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In the Solow growth model:
1. Write the expression for consumption per capita in the steady-state equilibrium, as
a function of capital per capita.
2. What is the golden rule quantity of capital per capita ? Specifically, tell me the
definition of this concept, and then relate it to the equation for the equilibrium
consumption per capita whose expression answers question (1) above.
2
3. How do we find the golden rule savings rate, once we know the golden rule quantity
of capital per capita?
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- Draw a well labeled graph that illustrates the steady state of the solow model with population growth. Use the graph to find what happens to steady state capital per worker and income per worker in response to each of the following exogenous changes D. A one time permanent improvement in technology increases the amount of output that can be produced from any given amount of capital and labor. Note:- Do not provide handwritten solution. Maintain accuracy and quality in your answer. Take care of plagiarism. Answer completely. You will get up vote for sure.In the Solow model, if investment per-worker initially exceeds saving per-worker, how isthe steady-state capital per worker reached? Draw a graph to support your answerIn Solow model, we assumed that population growth rate is irrelevant to saving rate and technological progress. In this question, we will relax this assumption. Assume that population growth would reduce technological progress, what would happen to the steady state level of capital per capita? What if otherwise population growth increases technological progress? Explain mathematically and graphically.
- Suppose a Solow economy is initially at its steady state k∗, and suddenly is hit by a decrease in the depreciation rate δ, from δ to δ1. This change does not alter any of the other exogenous parameters in the model Depict this situation in a graph What happens to steady state level of capital per capita in this situation? What happens to the level of capital per capita over time? Depict this in a graph and explain intuitively.Consider the following numerical examples for the Solow Growth Model: Economy A z=1 s=0.5 F(K,N)=K0.3N0.7 n=0.01 d=0.1 Economy B z=1 s=0.2 F(K,N)=K0.3N0.7 n=0.01 d=0.1 In which economy is Consumption per capita higher in steady state? O Economy A O Economy B Not enough InformationWhich of the following two countries A and B ceteris paribus do you expect to have the higher steady-state level of GDP per capita? Moreover, which country do you expect to grow faster? For this, you may assume that both countries will initially start their growth paths below their corresponding steady states. a) The two countries have initially the same levels of GDP per capita but country A has a higher savings rate . b) The two countries have initially the same levels of GDP per capita but population in country A grows at a rate of 10% while in country B population grows at a rate of 8%. c) The two countries have initially the same levels of GDP per capita but the average educational attainment of workers in country A is about 1.2 times higher than in country B.
- According to Solow growth model, which are the main factors leading to expect convergence across regions. In addition, discuss which factors, if any, may lead to expect no convergence. b) In 2010, GDP per capita of the region of Brussels (Belgium) was €55000, while that of Severozapaden (Bulgaria) was €6.500. Assume that, from 2010 onwards Brussels maintains a constant anual growth of 2% during 50 years. • Obtain the (constant) annual growth rate at which the region of Severozapaden should grow in order to attain the same GDP per capita of Brussels after this period (50 years). Hint: use instantaneous annual growth rates. c) Discuss the implications of your answers in sections a) and b) for EU's regional policy.9. Consider a numerical example using the Solow growth model. Suppose that F(K, N) KO.5N0.5, with d = z = 1, and take a period to be a year. (a) Determine capital per worker, income per capita, and consumption per capita in the steady state. 0.1, s = 0.2, n = 0.01, and= 2. Consider a Solow growth model in which the production function is Yt AK²N₁¹/2, where A = 1. Moreover, assume that the depreciation rate is d = 0.02, the rate of population growth is n = 0.02, and the saving rate is s = = 0.2. a. Compute the value of the capital stock per worker in steady state. b. Draw a graph that represents the steady-state equilibrium of the model. c. Suppose that the capital-labor ration in year t is 90. What will the level of the capital- labor ratio be in year t+1? Will it increase or decrease in future periods? Explain. d. Compute the rate of change of the capital labor ratio between time t and t + 1. How does it compare to the rate of growth of the capital-labor ratio in steady state?
- Consider the following numerical examples for the Solow Growth Model: Economy A z=1 s=0.5 F(K,N)=K0.3N0.7 n=0.01 d=0.1 Economy B z=1 s=0.2 F(K,N)=K0.3N0.7 n=0.01 d=0.1 In which economy is GDP per capita higher in steady state? O Economy A O Economy B O Not enough InformationThis question refers to the Solow–Swan model with constant technology. Imagine the model is in steady state and the population growth rate rises. As a result the steady-state level of real GDP per capita will: a. fall b. rise c. stay the same d. can’t say because we need to know what will happen to the steady-state level of capital per person and, in the absence of that information, we can’t answer the questionSuppose an economy described by the Solow model is in steady state with population growth n of 1.8 percent per year and technological progress g of 1.8 percent per year. total output and total capital grow at 3.6 percent per year. suppose further that the capital share of output is 1/3. if you used the growth accounting equation to divide output growth into three sources- capital, labor, and total factor productivity- how much would you attribute to each source? compare your results to the figures we found for the united states in tables 9-2.