Term
| Nominal GDP is a collection of: |
|
Definition
|
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Term
|
Definition
| changes in unemployment rate and GDP |
|
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Term
| If MPC (marginal propensity to consume) is .75 and taxes decrease by 400, |
|
Definition
output increases by 1,600. e.g. 400/(1-.75) |
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Term
| The multiplier is smaller when |
|
Definition
| there's a decrease in marginal propensity to consume (MPC) |
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Term
| Increase in business confidence, |
|
Definition
| expenditure goes up, increase in output |
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Term
| When inventories have unintended decrease, firms will |
|
Definition
| increase production, increase output |
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Term
| The money demand curve shows |
|
Definition
relationship between quantity of money and interest rate. Is downward sloping.
Demand = (Price level)*(Output)/(Velocity of money) |
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Term
| When interest rate increases |
|
Definition
| opportunity cost of holding money goes up, less money is held |
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Term
| People hold more money when nominal income increases which causes |
|
Definition
| dollar value of transactions to go up |
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Term
| Money demand curve shifts when |
|
Definition
|
|
Term
| People hold money during price increases because |
|
Definition
| it takes more money to buy the same amount of goods |
|
|
Term
| In the money demand-money supply model, an increase in money supply |
|
Definition
|
|
Term
| In the money demand-money supply model, an increase in income |
|
Definition
| increases the interest rate |
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Term
| In the money demand-money supply model, a reduction in income |
|
Definition
| increases bond prices and reduction in interest rate |
|
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Term
| In the money demand-money supply model, an increase in price level |
|
Definition
| increases the interest rate |
|
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Term
| If the money market is out of equilibrium because demand is higher than supply |
|
Definition
| people will sell financial assets to increase money holds, the price of financial assets will fall, and interest rate will increase to restore equilibrium |
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Term
|
Definition
M = (multiplier)(C + R)
C + R = high powered money |
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Term
| High powered money equals |
|
Definition
|
|
Term
| A reduction in the reserve ratio will cause |
|
Definition
| an increase in the money multiplier |
|
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Term
| Assume C = 0, if the reserve ratio is 0.1, |
|
Definition
| the simple money multiplier is 10 |
|
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Term
| When banks increase quantity of excess reserves, the money multiplier |
|
Definition
|
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Term
| Which would occur if central bank conducts an open market purchase of bonds |
|
Definition
| an increase in the money supply |
|
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Term
|
Definition
change the money supply by changing monetary base.
i.e. quantity of high powered money |
|
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Term
| If the reserve ratio is 0.2, currency holdings are 0, the FED makes a $10,000 purchase of bonds, the money supply changes by |
|
Definition
|
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Term
| Which of the following occurs when central bank pursues expansionary monetary policy |
|
Definition
| Central bank buys bonds, decreasing the interest rate |
|
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Term
| When the federal open market committee meets, it sets |
|
Definition
| target value for federal funds rate |
|
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Term
| Which will cause an increase in the amount of money people want to hold? |
|
Definition
| reduction of interest rate |
|
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Term
|
Definition
| money demand curve shifts out |
|
|
Term
| A fall in the interest rate |
|
Definition
| will increase bond prices |
|
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Term
