Part 2) Consider the capital accumulation equation: K+1 = I + (1 - 6) KĻ. This equation should hold for any t. For this question, assume that I, is a constant equal to its steady state value a) Argue that if capital is at steady state, then Ks = b) In the US, we saw that the capital stock is roughly 4 times GDP. Assume that Iss is a constant share s of steady state output, Yss. If depreciation is roughly 10% annually, what does this imply the savings rate s should be, approximately? Give a percentage.
Part 2) Consider the capital accumulation equation: K+1 = I + (1 - 6) KĻ. This equation should hold for any t. For this question, assume that I, is a constant equal to its steady state value a) Argue that if capital is at steady state, then Ks = b) In the US, we saw that the capital stock is roughly 4 times GDP. Assume that Iss is a constant share s of steady state output, Yss. If depreciation is roughly 10% annually, what does this imply the savings rate s should be, approximately? Give a percentage.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:Part 2) Consider the capital accumulation equation:
K+1 = It + (1 – 6) Kį.
This equation should hold for any t. For this question, assume that I is a constant equal to its steady state value
Iss.
a) Argue that if capital is at steady state, then
Kss =
b) In the US, we saw that the capital stock is roughly 4 times GDP. Assume that Iss is a constant share s of steady
state output, Yss. If depreciation is roughly 10% annually, what does this imply the savings rate s should be,
approximately? Give a percentage.
Part 3) Consider the answers to part 1-2. Which of all six Kaldor's facts are guaranteed in a steady state. Which
are not?
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