Answer to Question #294440 in Macroeconomics for Bunny

Question #294440

Consider the Cobb-Douglas production function in continuous time, 𝒀(𝒕) = 𝑲(𝒕)



𝟏



πŸ’(𝑯(𝒕))



πŸ‘



πŸ’,



𝑯(𝒕) = 𝐀(𝒕)𝑳(𝒕), π’ŒΜ‡(𝒕) = 𝒔𝒇(π’Œ(𝒕)) βˆ’ (π’ˆπ‘¨ + 𝒏 + 𝜹)π’Œ(𝒕),



𝑨̇(𝒕)



𝑨(𝒕)



= π’ˆπ‘¨,



𝑳̇(𝒕)



𝑳(𝒕)



= 𝒏 π’š(𝒕) = 𝒄(𝒕) +



π’Š(𝒕) + π’ˆ(𝒕), where, π’ˆ(𝒕) = πˆπ’š(𝒕) and 𝝈 > 𝟎. Answer the following questions-



(i) Derive the intensive form production function in per-capita terms. (1 Mark)



(ii) what is the steady-state and Golden-rule level of capital-output ratio and consumption? (2



Marks)



(iii) Explain the effect of government expenditure on output at the golden rule

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