| At current interest rate, suppose the supply of money is less than the demand |
|
Definition
| the price of bonds will fall |
|
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Term
| Assume C = 0, if the reserve ratio is 0.4, the simple money multiplier is |
|
Definition
|
|
Term
| Money multiplier decreases when |
|
Definition
| banks hold more excess reserves |
|
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Term
| If reserve ratio if 0.25, C = 0, and the Fed makes a $5,000 purchase of bonds, the money supply |
|
Definition
|
|
Term
| Investment is inversely related to interest rate when |
|
Definition
| interest rate increases, expected profit goes down |
|
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Term
|
Definition
| illustrates the combinations of interest (i) and income (Y) that maintain equilibrium in the goods market |
|
|
Term
| IS curve is negatively sloped because |
|
Definition
| decrease in interest rate means investment increase, driving output higher |
|
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Term
| The expenditure multiplier is |
|
Definition
| 1/(1-MPC) or 1/MPS, assuming no taxes |
|
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Term
|
Definition
|
|
Term
|
Definition
|
|
Term
| Increase in autonomous consumption will |
|
Definition
|
|
Term
| Increase in autonomous investment will |
|
Definition
|
|
Term
| A fall in consumer confidence will |
|
Definition
|
|
Term
| Increase in business confidence will |
|
Definition
|
|
Term
|
Definition
| multiplier falls, IS curve steeper |
|
|
Term
| An increase in responsiveness to interest rate changes reflects |
|
Definition
|
|
Term
| Investment spending is not sensitive to interest if |
|
Definition
| the IS curve is relatively steep |
|
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Term
| Which is not a component of the M1 definition of money |
|
Definition
|
|
Term
|
Definition
| sets of interest (i) and income (Y)that maintain equilibrium |
|
|
Term
| Intuition for positive slope of the LM curve is that |
|
Definition
| income increases, money demand goes up causing the interest rate to increase |
|
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Term
|
Definition
|
|
Term
| Slope of the LM curve is vertical when |
|
Definition
| money demand does not depend on the interest rate |
|
|
Term
| When money supply goes up |
|
Definition
|
|
Term
| When the Fed purchases Treasury bills |
|
Definition
|
|
Term
| An increase in price level |
|
Definition
|
|
Term
| Suppose the economy operates on the LM curve but not the IS curve, this means that |
|
Definition
| the money/bond market at equilibrium but the goods market is not |
|
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Term
| In the IS-LM model, an increase in government spending |
|
Definition
| increases income and the interest rate |
|
|
Term
| In the IS-LM model, an increase in taxes |
|
Definition
| decreases income and decreases interest rate |
|
|
Term
| Equal and simultaneous reduction of G(government spending) and T (taxes) cause |
|
Definition
|
|
Term
| In the IS-LM model, an increase in business confidence |
|
Definition
| increases income and increases interest rate |
|
|
Term
| In the IS-LM model, an increase in business confidence causes |
|
Definition
| outward shift in the IS curve |
|
|
Term
| In the IS-LM model, an increase in consumer confidence |
|
Definition
| increases income and increases interest rate |
|
|
Term
| In the IS-LM model, an increase in money supply |
|
Definition
| increases output and decreases interest rate |
|
|
Term
| In the IS-LM model, a reduction in the aggregate price level causes |
|
Definition
| outward shift in LM curve and reduction in interest rate |
|
|
Term
| If the government engages in simultaneous fiscal, monetary expansion, we know that |
|
Definition
|
|
Term
| If the Fed purchases bonds, with a simultaneous tax increase, there will be a |
|
Definition
| reduction in i (interest rate) |
|
|
Term
| If the responsiveness of investment to the interest rate goes up, |
|
Definition
| fiscal policy is less effective, monetary policy more effective |
|
|
Term
| The responsiveness of investment to the interest rate |
|
Definition
| is larger near full employment and smaller in recessions |
|
|
Term
| Changes in the interest rate have a larger effect on investment when |
|
Definition
| the economy is near full employment |
|
|
Term
| If the population is 5,000, number unemployed is 200, unemployment rate is 5%, the labor force participation rate is: |
|
Definition
80 percent
200/x = .05 -> 200/4,000 = .05 -> 4,000/5,000 = .8 |
|
|
Term
