ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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- 12. Consider an economy without technological progress and population growth. The production function is given as Y = K²/³N\/3. Both the saving rate and the capital depreciation rate are assumed to be 0.1. Which of the following saving rate delivers the highest consumption per worker in the steady-state: (a) 1/3 (Ь) 1/2 (c) 2/3 (d) none of above is correctarrow_forward6arrow_forwardSuppose that K(t+3)/N > K(t+1)/N, where K(t+3) is capital in period t+3 and K(t+1) is capital in period t+1. The economy will reach or reached a steady-state (long-run equilibrium) in period __ (choose the best one, given the information available). t+5 t-2. t-1. tarrow_forward
- Our closed economy has a production function Y = A•F(K,LxE), where Y, K, L, E & A all have their usual meanings as per our lectures & course textbook. Also, this production function exhibits all the usual mathematical/economic properties we usually assume: positive marginal products, diminishing marginal products, complementarity between K & (LxE), and constant returns to scale. The aggregate consumption function depends negatively on the real interest rate, the government budget is balanced initially & the economy is in both a long-run equilibrium and steady state initially. The population growth rate is 2% per year, capital depreciates at a rate of 3% per year, the saving rate is 25% and technology is constant. Suppose the level of labour effectiveness (E) suddenly permanently rises by 10%. a) Use the long-run classical model to determine the qualitative impact of this shock on the long-run equilibrium levels of real output, consumption, investment, real interest…arrow_forwardIf long-term property rights of an oil well cannot be guaranteed, how will the extraction rate from the well differ from the efficient extraction rate?arrow_forwardNote: Hand written solution is not allowed.arrow_forward
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