chapter 8 Flashcards
The efficiency of labor is a term that does not reflect the:
Answer:
high output that comes from labor cooperating with a large amount of capital.
health of the labor force.
education of the labor force.
skills of the labor force acquired through on-the-job training.
high output that comes from labor cooperating with a large amount of capital.
The efficiency of labor:
Answer
is the marginal product of labor.
is the rate of growth of the labor force.
includes the knowledge, health, and skills of labor.
equals output per worker.
includes the knowledge, health, and skills of labor
The number of effective workers takes into account the number of workers and the:
Answer
amount of capital available to each worker.
rate of growth of the number of workers.
efficiency of each worker.
saving rate of each worker.
efficiency of each worker.
The rate of labor-augmenting technological progress (g) is the growth rate of:
Answer
labor.
the efficiency of labor.
capital.
output.
the efficiency of labor.
Assuming that technological progress increases the efficiency of labor at a constant rate is called:
Answer
endogenous technological progress.
the efficiency-wage model of economic growth.
labor-augmenting technological progress.
the Golden Rule model of economic growth.
labor-augmenting technological progress.
If the labor force is growing at a 3 percent rate and the efficiency of a unit of labor is growing at a 2 percent rate, then
the number of effective workers is growing at a rate of:
Answer
2 percent.
3 percent.
5 percent.
6 percent.
5 percent.
Question
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 #):
Answer
sf(k)/( # + n + g).
s/((f(k))(# + n + g)).
f(k)/((s)(# + n + g)).
(s – f(k))/(# + n + g).
sf(k)/( # + n + g).
Question In the Solow growth model with population growth and technological change, the break-even level of investment must cover: Answer depreciating capital.
depreciating capital and capital for new workers.
depreciating capital and capital for new effective workers.
depreciating capital, capital for new workers, and capital for new effective workers.
depreciating capital, capital for new workers, and capital for new effective workers.
In the Solow growth model, the steady-state growth rate of output per effective worker is ______, and the steady-state
growth rate of output per actual worker is ______.
Answer
the sum of the rate of technological progress plus the rate of population growth; zero
zero; the rate of technological progress
zero; zero
the rate of technological progress; the rate of population growth
zero; the rate of technological progress
In the Solow growth model with population growth and technological change, the steady-state growth rate of income
per person depends on:
Answer
the rate of population growth.
the saving rate.
the rate of technological progress.
the rate of population growth plus the rate of technological progress.
the rate of technological progress.
In a steady-state economy with population growth n and labor-augmenting technological progress g, persistent
increases in standard of living are possible because the:
Answer
capital stock grows faster than does the labor force.
capital stock grows faster than does the number of effective workers.
capital stock grows faster than does depreciation.
saving rate constantly increases.
capital stock grows faster than does the labor force.
According to the Solow model, persistently rising living standards can only be explained by:
Answer
population growth.
capital accumulation.
saving rates.
technological progress.
technological progress.
In the Solow model with technological change, the Golden Rule level of capital is the steady state that maximizes:
Answer
output per worker.
output per effective worker.
consumption per worker.
consumption per effective worker.
consumption per effective worker.
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):
Answer
net of depreciation be equal to n + g.
net of depreciation be equal to the depreciation rate plus n + g.
plus n be equal to the depreciation rate plus g.
plus g be equal to the depreciation rate plus n.
net of depreciation be equal to n + g.
In the Solow model with technological progress, the steady-state growth rate of capital per effective worker is: Answer 0. g. n. n + g.
0.
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.
Answer
0
2
3
5
0
Question 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. Answer 0 2 3 5
3
Question 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. Answer 0 2 3 5
5
Question In the Solow model with technological progress, the steady-state growth rate of output per effective worker is: Answer 0. g. n. n + g.
0.
Question In the Solow model with technological progress, the steady-state growth rate of output per (actual) worker is: Answer 0. g. n. n + g.
g.
Question In the Solow model with technological progress, the steady-state growth rate of total output is: Answer 0. g. n. n+g
n+g
Question
In the Solow model with technological progress, by increasing the efficiency of labor at rate g:
Answer
the real wage and the real rental price of capital both grow at rate g.
the real wage grows at rate g but the real rental price of capital is constant.
the real wage is constant but the real rental price of capital grows at rate g.
both the real wage and the real rental price of capital are constant.
the real wage grows at rate g but the real rental price of capital is constant.
The balanced-growth property of the Solow growth model with population growth and technological progress predicts
which of the following sets of variables will grow at the same rate in the steady state?
Answer
output per effective worker, capital per effective worker, real wage
output per worker, capital per worker, real wage
real rental price of capital, real wage, output per worker
capital-output ratio, output per worker, capital per worker
output per worker, capital per worker, real wage
Question The Solow model predicts that two economies will converge if the economies start with the same: Answer capital stocks. populations. steady states. production functions.
steady states.
Conditional convergence occurs when economies converge to:
Answer
the same steady state as other economies.
the Golden Rule steady state.
the balanced-growth steady state.
their own, individual steady states.
their own, individual steady states.
International data suggest that economies of countries with different steady states will converge to:
Answer
the same steady state.
their own steady state.
the Golden Rule steady state.
steady states below the Golden Rule level.
their own steady state.
Question
If two economies are identical (including having the same saving rates, population growth rates, and efficiency of
labor), but one economy has a smaller capital stock, then the steady-state level of income per worker in the economy
with the smaller capital stock:
Answer
will be at a lower level than the steady state of the high capital economy.
will be at a higher level than the steady state of the high capital economy.
will be at the same level as the steady state of the high capital economy.
will be proportional to the ratio of the capital stocks in the two economies.
will be at the same level as the steady state of the high capital economy.
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:
Answer
will be at a lower level than the steady state of the
high-saving economy.
will be at a higher level than the steady state of the high-saving economy.
will be at the same level as the steady state of the high-saving economy.
will grow at a slower rate than the high-saving economy.
will be at a lower level than the steady state of the
high-saving economy.
Question
Empirical investigations into whether differences in income per person are the result of differences in the quantities of
the factors of production available or differences in the efficiency with which the factors are employed typically find:
Answer
a negative correlation between the quantity of factors and the efficiency of use.
a positive correlation between the quantity of factors and the efficiency of use.
no correlation between the quantity of factors and the efficiency of use.
large gaps between the quantity of factors accumulated and the efficiency of use.
a positive correlation between the quantity of factors and the efficiency of use.
Hypotheses to explain the positive correlation between factor accumulation and production efficiency include each of
the following except:
Answer
the quality of a nation’s institutions influences both factor accumulation and production efficiency.
capital accumulation causes greater production efficiency.
efficient economies make capital accumulation unnecessary.
an efficient economy encourages capital (including human capital) accumulation.
efficient economies make capital accumulation unnecessary.
International differences in income per person in accounting terms must be attributed to differences in either ______
and/or ______.
Answer
factor accumulation; production efficiency
constant returns to scale; the marginal product of capital
unemployment rates; depreciation rates
consumption; interest rates
factor accumulation; production efficiency