Question: (15 points) Assume a Solow economy with labor-augmenting technological progress, Cobb-Douglas production function that is constant returns to scale in capital and labor (Y =

 (15 points) Assume a Solow economy with labor-augmenting technological progress, Cobb-Douglas

(15 points) Assume a Solow economy with labor-augmenting technological progress, Cobb-Douglas production function that is constant returns to scale in capital and labor (Y = K?(EL)1??), and the share of capital costs in total income that equals 50%. Population growth equals 2%, growth in the efficiency of labor equals 2%, savings rate equals 30%, and the depreciation rate equals 1%.

(a) (5 points) Find consumption per effective worker in the steady state when the savings rate equals 30%.

(b) (5 points) Find consumption per effective worker in the golden rule steady state.

(c) (5 points) Assume that economy was in steady state with the savings rate of 30% and at some point in time increases savings rate permanently to the golden rule savings rate. On a ratio scale, draw the path of consumption per worker on the vertical axis against time on the horizontal axis.

production function that is constant returns to scale in capital and labor

4. (15 points) Assume a Solow economy with labor-augmenting technological progress, Cobb-Douglas production function that is constant returns to scale in capital and labor (Y = KO'(EL)1_"'), and the share of capital costs in total income that equals 50%. Population growth equals 2%, growth in the efficiency of labor equals 2%, savings rate equals 30%, and the depreciation rate equals 1%. (a) (5 points) Find consumption per effective worker in the steady state when the savings rate equals 30%. (b) (5 points) Find consumption per effective worker in the golden rule steady state. (c) (5 points) Assume that economy was in steady state with the savings rate of 30% and at some point in time increases savings rate permanently to the golden rule savings rate. On a ratio scale, draw the path of consumption per worker on the vertical axis against time on the horizontal axis

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