a. What is the per-worker production function y = f (k)?b. Assume that the country possesses 40,000 units of capital and 10,000 units of labor. What isY? What is labor productivity computed from the per-worker production function? Is thisvalue the same as labor productivity computed from the original production function?c. Assume that 10 percent of capital depreciates each year. What gross saving rate isnecessary to make the given capital–labor ratio the steady-state capital–labor ratio? (Hint:In a steady state with no population growth or technological change, the saving ratemultiplied by per-worker output must equal the depreciation rate multiplied by the capital–labor ratio.)d. If the saving rate equals the steady-state level, what is consumption per worker?Assume that a country's production function is Y = K1/2L1/2 and there is no population growthor technological change.a. What is the per-worker production function y = f (k)?b. Assume that the country possesses 40,000 units of capital and 10,000 units of labor. What isY? What is labor productivity computed from the per-worker production function? Is thisvalue the same as labor productivity computed from the original production function?c. Assume that 10 percent of capital depreciates each year. What gross saving rate isnecessary to make the given capital–labor ratio the steady-state capital–labor ratio? (Hint:In a steady state with no population growth or technological change, the saving ratemultiplied by per-worker output must equal the depreciation rate multiplied by the capital–labor ratio.)d. If the saving rate equals the steady-state level, what is consumption per worker? Only D, other option answeredA key assumption in an endogenous growth model with both labour and capital inputs in the production function is that Multiple Choice O о о о O the share of capital is larger than the share of labour the share of capital and labour have to be equal better technology is a byproduct of more capital investment there are no external returns to capital long-run growth comes solely from technological progress
- Why is a Cobb-Douglas production function useful for analyzing economic growth?Population Growth and Technological Progress – Work It Out PLEASE WRITE ANSWERS CLEARLY An economy has a Cobb-Douglas production function: Y = K“(LE)'-a The economy has a capital share of 0.30, a saving rate of 42 percent, a depreciation rate of 4.00 percent, a rate of population growth of 5.25 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 effective worker (y*), and the marginal product of capital. k* = y* = marginal product of capital =QUESTION 22 whereas in the Solow model In the Romer model, the balanced growth path is equal to OAG-A; the steady-state level of capital is zero OB.0; infinity ; the growth rate declines as economy approaches the steady state O D. the level of the number researchers in an economy; capital is scarce OE. g=lL: there is a steady state G H. K. V. M Control Alt 無要換 Alt
- What are the three eras regarding the history of human population growth, and what arethe characteristics of each era? According to Galor and Weil (2000), what are the majoreconomic forces that drive the transition from a Malthusian economy to a modern growtheconomy?How can we measure growth over the very long run? Te poorest countries in the world have a per capita income of about $600 today. We can reason-ably assume that it is nearly impossible to live on an income below half this level (below $300). Per capita income in the United States in 2015 was about$51,000. With this information in mind, consider the following questions.(a) For how long is it possible that per capita income in the United Stateshas been growing at an average annual rate of 2% per year?(b) Some economists have argued that growth rates are mismeasured. Forexample, it may be difcult to compare per capita income today with percapita income a century ago when so many of the goods we can buy todaywere not available at any price then. Suppose the true growth rate in thepast century was 3% per year rather than 2%. What would the level of percapita income in 1800 have been in this case? Is this answer plausible?Production function is given by Y= (1/2)K^a(AN)^(1-a), where a=2/3. The rate of depreciation of capital is equal to 15 percent, the rate of technological progress is equal to 3 percent, and the rate of population growth is equal to 2 percent. The economy was in the steady state at time tand the level of technology was equal to A=80. Use the Solow growth model to answer the following questions. 1. If the saving rate s=80 percent, the steady state level of output per unit of effective labor at time tis equal to ... 2. If the saving rate s=80 percent, the steady state level of consumption per unit of effective labor at time tis equal to ... 3. If the saving rate s=80 percent, the steady state level of consumption per worker at time tis equal to ..