Suppose you are given the data for Brazil and Portugal. In Brazil, the saving rate is 0.1 and the depreciation rate is 0.1, while in Portugal saving rate is 0.2 and the depreciation rate is 0.1. Using the Solow model, you conclude that in the steady-state: a. Brazil has a higher capital-output ratio than Portugal b. Portugal has a higher capital-output ratio than Brazil c. Brazil has a higher level of output than Portugal d. Portugal has a higher level of output than Brazil Portugal and Brazil have the same capital-output ratio
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QUESTION 3
Suppose you are given the data for Brazil and Portugal. In Brazil, the saving rate is 0.1 and the
a. Brazil has a higher capital-output ratio than Portugal
b. Portugal has a higher capital-output ratio than Brazil
c. Brazil has a higher level of output than Portugal
d. Portugal has a higher level of output than Brazil Portugal and Brazil have the same capital-output ratio
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- QUESTION 4 In the Solow model, if a country's saving rate increases, the country: a. Stays at a constant high steady state b. Stays at a constant low steady stateC. Moves from a relatively low steady state to one that is higher d. Moves from a relatively low steady state to one that is lower, e. Moves from a relatively high steady state to one that is lower Clear my choice If the current capital stock per person in South Korea is greater than the current capital stock per person in China and total factor productivity is the same in both countries, according to the Solow model: a. Both South Korea and China initially will grow at the same rate and have the same steady state b. China initially will grow faster than South Korea, but each will have the same steady state c.China initially will grow faster than South Korea and will have a higher steady state d. China initially will grow slower than South Korea, but each will have the same steady state е. China initially will grow faster than…10.In the Solow model of economic growth, a country with a higher rate of capital depreciation will, ceteris paribus, have a steady-state equilibrium withA. lower output per worker.B. higher capital to labour ratio.C. the same capital to labour ratio.D. more investment. PROVIDE A BRIEF WRITTEN EXPLANATION JUSTIFYING YOUR CHOICE.This question is about the Solow model. For 2 countries, 1 and 2 which has the same rate of population growth and depreciation and the same saving rate, and are in initial steady state, their capital have equal importance for production for both countries with the same value of α = 1/2 a. In the initial steady state, country 1 has 2 times the output per capita to country 2 because of its greater productivity A. Please use the steady-state equation to find the ratio of the 2 countries’ ratio of productivity and explain it. b. Find the 2 countries’ ratio of capital per capita and explain it. c. Please explain in detail if the capital owners in country 1 are motivated to move their capital from country 1 which is capital abundant, to country 2 which is more capital scarce? Hint: the 2 countries’ payment per unit of capital d. Does workers in country 2 motivated to immigrate to country 1? Please explain from the perspective of the 2 countries’ wages.
- Consider two developed and developing countries, the population growth rate of developed countries is 2 percent per year and saving rate of 30 percent. The developing country has a population growth rate of 5 percent and saving rate of 10 percent. Suppose that initial technology of the developed country is 10 times higher than that of the developing country and that both countries have the same productivity growth and depreciation rate: g - 0.02 and 5=0.03. Assume that a - 1/ 3. In a steady state, how much is the developed country's GDP per capita larger than the developing country?3. Consider the Basic Solow growth model with a Cobb-Douglas production function and no technological change for the economy china. In this island economy, capital’s share α= 0.3, the annual depreciation rate on capital δ = 0.08 and the annual population growth rate n = 0.02. Suppose that this is the year 2017, and the economy is in the steady-state with GDP (Y) = 200 bananas, and capital stock K = 400 bananas. [Feel free to use any form of exponentiation that works best for you] Project the equilibrium level of GDP for 2050. Calculate the market value of fixed capital (K) in 2050 on a gross basis. Using the steady-state conditions, solve for the saving rate (s*) that is consistent with a stable steady-state.Based on article "Technology and economic growth: From Robert Solow to Paul Romer" by Rui Zhao, Solow mentioned technology (At) and capital per unit of effective labor (Kt) have a significant influence on a country's ability to “catch-up” or “converge” to a steady-state level (K*). Why did Solow model assume At as a black box in economics? Explain in brief.
- Refer to Problem 1 for data and assume now that the population growth rate increases to 5%. Calculate the new steady state values of the capital-labor ratio and output. Explain your answer graphically and compare the new values of the capital-labor ratio and output per worker to those obtained in Problem 1. Problem 1 The following graph describes Chile’s economy before the devastating earthquake of February 27, 2010. Assume Chile was its steadystate capital-labor ratio before the earthquake. a) On the same graph, identify the new capital-labor ratio immediately after this event. b) Describe how the capital-labor ratio will change in the aftermath of Chile’s earthquake.Which of the following statements are correct? state which ones are definitely incorrect and why. a. Capital grows when investment is higher than depreciation b. The growth rate of capital increases when investment is higher than depreciation c. For a given rate of depreciation of capital, a rise in the ratio of investment to capital will raise the growth rate of capital d. There are no rich countries wth low investment ratios, and no poor countries with high investment ratios e. A country can only invest more than it saves if it borrows from abroad. f. The scatter diagram of capital output ratios vs investment rates does not show a perfect correlation. Therefore there is something wrong with the model of the way capital grows g. A country that increases its saving rate will be able to have more rapid growth of capital for as long as it maintains this higher savig rate h. A country that increases its saving rate will be able to have more rapid…Suppose that the production function is Y = 10 ( K )^1/4 ( L )^3/4 and capital lasts for an average of 50 years . Assume that the rate of growth of population equals 0 and saving rate s = 0.128 . a. Calculate the steady - state level of capital per worker , output per worker , consumption per worker , saving and investment per worker , and depreciation per worker b. Suppose that initial level of capital per worker is 100 , explain the moving process to the steady state . c . Use relevant graph to demonstrate . Plsss provide detailed answers, thank you
- QESTION 6 for which of the following does the Solow model NOT provide adequate explanation? a. What causes long-term economic growth b. The case of productivity differences across countriesc. Why saving rates differ across countries d. All of these answers are correct e. Why population growth rates differ across countries Using the Solow model, if, in time, t=0, the initial capital stock is 100, investment is 25, the population is normalized to 1, and e 10 percent, then capital accumulation from period t=0 to period t=1 is: a. 15 b. 115 c. 35 d. D. 0 e. -15Suppose that for a particular country, the savings rate is 20%, the capital–output ratio is 4, the depreciation rate is 1%, and the rate of growth of the population is 2% per year. a) Calculate the rate of growth of overall GDP. b. What is the rate of per capita GDP growth? c. What should the savings rate be to get the growth rate of overall GDP to 8%?Question 1: In Ghana, the capital share of GDP is about 40 percent, the average growth in output is about 2 percent per year, the depreciation rate is about 3 percent per year, and the capital–output ratio is about 1.5. Suppose that the production function is Cobb–Douglas and that Ghana has been in a steady state. a. What must the saving rate be in the initial steady state? [Hint: Use the steady-state relationship, sy = (δ + n + g)k.] b. What is the marginal product of capital in the initial steady state? c. Suppose that public policy alters the saving rate so that the economy reaches the Golden Rule level of capital. What will the marginal product of capital be at the Golden Rule steady state? Compare the marginal product at the Golden Rule steady state to the marginal product in the initial steady state. Explain. d. What will the capital–output ratio be at the Golden Rule steady state? (Hint: For the Cobb–Douglas production function, the capital–output ratio is related to the…