Question: Consider the original Solow-Swan growth model, which starts from an aggregate production function, of the Cobb - Douglas type: F(K, L) = Y =
Consider the original Solow-Swan growth model, which starts from an aggregate production function, of the Cobb - Douglas type: F(K, L) = Y = BK L-a, 0a1. Assume that at an initial (short-run) equilibrium Ko= 10 (expressed in Billion SEK) and Lo = 4 (million), a = 1/3 and B = 1. - - = (a) What is aggregate output at time t 0 (Y)? What is output per labor (yo = Y/L)? What is the physical marginal product of labor? If the price of ouput is p 1, what is the real wage, given perfect competition on factor markets? If the depreciation rate, d, is equal to 5% of the capital stock, what is the net national product? What is the total income to capital? What is the rate of return on capital after taking account of depreciation? Round to two decimals.
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