| Which of the following represents the labor force participation rate |
|
Definition
| the ratio of labor force to the civilian non-institutional population |
|
|
Term
| suppose the population is 200, number employed is 135, unemployment rate is 10 percent. The number unemployed is |
|
Definition
|
|
Term
| Suppose the population is 1,000, number employed is 45, unemployment rate is 5 percent. Employment to population ratio is |
|
Definition
|
|
Term
| Bargaining power of workers increases when |
|
Definition
| unemployment compensation improves |
|
|
Term
|
Definition
| used by firms to increase productivity and decrease turnover |
|
|
Term
| Efficiency wage theory suggests |
|
Definition
| productivity might drop if wages decrease |
|
|
Term
| In the wage setting equation, |
|
Definition
Wage = (Expected price level)(function(unemployment, other factors)
W = PeF(u,z) |
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Term
| In the wage setting equation, z does not include which of the following |
|
Definition
| extent to which firms mark up prices over marginal cost |
|
|
Term
| In the wage-setting equation, nominal wage tends to decrease when: |
|
Definition
| unemployment benefits decrease |
|
|
Term
| In price setting equation, P=(1+m)W, m is |
|
Definition
| markup over marginal cost due to monopoly power and is zero under pure competition |
|
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Term
|
Definition
| a downward shift in the PS curve |
|
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Term
| In the WS-PS diagram, anything that increases z (bargaining power) |
|
Definition
| shifts WS equation upward |
|
|
Term
| In the WS-PS diagram, anything that increases z (bargaining power) |
|
Definition
| increase natural rate of unemployment and leaves real wage unchanged |
|
|
Term
| In WS-PS, a decrease in m (mark up over marginal cost due to monopoly power) |
|
Definition
| shifts the PS equation upward |
|
|
Term
| In WS-PS, a decrease in m (mark up over marginal cost due to monopoly power) will cause |
|
Definition
| decreases unemployment rate and raises real wage |
|
|
Term
| In WS-PS, a reduction in the mark up will cause |
|
Definition
| increases the equilibrium real wage |
|
|
Term
| In WS-PS, an increase in the minimum wage will cause |
|
Definition
| no change in the equilibrium real wage |
|
|
Term
| In WS-PS, a simultaneous decrease in markup and improvement in unemployment compensation causes |
|
Definition
| increase in real wage and uncertain effect on unemployment |
|
|
Term
| Assume production function is Y = N and Pe = P, we know increased minimum wage will cause |
|
Definition
| reduction in natural level of output |
|
|
Term
| Reservation wage refers to |
|
Definition
| wage that makes workers indifferent between work and leisure |
|
|
Term
| Discouraged workers would |
|
Definition
| take a job if offered, but gave up looking |
|
|
Term
| Natural level of output is the level of output that occurs when |
|
Definition
| the economy operates at an unemployment rate consistent with WS and PS equation |
|
|
Term
| Suppose we wish to examine determinants of equilibrium wage and equilibrium level of employment (N). Real wage is on the vertical axis, level of employment is on the horizontal axis. WS relation will now be |
|
Definition
|
|
Term
| In WS-PS, simultaneous increase in markup and decrease in unionization causes |
|
Definition
| decrease in real wage and uncertain effect on unemployment |
|
|
Term
| Original Phillips curve based on British data was relation between |
|
Definition
| wage growth and unemployment |
|
|
Term
| Now, Phillips curve based on US data to show the relation between |
|
Definition
| inflation and unemployment |
|
|
Term
| Phillips curve derived from |
|
Definition
|
|
Term
| In the Phillips curve equation, increase in expected inflation increases actual inflation because |
|
Definition
| wage earners demand higher wages, prices raise to cover that, inflation goes up |
|
|
Term
| In the Phillips curve equation, an increase in current inflation causes |
|
Definition
| increase in wage bargaining power |
|
|
Term
| Prior to 1970s, it was reasonable to expect |
|
Definition
|
|
Term
| Original Phillips curve with inflation and unemployment |
|
Definition
| expected inflation was assumed 0 |
|
|
Term
| Which of the following explains why the original Phillips curve ‘broke down’ |
|
Definition
| individuals changed the way they formed inflation expectations |
|
|
Term
| Assume individuals form expectations according to pi(t) = theta*pi(t-1). Value of theta was |
|
Definition
