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Two economies Rich (R) and Poor (P) are described by the Solow growth model and they share the same Cobb-Douglas production function: F(K,L)= AK L

Two economies Rich (R) and Poor (P) are described by the Solow growth model and they share the same Cobb-Douglas production function:

F(K,L)= AKimage text in transcribed L1-image text in transcribed

but with different quantities of capital and labour. Economy Rs saving rate is 32% while P's is 10%. The population growth rate of R and P is 1% and 3%, respectively.

Both economies share common technological progress at a rate of 2% annually and depreciation at a rate of 5% annually.

Write down the per worker production function f(k). [2]

Solve the ratio of Rs steady state income per worker to Ps. [Hint: The parameter image text in transcribed will play a role in your answer.] [4]

Supposed the Cobb-Douglas parameter image text in transcribed takes the conventional value of 1/3 How much higher should income per worker be in economy R than in economy P? [2]

Income per worker in R is actually 16 times higher than income per worker in P. Can you explain this fact by changing the value of the parameter image text in transcribed? What must it be? Can you think of any way to justify such a value for this parameter? How else might you explain the significant difference in income between economy R and P? [4]

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