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Last updated 3:54 AM on 2/24/25
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39 Terms

1
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What are the three methods to compute GDP?
Production method, Income method, Expenditure method.
2
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What term describes variables determined outside a model?
Exogenous variables.
3
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What term describes variables explained by a model?
Endogenous variables.
4
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What term describes the percentage change in GDP due to price changes?
GDP deflator.
5
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What term describes the percentage of unemployed people in the labor force?
Unemployment rate.
6
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What term describes the monetary value of final goods and services produced in an economy?
GDP.
7
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What term describes the measure of change in the cost of living?
CPI (Consumer Price Index).
8
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What term describes the relationship between inputs and outputs in an economy?
Production function.
9
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What term describes the percentage of income spent on consumption when disposable income increases by one dollar?
Marginal propensity to consume (MPC).
10
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What term describes the rate at which investors borrow, corrected for inflation?
Real interest rate.
11
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What is the aggregate production function?
Y = F(K, L), where Y is output, K is capital, and L is labor.
12
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What are the properties of a neoclassical production function?
Positive and diminishing marginal products, constant returns to scale, and satisfies the Inada conditions.
13
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What is the marginal product of labor (MPL)?
MPL = ∂F(K, L)/∂L, measures the additional output produced by one more unit of labor.
14
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What is the marginal product of capital (MPK)?
MPK = ∂F(K, L)/∂K, measures the additional output produced by one more unit of capital.
15
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What is the Cobb-Douglas production function?
Y = AK^αL^(1-α), where A is total factor productivity, and α is the capital share.
16
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What is the elasticity of substitution in the Cobb-Douglas production function?
The elasticity of substitution is 1.
17
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What is the Leontief production function?
Y = min(K/a, L/b), where a and b are fixed proportions.
18
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What is the CES production function?
Y = A [γ (A_K K)^(σ-1)/σ + (1-γ)(A_L L)^(σ-1)/σ]^(σ/(σ-1)), where σ is the elasticity of substitution.
19
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What is the Stone-Geary production function?
Y = A(K - K̅)^α (L - L̅)^β, where K̅ and L̅ are minimum input requirements.
20
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In a closed economy, the national income identity is __________.
Y = C + I + G.
21
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The consumption function depends on __________.
disposable income (Y - T).
22
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The marginal propensity to consume (MPC) is the change in __________ resulting from a $1 increase in disposable income.
consumption.
23
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The investment function depends on the __________.
real interest rate.
24
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The nominal interest rate equals the real interest rate plus __________.
inflation.
25
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The equilibrium interest rate balances __________ and __________.
savings, investment.
26
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An increase in government spending __________ investment due to crowding out.
decreases.
27
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A decrease in taxes __________ savings because disposable income increases.
decreases.
28
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An increase in investment demand __________ the equilibrium interest rate.
increases.
29
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An increase in savings __________ the equilibrium interest rate.
decreases.
30
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What is the Solow growth model?
A model that explains long-run economic growth through capital accumulation, labor force growth, and technological progress.
31
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What is the aggregate production function in the Solow model?
Y(t) = A(t) K(t)^α L(t)^(1-α), where A(t) is technology.
32
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What is the key equation for growth accounting in the Solow model?
g_Y(t) = g_A(t) + α g_K(t) + (1-α) g_L(t).
33
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What is the steady state in the Solow model?
A long-run equilibrium where capital per worker and output per worker are constant.
34
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What is the golden rule level of capital?
The level of capital that maximizes consumption per worker in the steady state.
35
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What are the Kaldor facts?
Six empirical regularities about long-run economic growth, including constant growth rates of labor productivity and capital per worker.
36
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What is the role of technological progress in the Solow model?
Technological progress drives long-run growth in output per worker.
37
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What is the growth rate of output per worker in the steady state?
Equal to the growth rate of technological progress.
38
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What is the formula for the average annual growth rate?
g_Y = (Y_{t+j}/Y_t)^(1/j) - 1.
39
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What is the rule of 70?
The time it takes for a variable to double is approximately 70 divided by the growth rate in years.