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Consider an economy in which output is determined by a simple neoclassical production function, Y = K (AL), where A is a constant measure

 

Consider an economy in which output is determined by a simple neoclassical production function, Y = K (AL), where A is a constant measure of labor efficiency. Capital depreciates at the rate 8 > 0. Population grows at the rate n>0. Consider a representative household that maximizes utility over an infinite horizon, given by: u[c(t)]=- where c(t) is per capita consumption and y

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a The control and state variables of the above system are the households consumption per capita ct the capital stock Kt and the labor efficiency A The representative households maximization problem is ... blur-text-image

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