Exam 9: Introduction to Economic Fluctuations

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Increases in the rate of growth of income per person in the United States in the mid-1990s is mostly likely the result of:

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Explain how the Solow growth model differs from models of endogenous growth with respect to: a. the sources of technological progress. b. returns to capital.

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In the Solow model with technological progress, the steady-state growth rate of output per effective worker is:

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Explain why additional capital generates both positive and negative impacts on steady-state consumption per worker in the Solow growth model with population growth and technological change.

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If two economies are identical (with the same population growth rates and rates of technological progress), but one economy has a lower saving rate, then the steady-state level of income per worker in the economy with the lower saving rate:

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In the Solow growth model with population growth and technological change, the steady-state growth rate of income per person depends on:

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In a Solow model with technological change, if population grows at a 2 percent rate and the efficiency of labor grows at a 3 percent rate, then in the steady state, output per actual worker grows at a percent rate.

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In the Solow model with technological progress, the steady-state growth rate of capital per effective worker is:

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Other things being equal, all of the following government policies are likely to increase national saving except:

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Suppose that technological change is not labor-augmenting, but affects only capital. Use the Solow growth model of Chapter 9 to graphically illustrate the impact of the slower rate of technological change that increases the rate at which capital wears out (the rate of depreciation increases) on the steady-state capital-labor ratio and the steady-state level of output per worker. Be sure to label the: a. axes; b. curves; c. initial steady-state levels; d. terminal steady-state levels; and e. the direction curves shift.

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In a Solow model with technological change, if population grows at a 2 percent rate and the efficiency of labor grows at a 3 percent rate, then in the steady state, total output grows at a percent rate.

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Public policies in the United States designed to stimulate technological progress do not include:

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In the Solow model with technological progress, by increasing the efficiency of labor at rate g:

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In a steady-state economy with population growth n and labor-augmenting technological progress g, persistent increases in standards of living are possible because the:

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Based on the Solow growth model with population growth and labor-augmenting technological progress, explain how each of the following policies would affect the steady-state level and steady-state growth rate of total output per person: a. a reduction in the government's budget deficit b. grants to support research and development c. tax incentives to increase private saving d. greater protection of private property rights

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Suppose a government is able to impose controls that limit the number of children people can have. Use the Solow growth model of Chapter 9 to graphically illustrate the impact of the slower rate of population growth on the steady-state capital-labor ratio and the steady-state level of output per worker. Be sure to label the: a. axes; b. curves; c. initial steady-state levels; d. terminal steady-state levels; and e. the direction curves shift.

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A possible externality associated with the process of accumulating new capital is that:

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Hypotheses to explain the positive correlation between factor accumulation and production efficiency include each of the following except:

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The economy of Macroland can be described by the Solow growth model. In Macroland the labor force grows at 3 percent per year, labor-augmenting technology increases at 2 percent per year, the saving rate is 15 percent per year, and the rate of capital depreciation is 10 percent per year. Choosing from among the following variables-output per effective worker, output per worker, total output, labor force, capital per worker, and capital per effective worker-which variables will be growing at a: a. 2 percent rate? b. 3 percent rate? c. 5 percent rate? d. 0 percent rate?

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In a Solow model with technological change, if population grows at a 2 percent rate and the efficiency of labor grows at a 3 percent rate, then in the steady state, output per effective worker grows at a percent rate.

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