| zero until 1970s, then increased steadily to one |
|
|
Term
| Assume that expected inflation is based on the following: pi(t) = theta*pi(t-1). If theta =1, we know |
|
Definition
| there are low rates of unemployment. Will cause steadily increasing rates of inflation |
|
|
Term
| Suppose the Phillips curve is represented by: pi(t) - pi(t-1) = 20 - 2u(t). Given this, which is most likely to occur if actual unemployment = 6? |
|
Definition
| Rate of inflation will tend to increase |
|
|
Term
| Assume expected rate of inflation equals last year’s inflations and unemployment rate has been greater than natural rate of unemployment. We know that |
|
Definition
| rate of inflation should steadily decrease |
|
|
Term
| Which of the following will not cause an increase in natural rate of unemployment? |
|
Definition
| Increase in expected rate of inflation |
|
|
Term
| Assume the phillips curve equation is represented by pi(t) - pi(t-1) = (m + z) - au(t). Given this, natural rate of unemployment will be |
|
Definition
|
|
Term
| Assume the Phillips curve equation is represented by pi(t) - pi(t-1) = (m + z) - au(t). Which will cause reduction in natural unemployment rate? |
|
Definition
|
|
Term
| Assume the phillips curve equation is represented by pi(t) - pi(t-1) = (m + z) - au(t). Which will cause an increase in natural rate of unemp? |
|
Definition
|
|
Term
| Which of the following is not a reason for change in natural unemp rate over time? |
|
Definition
| Changes in government spending |
|
|
Term
| Suppose the phillips curve is represented by: pi(t) - pi(t-1) = 15 - 3u(t). Given this, the natural unemp rate in this economy is |
|
Definition
|
|
Term
| In late 1970s, disagreement about costs of fighting inflation |
|
Definition
| those who argued it would be costly were correct |
|
|
Term
| In late 1970s, those who argued it would not be costly argued |
|
Definition
| inflation expectations would quickly adjust and rise in unemp would be small |
|
|
Term
| In late 1970s, those who argued it would be costly argued |
|
Definition
|
|
Term
| When a nominal wage is indexed, the nominal wage is usually automatically adjusted based on movements in |
|
Definition
|
|
Term
| As proportion of labor contracts that index wages to prices decreases |
|
Definition
| inflation would be less sensitive to changes in unemployment |
|
|
Term
| During great recession, Phillips curve broke down |
|
Definition
| when inflation did not fall as much as predicted by nominal wage rigidity |
|
|
Term
| Reduction in unemployment rate causes |
|
Definition
| increase in inflation over time |
|
|
Term
| The most often measure of changing living standards is |
|
Definition
| growth rate of real GDP per capita |
|
|
Term
| Accurate comparison of living standards using data from US and Arabia |
|
Definition
| purchasing power parity method |
|
|
Term
| Current exchange rate method to purchasing power parity method, India’s standard of living |
|
Definition
| rises, but still far below US |
|
|
Term
| Main conclusion about growth for OECD countries and four rich countries |
|
Definition
| large increase in standard of living since 1950 |
|
|
Term
| Convergence occurring among OECD countries because |
|
Definition
| poorer countries have higher growth rates than the richer ones |
|
|
Term
| Assume decreasing returns to capital, decreasing returns to labor, constant returns to scale. Labor and capital decrease by 5 percent. |
|
Definition
| Output y decreases by 5 percent |
|
|
Term
| Assume constant returns to scale and n, k decrease by 3 percent, we know |
|
Definition
| output decrease 3 percent |
|
|
Term
| If there are decreasing returns to scale, when capital and labor increase |
|
Definition
|
|
Term
| Assume decreasing returns to capital, decreasing returns to labor, constant returns to scale. Reduction in capital stock causes |
|
Definition
|
|
Term
| Assume decreasing returns to capital, decreasing returns to labor, constant returns to scale. Reduction in labor will |
|
Definition
|
|
Term
| Assume decreasing returns to capital, decreasing returns to labor, constant returns to scale. Successive and equal increases in capital per worker cause |
|
Definition
| output per worker increase at constant rate |
|
|
Term
| Two sources of growth in standard of living |
|
Definition
| improvement in technology and capital labor ratio |
|
|
Term
| Which must occur to sustain growth in standard of living in the long run |
|
Definition
|
|
Term
| Purchasing power method is equivalent to |
|
Definition
|
|
Term
| Equation relating investment to capital stock |
|
Definition
Delta-K = sY - delta-K = sF(K,L) - delta-K
