Economic Growth L13+14 Flashcards

1
Q

What is technological knowledge in terms of L and K?

A

The use of combinations of the two to produce output

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2
Q

Why is the classical model unable to explain the economy’s LR trend in growth?

A

Because:

Y = F,(L,K) - all are fixed in classical tf doesn’t explain increasing Y

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3
Q

What does the Solow model explain?

A

How growth in L, K and technological knowledge affect an economy’s total output

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4
Q

Show how you get the demand per worker equation y=c+i?

A

Now

G and C become joined since both are used immediately

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5
Q

Show how you get the supply per worker equation y=f(k)?

A

Now

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6
Q

What is the saving rate?

A

The fraction of income saved (Solow model assumes constant)

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7
Q

Explain how changes in capital shift the LRAS right?

A

Since y=f(k)

Δcapital implies Δoutput

Tf

Δcapital over time implies Δoutput over time

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8
Q

2 factors that influence capital?

A

Investment (causes increase in k)

Depreciation (causes decrease in k)

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9
Q

Yearly capital depreciation = ?

A

δk

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10
Q

Derive the Solow model equation?

A

Now

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11
Q

What does the Solow model show?

A

Changes in capital are crucially influenced by the saving rate

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12
Q

Draw diagram showing the curves of output and investment? Why are they like this?

A

Investment curve sf(k) represents the part of output that is used for saving(=i)

Both curves have diminishing returns on capital per worker wrt output

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13
Q

Draw diagram showing the steady state of depreciation and investment? What happens beyond and before the steady state?

A

Beyond: depreciation>investment tf negative Δk(capital/worker)

Before: investment>depreciation tf positive Δk

Why? Solow model equation

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14
Q

Why is the depreciation line straight?

A

Because as capital increases, the total amount of capital that depreciates also increases

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15
Q

Why does the steady state occur?

A

When k=k*

Tf when sf(k)=δk

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16
Q

Due to diminishing returns, the smaller the initial value of k,…? (2)

A

The greater the effect of Δk on the increase in output will be

Tf all other things being equal, it is easier for a country to grow faster if it starts relatively poor (CATCH UP EFFECT)

17
Q

How does the saving rate affect the steady state? How does a country with a higher saving rate look on the diagram?

A

The higher the saving rate (s), the higher the k* tf countries with higher saving rates have higher income

Line starts at 0 still but ends higher up (diminishing returns are slower to come about)

18
Q

What is the slope of the f(k) line?

A

The marginal physical product of capital

19
Q

When finding the optimum saving rate, why shouldn’t we aim to maximise income?

A

Because if we use s=1 (required to maximise income):

c=(1-s)y tf c=0y=0 - zero consumption level is bad!

20
Q

Why can’t we maximise consumption when looking for optimal saving rate?

A

Spending all income on c means s=0:

Tf i=sf(k)=0 tf all capital will depreciate

21
Q

How does the golden rule suggest we find the optimum saving rate?

A

To find steady state k* that is optimal, we have to compare consumption at different steady states

22
Q

Where is the golden rule level of capital? Show on a diagram this?

A

When the distance between f(k) and δk is maximised, consumption is maximised whilst in a steady state, therefore the government will choose whatever saving rate this occurs at (if they could)

23
Q

When is the golden rule of capital reached (equation) ?

A

MP(k*)=δ

24
Q

When is the golden rule of capital reached (graphically)?

A

When the slopes of f(k) and δk are the same and equal to δ

25
Q

See transition and page 11L14 for diagram of y,c,i against time

A

Reminder: i in all of this is investment/worked

26
Q

What happens as the saving rate is changed to reach GR?

A

There is a short term fall in C (see diagram for why)