Given a saving rate of 5%, a depreciation rate of 1%, and a production function in which y = k0.5 where y is output per worker and k is capital per worker, calculate the steady state values for ii. output per worker, iii. consumption per worker, iv. Calculate the golden rule steady state level of capital
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Given a saving rate of 5%, a
where y is output per worker and k is capital per worker, calculate the steady state values for
ii. output per worker,
iii. consumption per worker,
iv. Calculate the golden rule steady state level of capital
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- Given a saving rate of 5%, a depreciation rate of 1%, and a production function in which y = k0.5where y is output per worker and k is capital per worker, calculate the steady state values fori. capital per worker, ii. output per worker, iii. consumption per workerAssume that a country's per-worker production is y = k1/2, where y is output per worker and kis capital per worker. Assume also that 10 percent of capital depreciates per year (= 0.10) 2 andthere is no population growth or technological change.a. If the saving rate (s) is 0.4, what are capital per worker, production per worker, andconsumption per worker in the steady state?b. Solve for steady-state capital per worker, production per worker, and consumption perworker with s = 0.6.c. Solve for steady-state capital per worker, production per worker, and consumption perworker with s = 0.8.d. Is it possible to save too much? Why?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 =
- COISiuci all tconOly utsciiotu vy uit pTouucion TuIcuoll. Y = F(K, L) = K0.45L0.55 a. What is the per-worker production function? y= ()04 Incorrect b. Assuming no population growth or technological progress, find the steady-state capital stock per worker (k* ), output per worker (y*), and consumption per worker (c*) as a function of the saving rate and the depreciation rate. |(2)* k* = Incorrect y* = 2) Incorrect c* =Consider an economy with a Cobb-Douglas production function Y= K1/3 2/3, the rate is 15% Calculate the golden rule steady state capital per worker (koR). Round the numbers up to two decimals 3.18 b.5.18 02.18 od 4.18 growth rate of population is 2%, the rate of capital depreciation is 5%, and the savingda qaoudon Suppose that the production function is given by Y=05/K √N, where Y is output, K is capital, and N is the number of workers. The steady-state level of capital per worker in terms of the saving rate, s, and the depreciation rate, 6, is KIN= (Property format your expression using the tools in the palette. Hover over tools to see keyboard shortcuts. E.g. a superscript can be created with the character.) The steady-state level of output per worker in terms of the saving rate, s, and the depreciation rate, 6, is VIN= (Property format your expression using the tools in the palette.) The equation for steady-state consumption per worker in terms of the saving rate, s, and the depreciation rate, 6, is CIN=(Property format your expression using the tools in the palette.)
- An economy's production function as follows Y = 8 (K)¹/2 (EL)¹/2 If depreciation rate is 10%, population growth rate is 4%, tech progress grows 6%, and saving rate is 20%. a. b. C. d. e. f. Write production function in term of per effective worker variables. Find steady state capital per effective worker, output per effective worker, consumption per effective worker, investment per effective worker. Find growth rate of capital per worker and output per worker at steady state. Find growth rate of capital stock and total output at steady state. Propose policies to encourage long run growth of total output and living standard? Draw relevant graph for the above questions.estion 30 A country with neither population growth nor technological progress is nitaly in the golden-rule steady state. Carefuly ilustrate this situation using a graph with output per worker, investment per worker, and depreciation per worker on the vertical axis and capital per worker on the horizontal axis. Now suppose climate change increases the depreciation rate. If the country adjusts its saving rate to reach the new golden- rule steady state, is it possible to determine how output per worker and consumption per worker in the new steady state compare to their levels in the initial steady state? Explain.If Y = A*(K*L)^.5 a. What is the equation for the steady state capital per worker k* in terms of savings rate deprectation rate population growth rate and technology? b. If technology doubles how much does the steady state of capital increase by?
- Use the following table to find the steady-state values of the capital-labor ratio and output if the per-worker production 03 function is y=2k S Saving rate 8 Depreciation rate n Population growth rate A Technology 0.35 0.02 0.06 2 k* = Steady-state capital-labor ratio = y*= Steady-state output = (Round your responses to two decimal places.) CHILD Output, Investment, and Depreciation Capital-Labor Ratio Output Depreciation Investment After plotting the final point of your multipoint curve, press the Esc key on your keyboard to end the line Q2. An economy has a production function: Y 3KtLt. (1) The economy has a saving rate of 24 percent, a depreciation rate of 3 percent, 1 for all period (no population growth). and Lt Yt Lt (a) What is the per-worker production function, yt f(kt)? Define yt Ки Lt and kt (b) Find the equation for the evolution of capital per worker in terms of kt and kt+1 (c) Find the long-run growth rate of output per worker. Now the economy has the following production function: Y 3Kt (2) but savings rate, depreciation rate, and population remain the samePopulation Growth and Technological Progress-Work It Out An economy has a Cobb-Douglas production function: Y = K (LE)¹- The economy has a capital share of 0.20, a saving rate of 49 percent, a depreciation rate of 4.00 percent, a rate of population growth of 1.50 percent, and a rate of labor-augmenting technological change of 4.0 percent. It is in steady state. a. At what rates do total output and output per worker grow? Total output growth rate: Output per effective worker is constant in the steady state and does not change. increases in the steady state. declines in the steady state. % Output per worker growth rate: %