Suppose that in the Solow Model of an economy with some positive savings rate, popu- lation growth rate, and rate of depreciation, k' is the steady state capital-labour ratio. Suppose ky and ką are capital-labour ratios such that k1 < kg < k*, and let g1, 92 be the growth rates of per capita output at k and ką respectively. Then
The question is based on Solow's growth model. This is perhaps the simple question I have asked till date(comparing to other questions). Please do not reject it again!
Consider the following two questions Q11 and Q26. The answers Q11 and Q26 are B and D respectively. Explain the following:
1. Please provide a complete explanation with proper reasoning as to why the answers differ.
2. Under what conditions can we compare the two growth rates g1 and g2. Please note that, in both questions, the growth rates here are of the same economy or nation.
More specifically, for Q11 we know that 'the further an economy is below its steady state, the faster the economy grows'; however this line of reasoning does not apply in Q26 why is that?
![26. Suppose that in the Solow Model of an economy with some positive savings rate, popu-
lation growth rate, and rate of depreciation, k is the steady state capital-labour ratio.
Suppose k1 and ką are capital-labour ratios such that k1 < kg < k", and let g1, g2 be the
growth rates of per capita output at k¡ and kɔ respectively. Then
A. g1<g2
B. g1>g2
C. g1=g2
D. None of the above](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F39f4412a-18c0-4f64-8bcf-4dffb42656da%2F4c86bde2-f0fe-43b6-b0d2-97d679eec761%2Fes26cog_processed.png&w=3840&q=75)
![11. Consider the Solow growth model with a given savings ratio, a constant population
growth rate, zero rate of capital depreciation, and no technical progress. Let k* be the
steady state capital labour ratio in this economy. Suppose the economy is yet to reach
the steady state and has capital labour ratio kį at time tį and capital labour ratio k,
at time tą such that t1 < t, and ki < k2 < k* . Let the associated growth rates of per
capita income at time ti and t, be gi and g, respectively. Then, by the properties of the
Solow model,
A. gi < g2
B. g1 > 92
C. gi = 92
D. the relationship between gi and g2 is ambiguous](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F39f4412a-18c0-4f64-8bcf-4dffb42656da%2F4c86bde2-f0fe-43b6-b0d2-97d679eec761%2F6k8z3n_processed.png&w=3840&q=75)
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