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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How does population growth affect the steady state?
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Population growth along with investment and depreciation affect the accumulation of capital per worker. The change in the capital stock per worker is where n is the rate of population growth, d is the rate of depreciation, and ( + n)k is the break even investment. The equation shows that population growth reduces the accumulation of capital per worker much the way depreciation does. Depreciation reduces k by wearing out the capital stock, and population growth reduces k by spreading the capital stock more thinly among a larger population of workers.
The formula for the steady-state ratio of capital to labor (k*), with no population growth or technological change, is s:
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Suppose an economy is initially in a steady state with capital per worker below the Golden Rule level. If the saving rate increases to a rate consistent with the Golden Rule, then in the transition to the new steady state consumption per worker will:
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If the capital stock equals 200 units in year 1 and the depreciation rate is 5 percent per year, then in year 2, assuming no new or replacement investment, the capital stock would equal _____ units.
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In the Solow model, it is assumed that a(n) ______ fraction of capital wears out as the capital-labor ratio increases.
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Suppose that two countries are exactly alike in every respect except that the citizens of country A have a higher saving rate than the citizens of country B. a. Which country will have the higher level of output per worker in the steady state? Illustrate graphically.
b. Which country will have the faster rate of growth of output per worker in the steady state?
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Use the following to answer questions :
Exhibit: Steady-State Consumption II
-(Exhibit: Steady-State Consumption II) The Golden Rule level of steady-state consumption per worker is:

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In the Solow growth model of Chapter 8, the economy ends up with a steady-state level of capital:
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Compare and contrast the impact of a faster rate of population growth on the standard of living (output per worker) in the models by Solow, Malthus, and Kremer.
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Use the following to answer questions :
Exhibit: Steady-State Consumption II
-(Exhibit: Steady-State Consumption II) The Golden Rule level of steady-state investment per worker is:

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Two economies are identical except that the level of capital per worker is higher in Highland than in Lowland. The production functions in both economies exhibit diminishing marginal product of capital. An extra unit of capital per worker increases output per worker:
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What is the marginal product of capital (MPK), as shown with the Solow model?
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If a larger share of national output is devoted to investment, starting from an initial steady-state capital stock below the Golden Rule level, then productivity growth will:
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Explain the two uses of saving in the steady state in the Solow model with population growth, but no technological progress.
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When an economy begins above the Golden Rule, reaching the Golden Rule:
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Unlike the long-run classical model in Chapter 3, the Solow growth model:
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When f(k) is drawn on a graph with increases in k noted along the horizontal axis, the:
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Investment per worker (i) as a function of the saving ratio (s) and output per worker (f(k)) may be expressed as:
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