Consider the aggregate production function Y = F(K, NA), where K is capital, N is labor, and A is the state of technology. If technology A increases by 20% while capital and labor remain unchanged, which of the following will increase by exactly 20%?
Why
Tap an answer. The explanation will appear here, including why each wrong option is wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Not quite. B is correct.
Effective labor is defined as NA. When technology A increases by 20% with N held constant, effective labor rises by exactly 20%.
Tap any option to see why it's right or wrong.
Your progress
Chapter 12: not started.
In the Solow growth model with technological progress (where technology grows at rate g_{A} and labor grows at rate g_{N}), which of the following will decrease the steady-state growth rate of output per worker?
Why
Tap an answer. The explanation will appear here, including why each wrong option is wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Not quite. D is correct.
In the steady state (balanced growth path), output per worker grows strictly at the rate of technological progress g_{A}. A reduction in the rate of technological progress reduces this steady-state growth rate.
Tap any option to see why it's right or wrong.
Your progress
Chapter 12: not started.
Using the Solow growth model with technological progress, explain the effects of an increase in the saving rate. Describe how the relevant curves shift on a diagram measuring capital per effective worker (K/AN) on the horizontal axis and output/investment per effective worker on the vertical axis. Detail what happens to the steady-state levels of capital and output per effective worker, as well as the transition paths and long-run steady-state growth rates of total output and output per worker.
Why
Write your answer, then tap Show model answer. The model answer and marking points will appear here.
Compare with your answer.
Model answer. 1. Graphical representation: On a graph with capital per effective worker (K/(AN)) on the horizontal axis and output/investment per effective worker on the vertical axis, the required investment line is given by (delta + g_{A} + g_{N})K/(AN) and the investment function is s*f(K/(AN)). An increase in the saving rate s shifts the investment curve upward while the required investment line remains unchanged.\n2. Steady-state levels: At the initial steady state, investment now exceeds required investment, inducing capital deepening. Over time, the economy moves to a new steady state with permanently higher levels of capital per effective worker (K*/(AN)) and output per effective worker (Y*/(AN)).\n3. Growth rates: During the transition, the growth rate of output per worker increases beyond g_{A}, and the growth rate of total output increases beyond g_{A} + g_{N}. Once the new steady-state equilibrium is reached, both growth rates slow down and return to their original values: output per worker grows at g_{A}, and total output grows at g_{A} + g_{N}. Thus, saving rate changes exert level effects, not permanent growth effects.
- Correctly describes the upward shift of the saving/investment curve s*f(K/(AN)) relative to the unchanged required investment line.
- Explains that capital per effective worker and output per effective worker rise to permanently higher steady-state levels.
- Explains that the growth rates of total output and output per worker increase temporarily during the transition.
- Concludes that long-run growth rates return to their initial values determined by population growth and technological progress.
Your progress
Chapter 12: not started.