change in capital stock = investment - depreciation |
|
|
Term
| In growth model, saving rate is |
|
Definition
|
|
Term
| At equilibrium in the growth model |
|
Definition
|
|
Term
| Long run steady state equilibrium, where capital stock is constant, equilibrium reduces to |
|
Definition
| Kt+1 - Kt = sf(Kt/N) - (symbol)(Kt/N) |
|
|
Term
| Long run steady state equilibrium, where capital stock is constant, equilibrium reduces to |
|
Definition
| sf(Kt/N) = (symbol)(Kt/N) |
|
|
Term
| When capital stock per worker is below steady state |
|
Definition
| capital/worker will rise because sf(Kt/N) > (symbol)(Kt/N) aka investment > depreciation |
|
|
Term
|
Definition
| saving per worker is greater than depreciation per worker in t |
|
|
Term
| When economy is at steady state |
|
Definition
| saving is equal to depreciation |
|
|
Term
| When economy is at steady state |
|
Definition
| growth of saving per worker is 0 |
|
|
Term
| When economy is at steady state |
|
Definition
| growth of investment per worker is 0 |
|
|
Term
| When economy is at steady state |
|
Definition
| growth of capital stock per worker is 0 |
|
|
Term
| Level of output per worker in steady state will |
|
Definition
|
|
Term
| Increase in consumption per worker will unambiguously |
|
Definition
| increase output per worker |
|
|
Term
| Reduction in saving rate will NOT affect which in long run? |
|
Definition
| Growth rate of output per worker |
|
|
Term
| Decrease in saving rate will |
|
Definition
| decrease temporarily growth of output per worker |
|
|
Term
| Increase in saving rate will cause |
|
Definition
| temporary increase in the rate of growth output per capita |
|
|
Term
| Country A has lower depreciation rate than B, we know that |
|
Definition
|
|
Term
| Country A has lower depreciation rate than B, we know that |
|
Definition
| steady state consumption in A is lower than B |
|
|
Term
| If saving rate is 1 (s = 1), we know that |
|
Definition
|
|
Term
|
Definition
| the saving rate that maximizes consumption |
|
|
Term
|
Definition
| saving rate is below rate given by the golden rule |
|
|
Term
| When consumption below the golden rule level |
|
Definition
| increase in saving rate lowers consumption today, increases in future |
|
|
Term
| When steady state capital per worker is above golden rule level, increase in saving rate will |
|
Definition
| decrease consumption in short and long run |
|
|
Term
| When saving rate is above golden rule level, increase in saving rate causes |
|
Definition
| reduction in consumption per worker in long run |
|
|
Term
True or false?
Human capital does not affect standard of living in long run |
|
Definition
|
|
Term
| Increase in human capital per worker |
|
Definition
| will increase steady state consumption per worker |
|
|
Term
| Saving rate in country A is greater than country B |
|
Definition
| output per capita greater in B |
|
|
Term
| in a Steady state: increase in depreciation |
|
Definition
|
|
Term
| Which of the following represents a dimension of technological progress |
|
Definition
| Larger quantities of output for given quantities of labor and capital, larger variety of products, new and/or better products |
|
|
Term
| In the following production function, Y = f(K, NA), an increase in A represents |
|
Definition
| an increase in effective labor |
|
|
Term
| In the following production function, Y = f(K, NA), suppose A increases by 20 percent, this implies that |
|
Definition
| the same output can be produced with 20 percent less labor |
|
|
Term
| In the following production function, Y = f(K, NA), for a given state of technology, constant returns to scale implies that output will increase by 7 percent when |
|
Definition
| K and N increase by 7 percent |
|
|
Term
| Suppose the production function is written as Y/AN = f(K/AN). Then equal and successive increases in K/AN will cause |
|
Definition
| smaller and smaller increases in output |
|
|
Term
| In the growth model allowing for technological change in chapter 12, the equilibrium condition is |
|
Definition
| I/AN = sf(K/AN), where I/AN = (smalldelta + gA + gN)K/AN |
|
|
Term
| The equilibrium condition for the growth model allowing for technological change says that |
|
Definition
| savings per effective worker equals the amount of investment that is needed to keep capital stock per effective worker constant |
|
|
Term
| At equilibrium in the growth model with technological progress, the growth rate of output equals |
|
Definition
| (gA + gN), the population growth rate plus the growth rate of technological progress |
|
|
Term
