If the production function is y = Akªh1-a, where a = 0.5., then if all differences in output were due to %3D differences in factor accumulation then country 1 output would be times greater than in Country 2 O 1.70 O 0.59 O 1.17 O 1.46
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- Consider the economies of Sporon and Gobbledigook, both of which produce gobs of goo using only tools and workers. Suppose that, during the course of 20 years, the level of physical capital per worker rises by 5 tools per worker in each economy, but the size of each labor force remains the same. Complete the following tables by entering productivity (in terms of output per worker) for each economy in 2015 and 2035. Sporon Year Physical Capital (Tools per worker) Labor Force (Workers) Output (Gobs of goo) Productivity (Gobs per worker) 2015 11 30 1,800 2035 16 30 2,160 Gobbledigook Year Physical Capital (Tools per worker) Labor Force (Workers) Output (Gobs of goo) Productivity (Gobs per worker) 2015 8 30 900 2035 13 30 1,620 Initially, the number of tools per worker was higher in Sporon than in Gobbledigook. From 2015 to 2035, capital per worker rises by 5 units in each country. The 5-unit change in capital per worker…This is a really straightforward problem of human capital acquisition. Let ht stand for generation t's human capital (i.e., human capital of people born in year t). Assume that education spending, represented by x and quantified in $1,000 US dollars, builds human capital. If x = 30, the entire expenditure is 30,000 dollars, and the individual's human capital is ht = 2x.Assume that everyone has the same amount of human capital and that production per person is the same.Individual is yt = Aht, where A > 0 is a constant technological parameter.Find yt's (long-term) growth rate. Display all of your work and explain how you arrived at your conclusions.Some resource-rich countries have succeeded in converting resource wealth into longterm and equitable economic development, while many others have not. Naturalresources have played a fundamental role in the growth of several industrializedeconomies, including Germany and the United Kingdom, where coal and iron ore depositswere a precondition for the Industrial Revolution. The United States was the world’sleading mineral economy from the mid-nineteenth to the mid-twentieth century and in thesame period became the world’s leader in manufacturing (van der Ploeg 2011). Morerecently, countries such as Botswana, Chile, and Norway have used abundant oil andmineral resources as the foundation for economic growth. However, in many othercountries, resource extraction appears to have undermined governance, fed corruptionand capital flight, and increased inequality.Required:(a) Discuss the main challenges posed by resource revenues; and(b) Discuss the special fiscal institutions and mechanisms…
- The “per person” versions of production functions: Write each productionfunction given below in terms of output per person y ; Y/L and capital perperson k ; K/L. Show what these “per person” versions look like in a graphwith k on the horizontal axis and y on the vertical axis. (Assume A is somefxed positive number.)(a) Y = K 1/3L2/3 and Y = K 3/4L1/4 (on the same graph) (b) Y = K(c) Y = K + AL(d) Y = K − ALCountry Has Cobb-Douglas production function: Y(it) = A(it) x K(it)1/3L(it)2/3 Where: Y(it) = realGDP K(it) = Capital L(it) = No. workers employed in country (i) on date (t) Suppose multiple countries share the same alpha = 1/3 but different levels of totalfactorproductivity (A(it)). How would one calculate the average annual growth rate of totalfactorprodctivity of each country1. Country A and B both have the production functionY = F (K, L) = K ½L ½or Y = K0.5 L0.5 a) What is the per-worker production function, y= f (k)? Please make sure to write specificfunctional form of the per-worker production function. b) Assume that neither country experiences population growth nor technological progressand that 4 percent of capital depreciates each year. Assume further that country A saves 24percent of output each year and country B saves 16 percent of output each year. Using youranswer from part a) and the steady-state condition, find the steady-state level of capital perworker for each country. Then find the steady-state levels of income per worker for eachcountry and steady-state level of consumption per worker for each country.
- In 1998, Brazil had a per capita GDP of about $4,500, compared to per capita GDP of about $28,000 in the US. (A) If per capita growth were to average 2% per year indefinitely in the US and 5% per year in Brazil, how many years would it take Brazil to catch up with the US? (B) Using the assumptions of the Cobb-Douglas production function, how fast would capital stock have to grow for per capita GDP to rise 5% per year? How does that compare with capital stock growth of 3% per year in the US (assume technology advances 1% per year in both countries)? (C) In mature industrialized societies, the capital/output ratio is approximately 3.0. If the average depreciation rate is 0.04, what would be the current saving and investment ratio in the US? What would it be in Brazil if per capita GDP rose 5% per year?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 answeredAssume 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 Economyland’s production function is Y = F (K, L) = K 0.5 L 0.5Where Y is output level, K is the amount of capital input, and L is the amount of laborinput. a) What is the per-worker production function, y= f (k) for Economyland? b) Assume that 10 percent of capital depreciates each year and savings rate is 20 percent,find the steady-state level of capital per worker for Economyland. Then find the steady-state levelof income per worker and steady-state level of consumption per worker. c) Is it possible to save too much? Why?Consider the following (made-up) statistics for some econ-omies. Assume the exponent on capital is 1/3 and that the labor composition is unchanged. For each economy, compute the growth rate of TFP.(a) A European economy: gY/L = 0.03, gK/L = 0.03.(b) A Latin American economy: gY/L = 0.02, gK/L = 0.01.(c) An Asian economy: gY/L = 0.06, gK/L = 0.15.Show that, when using a traditional economic production function,doubling our population can double our output if capital stocks alsodouble. Use the production function: Q = AK L , where A representstechnology in an economy, K capital, and L labor. Double K and L andshow that Q also doubles, assuming α=β=1/2. Now show that, when we incorporate natural capital into thediscussion, doubling the population does not increase output in thesame way (since natural capital cannot also grow). Use theproduction function: Q = AK L N , where N is natural capital. DoubleK and L and show that Q less than doubles, assuming α=β=γ=1/3.