Question: Suppose output is produced according to the production function Y=K^ [(1-u)L]^1- where K is capital, L is the labour force, and u is the natural

Suppose output is produced according to the production function

Y=K^Suppose output is produced according to the production function Y=K^ [(1-u)L]^1- where [(1-u)L]^1-K is capital, L is the labour force, and u is the

where K is capital, L is the labour force, and u is the natural rate of unemployment.

The national savings rate is s, and the capital depreciation rate is natural rate of unemployment. The national savings rate is s, and the

Express output per worker (y= Y/L) as a function of capital per worker (k= K/L) and the natural rate of unemployment (u ). [2]

Write an equation that describes the steady state of this economy. Show this steady state equilibrium in a diagram like in the standard Solow model. [4]

If the government implements a policy that reduces the natural rate of unemployment, using the graph you drew in part (b), describes how this change affects output both immediately and over time. Is the steady-state effect on output larger or smaller than the immediate effect? Explain. [4]

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