Exam 8: Economic Growth I: Capital Accumulation and Population Growth
Exam 1: The Science of Macroeconomics66 Questions
Exam 2: The Data of Macroeconomics122 Questions
Exam 3: National Income: Where It Comes From and Where It Goes171 Questions
Exam 4: The Monetary System: What It Is and How It Works118 Questions
Exam 5: Inflation: Its Causes, Effects, and Social Costs118 Questions
Exam 6: The Open Economy139 Questions
Exam 7: Unemployment and the Labor Market118 Questions
Exam 8: Economic Growth I: Capital Accumulation and Population Growth121 Questions
Exam 9: Economic Growth II: Technology, Empirics, and Policy103 Questions
Exam 10: Introduction to Economic Fluctuations124 Questions
Exam 11: Aggregate Demand I: Building the Is-Lm Model126 Questions
Exam 12: Aggregate Demand Ii: Applying the Is-Lm Model145 Questions
Exam 13: The Open Economy Revisited: the Mundell-Fleming Model and the Exchange-Rate Regime135 Questions
Exam 14: Aggregate Supply and the Short-Run Tradeoff Between Inflation and Unemployment112 Questions
Exam 15: A Dynamic Model of Economic Fluctuations110 Questions
Exam 16: Understanding Consumer Behavior121 Questions
Exam 17: The Theory of Investment112 Questions
Exam 18: Alternative Perspectives on Stabilization Policy100 Questions
Exam 19: Government Debt and Budget Deficits100 Questions
Exam 20: The Financial System: Opportunities and Dangers120 Questions
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If an economy with no population growth or technological change has a steady-state MPK of 0.1, a depreciation rate of 0.1, and a saving rate of 0.2, then the steady-state capital stock:
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Assume that a country's per-worker production is y = k1/2, where y is output per worker and k is capital per worker. Assume also that 10 percent of capital depreciates per year (= 0.10). a. If the saving rate (s) is , what are capital per worker, production per worker, and consumption per worker in the steady state? (Hint: Use and to get an equation in , and , and then solve for )
b. Solve for steady-state capital per worker, production per worker, and consumption per worker with .
c. Solve for steady-state capital per worker, production per worker, and consumption per worker with .
d. Is it possible to save too much? Why?
(Essay)
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If a larger share of national output is devoted to investment, then living standards will:
(Multiple Choice)
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In an economy with population growth at rate n, the change in capital stock per worker is given by the equation:
(Multiple Choice)
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In the Solow growth model with population growth, but no technological progress, if in the steady state the marginal product of capital equals 0.10, the depreciation rate equals 0.05, and the rate of population growth equals 0.03, then the capital per worker ratio ____ the Golden Rule level.
(Multiple Choice)
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Examination of recent data for many countries shows that countries with high saving rates generally have high levels of output per person because:
(Multiple Choice)
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Assume that two countries both have the per-worker production function y = k1/2, neither has population growth or technological progress, depreciation is 5 percent of capital in both countries, and country A saves 10 percent of output whereas country B saves 20 percent. If A starts out with a capital-labor ratio of 4 and B starts out with a capital-labor ratio of 2, in the long run:
(Multiple Choice)
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In the Solow growth model, increases in capital ______ output and ______ the amount of output used to replace depreciating capital.
(Multiple Choice)
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What are the two main ingredients and assumptions of the Solow model?
(Essay)
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Larger quantities of steady-state capital have both a positive and negative effect on consumption per worker in the Solow model (assume no population growth or technological progress). Explain.
(Essay)
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The formula for the steady-state ratio of capital to labor (k*) with population growth at rate n but no technological change, where s is the saving rate, is s:
(Multiple Choice)
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The economies of two countries, Thrifty and Profligate, have the same production functions and depreciation rates. There is no population growth or technological progress in either country. The economies of each country can be described by the Solow growth model. The saving rate in Thrifty is 0.3. The saving rate in Profligate is 0.05. a. In which country is the level of steady-state output per worker larger? Explain.
b. In which country is the steady-state growth rate of output per worker larger?
c. In which country is the growth rate of steady-state total output greater?
(Essay)
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With a per-worker production function y = k1/2, the steady-state capital stock per worker (k*) as a function of the saving rate (s) is given by:
(Multiple Choice)
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If the production function exhibits decreasing returns to scale in the steady state, an increase in the rate of population would lead to:
(Multiple Choice)
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Exhibit: Steady-State Consumption I
The Golden Rule level of the capital-labor ratio is:

(Multiple Choice)
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In the Solow growth model of Chapter 8, the demand for goods equals investment:
(Multiple Choice)
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In the Solow growth model, with a given production function, depreciation rate, no technological change, and no population growth, a higher saving rate produces a:
(Multiple Choice)
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Assume two economies are identical in every way except that one has a higher population growth rate. According to the Solow growth model, in the steady state the country with the higher population growth rate will have a ______ level of output per person and ______ rate of growth of output per worker as/than the country with the lower population growth rate.
(Multiple Choice)
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An increase in the saving rate starting from a steady state with less capital than the Golden Rule causes investment to ______ in the transition to the new steady state.
(Multiple Choice)
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