0.25 0.10 0.20 0.15 0.25 If your initial distribution of countries from lowest GDP to highest GDP is shown above, and you then estimate a Markov steady state and show that in the future, the distribution will look like this, you have evidence of what? 0.50 0.50 O Economic Convergence O Economic Divergence O Spatial Dependence
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- Suppose in our model, lifespans increased due to a productivity in- crease. What would likely happen to hours worked and leisure over the lifetime of a representative consumer. (a) Let’s consider one of two common ways of implementing this change. Suppose the increase raised both lifespans and the amount of years consumers are healthy enough to work by the same amount, how would that likely affect the measured numbered of hours work by prime aged adults within a given year? What would likely hap- pen to the retirement age? (b) Let’s consider the other way to implement it. Suppose the change in lifetimes came about changes in technology that delayed death but did not extend the amount of years consumers are healthy enough to work. What would likely happen to hours worked within a year? What would happen to the retirement age? (c) In the US, the generalized stylized fact is that the actual age of retirement is not increasing. Nor are hours worked per week. Why are both of the…Gross domestic product per capita is the ratio of total gross domestic product to population.gross domestic product, a unit of timemonetary value of the final goods and services produced in the economy (let be in TL) and population, unitaccording to the number of people in that economy at the time,a) write down the unit of measure and size of the gross domestic product variable per capita. b) what is the relationship between gross domestic product per capita, total gross domestic product and population growth?Express your conclusions in a sentence by making inferenceThe following table shows the GDP per capita of various countries forthe years 1960 and 2010 in PPP-adjusted 2005 dollars. The table alsocontains the implied growth rates, which show how much on average eachcountry needed to grow each year to reach the 2010 level of GDP per capitastarting from the 1960 level of GDP per capita. Use the table to answer thefollowing questions. 1. During 1960-2010, which countries failed to reduce the gap betweentheir GDP per capita and the U.S. GDP per capita?
- The following table shows the GDP per capita of various countries forthe years 1960 and 2010 in PPP-adjusted 2005 dollars. The table alsocontains the implied growth rates, which show how much on average eachcountry needed to grow each year to reach the 2010 level of GDP per capitastarting from the 1960 level of GDP per capita. Use the table to answer thefollowing questions. 1. During 1960-2010, which countries were able to reduce the gap betweentheir GDP per capita and the U.S. GDP per capita?let I(t) be the rate of investment. The total of capital accumulation Kduring the time interval [a,b] can be estimated by the formula in the picture, then calculate a. Total of capital accumulation between 3rd and 8th years given by rate of investment I(t) = 8√t + 0.5 b. Total of capital accumulation between 1st and 4th years given by rate of investment I(t) = ln tG. Menges developed the following econometric model for the West German economy*: Yt = β0 + β1Yt−1 + β2 It + u1tIt = β3 + β4Yt + β5 Qt + u2tCt = β6 + β7Yt + β8Ct−1 + β9 Pt + u3tQt = β10 + β11 Qt−1 + β12 Rt + u4t where Y = national incomeI = net capital formationC = personal consumptionQ = profitsP = cost of living indexR = industrial productivityt = timeu = stochastic disturbances Required: a. Which of the variables would you regard as endogenous and which asexogenous?b. Is there any equation in the system that can be estimated by thesingle-equation least-squares method?c. What is the reason behind including the variable P in the consumption function?
- 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 a. Investment rate doubles b. depreciation rate falls by 10% c. Productivity level rises by 10% d. Earthquake destrys 75% of the capital stock e. Generous immigration policy lead the population to doubleWhat do the growth accounting studies conclude are the determinants of growth? Which is more important, the determinants or how they am combined?Using logarithmic form of this GDP production function compute the TFP contribution to GDP growth rate assumingalpha=0.4, beta=0.50 while GDP growth rate is 4.0 percent, capital stock growth rate is 5percent, labor growth 3percent and human capital growth 2 percent.
- Exercise 4: Growth and capital over-accumulationSuppose two countries, A and B, with the same production function Y = KαL1−α. Thevalue of α is 0.30, the growth rate of population is 2% and the depreciation rate is 5%.a) Show that with price-taking firms the share of labor must be 1 − α.b) Compute the stock of capital, output and consumption per unit of labor in the steadystate if the savings rates were 25% for country A and 35% for country B.c) Compare both economies to the Golden Rule.d) Explain what would happen to both countries if suddenly their savings rate becamethe Golden Rule savings rate.If in 2008 China’s real GDP is growing at 9 percent a year, its population is growing at 1 percent a year, and these growth rates continue, in what year will China’s real GDP per person be twice what it is in 2008 Please use the other formula to solve this proble not the rule of 70, because i have the solution using rule 70!How large will Canada’s GDP be in 25 years? The answer depends on what the rate of growth in GDP will be over that 25-year period. A mathematical formula we can use for this calculation is the following: GDP2041 = GDP2016 (1 + g)25 where GDP2041 is the level of GDP in the year 2041, GDP2016 is the level of GDP in the year 2016, and g is the rate of growth in GDP. Assume that GDP in 2016 is $1000 million and assume that the value of g is 0.035 (3.5 percent per year). What will be the value of GDP in 2041? Now suppose that the value of g is 0.040 (4.0 percent per year). What will be the value of GDP in 2041 given this slightly larger rate of growth? What does this result say about the importance of policies that promote even slightly faster rates of growth in GDP?