Exam 9: Introduction to Economic Fluctuations
Exam 1: The Science of Macroeconomics31 Questions
Exam 2: The Data of Macroeconomics89 Questions
Exam 3: National Income Where It Comes From and Where It Goes77 Questions
Exam 4: Money and Inflation23 Questions
Exam 5: The Open Economy49 Questions
Exam 6: Unemployment42 Questions
Exam 7: Economic Growth I: Capital Accumulation and Population Growth55 Questions
Exam 8: Economic Growth II: Technology, Empirics, and Policy42 Questions
Exam 9: Introduction to Economic Fluctuations47 Questions
Exam 10: Aggregate Demand I: Building the Is-Lm Model44 Questions
Exam 11: Aggregate Demand II: Applying the Is-Lm Model47 Questions
Exam 12: The Open Economy Revisited: the Mundell-Fleming Model and the Exchange-Rate Regime34 Questions
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Schumpeter's thesis of "creative destruction" is an explanation of economic progress resulting from: A
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C
International differences in income per person in accounting terms must be attributed to differences in either and/or .
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Correct Answer:
A
If the marginal product of capital net of depreciation equals 10 percent and the rate of population growth equals 2 percent, then this economy will be at the Golden Rule steady state if the rate of technological progress equals percent.
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(Multiple Choice)
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Correct Answer:
C
Assume that a country's production function is Y = AK0.3L0.7. The ratio of capital to output is 3, the growth rate of output is 3 percent, and the depreciation rate is 4 percent. Capital is paid its marginal product.
a. What is the marginal product of capital in this situation? (Hint: The marginal product of capital may be computed using calculus by differentiating the production function and using the capital-output ratio or by using the fact that capital's share equals MPK multiplied by K divided by Y.)
b. If the economy is in a steady state, what must be the saving rate? (Hint: The saving rate multiplied by Y
must provide for gross growth of (δ + n + g)K, where δ is the depreciation rate.)
c. If the economy decides to achieve the Golden Rule level of capital and actually reaches it, what will be the marginal product of capital?
d. What must the saving rate be to achieve the Golden Rule level of capital?
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What is the difference between convergence and conditional convergence with respect to predictions of the Solow growth model? Explain.
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The Solow model predicts that two economies will converge if the economies start with the same:
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Income per person exceeds $25,000 in many countries, but it is below $1,000 per person in many other countries. Based on the Solow growth model, suggest at least four possible explanations for this gap in living standards.
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The type of legal system and the level of corruption in a country have been found to be:
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The recent worldwide slowdown in economic growth began in the early:
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With population growth at rate n and labor-augmenting technological progress at rate g, the Golden Rule steady state requires that the marginal product of capital (MPK):
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International data suggest that economies of countries with different steady states will converge to:
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Two countries, Highland and Lowland, are described by the Solow growth model. Both countries are identical, except that the rate of labor-augmenting technological progress is higher in Highland than in Lowland.
a. In which country is the steady-state growth rate of output per effective worker higher?
b. In which country is the steady-state growth rate of total output higher?
c. Does the Solow growth model predict that the two economies will converge to the same steady state?
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If the marginal product of capital net depreciation equals 8 percent, the rate of growth of population equals 2 percent, and the rate of labor-augmenting technical progress equals 2 percent, to reach the Golden Rule level of the capital stock, the rate in this economy must be .
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English-style legal systems give protections to shareholders and creditors than French Napoleonic Codes, typically resulting in capital markets and faster rates of economic growth.
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The Solow model with population growth and labor-augmenting technological progress predicts balanced growth in the steady state. Growth rates of which variables are predicted to be balanced (i.e., will be equal) in the steady state?
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In a steady-state economy with a saving rate s, population growth n, and labor-augmenting technological progress g, the formula for the steady-state ratio of capital per effective worker (k*), in terms of output per effective worker (f(k*)), is (denoting the depreciation rate by δ):
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In the two-sector endogenous growth model, the fraction of labor in universities (u) affects the steady-state:
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The productivity slowdown that began in the 1970s has been attributed, at least partly, to each of the following except:
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In the Solow model with technological progress, the steady-state growth rate of total output is:
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Empirical results justify substantial government subsidies to research based on the finding that the:
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