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Consider a numerical example using the Solow growth model: Given the production technology as Y=F(K,N)=K^0.5 N^0.5, the capital per worker, k=K/N, evolves by (1+n)k'=szf(k)+(1-d)k. Suppose
Consider a numerical example using the Solow growth model: Given the production technology as Y=F(K,N)=K^0.5 N^0.5, the capital per worker, k=K/N, evolves by (1+n)k'=szf(k)+(1-d)k. Suppose that d=0.1, s=0.2, n=0 and z=1.
(a) Determine the capital per worker(K/N), income per worker(Y/N), and consumption per worker(C/N) in the steady state.
(b) Suppose that z increases into 2. Determine the new steady state. What happens in the capital per worker(K/N), income per worker(Y/N), and consumption per worker(C/N) and why?
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