| At equilibrium in the growth model with technological progress, the growth rate of output per worker, i.e. the growth in standard of living is |
|
Definition
| gA, the growth rate of technological progress |
|
|
Term
| Which of the following will cause an increase in output per effective worker? |
|
Definition
| An increase in the saving rate |
|
|
Term
| Which of the following will cause an increase in output per effective worker? |
|
Definition
| A decrease in population growth |
|
|
Term
| Which of the following will cause an increase in output per effective worker? |
|
Definition
| A decrease in the rate of depreciation |
|
|
Term
| Which of the following will cause an increase in output per effective worker? |
|
Definition
| A decrease in the rate of technological progress |
|
|
Term
| Which of the following will cause a reduction in the steady-state growth rate of output per worker? |
|
Definition
| A decrease in the rate of technological progress |
|
|
Term
| Assume: rate of depreciation is 10 percent per year, population growth rate is 2 percent per year, growth rate of technology is 3 percent per year. What is the annual growth rate of “effective labor” in the steady state in this economy? |
|
Definition
|
|
Term
| Assume: rate of depreciation is 10 percent per year, population growth rate is 2 percent per year, growth rate of technology is 3 percent per year. What is the level of investment needed to maintain constant capital per effective worker in this country? |
|
Definition
|
|
Term
| Assume: rate of depreciation is 10 percent per year, population growth rate is 2 percent per year, growth rate of technology is 3 percent per year. What is the steady state growth rate of output? |
|
Definition
|
|
Term
| Assume: rate of depreciation is 10 percent per year, population growth rate is 2 percent per year, growth rate of technology is 3 percent per year. What is the steady state growth rate of output per worker? |
|
Definition
|
|
Term
| Which of the following is true after an economy reaches a balanced growth equilibrium? |
|
Definition
| Growth rate of capital is equal to the growth rate of the effective work force |
|
|
Term
| Suppose output per worker has grown at the same rate as technology over many years, this country’s growth can be described as |
|
Definition
|
|
Term
| Which of the following is constant when balanced growth is achieved? |
|
Definition
|
|
Term
| Which of the following is NOT constant when balanced growth is achieved? |
|
Definition
|
|
Term
| Once the economy has achieved balanced growth, the capital stock is |
|
Definition
| growing at a rate of gA + gN |
|
|
Term
| Once the economy has achieved balanced growth, output is |
|
Definition
| growing at a rate of gA + gN |
|
|
Term
| Once the economy has achieved balanced growth, output per effective worker is |
|
Definition
|
|
Term
| Once the economy has achieved balanced growth, output per worker is |
|
Definition
|
|
Term
| High growth in rich countries from 1950 to 2009 was most likely due to |
|
Definition
|
|
Term
| Once the economy has achieved balanced growth, the growth rate of K/NA is |
|
Definition
|
|
Term
| Which of the following represents the appropriability of research? |
|
Definition
| The extent to which firms benefit from the results of their own R&D spending |
|
|
Term
| Which of the following represents the fertility of research? |
|
Definition
| How R&D spending translates into new ideas (and new products) |
|
|
Term
| Patent protection is important for technological progress because it makes R&D |
|
Definition
|
|
Term
| Two ways countries with low standards of living can catch up to countries with higher ones are |
|
Definition
| improving technology and accumulating capital |
|
|
Term
| Assume: rate of depreciation is 5 percent per year, population growth rate is 4 percent per year, growth rate of technology is 2 percent per year. What is the steady state growth rate of output? |
|
Definition
|
|
Term
| Assume: rate of depreciation is 5 percent per year, population growth rate is 4 percent per year, growth rate of technology is 2 percent per year. What is the steady state growth rate of output per worker? |
|
Definition
|
|
Term
| Assume: rate of depreciation is 5 percent per year, population growth rate is 4 percent per year, growth rate of technology is 2 percent per year. What is the steady state growth rate of effective labor is |
|
Definition
|
|
Term
| Once the economy has achieved balanced growth |
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Definition
| S/AN = (smalldelta + gA + gN)K/AN |
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