Growth Part 2 Flashcards

1
Q

Show how the amount of capital determines the amount of savings.

A
  • Amount of capital determines amount of output produced
  • Amount of output determines the amount of savings and in turn the amount of capital accumulated over time
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2
Q

How can increase in output per worker come about?

A
  • Capital accumulation - increases in capital per worker (K / N)
  • Technological progress - improvements in the state of technology which shift the production function F
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3
Q

Determine the role capital accumulation plays in the growth process.

A

Diminishing Returns - Successive equal increases in capital per worker lead to smaller and smaller increases in output per worker

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4
Q

Determine the effect of an improvement in the state of technology

A

An improvement in technology pivots the production function outwards, leading to an increase in output per worker for a given level of capital per worker

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5
Q

Can capital accumulation itself sustain growth?

A

No - due to decreasing returns to scale

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6
Q

How can sustained growth be attained?

A

Sustained technological progress

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7
Q

When focussing on the role of capital accumulations, give assumptions we must make.

A
  • Population, participation rate and unemployment rate are all constant
  • No technological progress
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8
Q

What three assumptions are made to derive the relation between output and investment?

A
  • Y = C + I + G - dealing with closed economy
  • T - G = 0 - assume public saving level is zero
  • S = sY - private saving is proportional to income
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9
Q

Show that I = sY, given Y = C + I + G, given T - G = o and S = sY

A

Y = C + I + G
=> Y - T = C + I + G - T
=> Y - T - C = I + G - T
=> S = I + G + T
=> I = S - (T - G)
=> I = S
=> I = sY

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10
Q

Output per worker function

A

Y / N = f (Kt / N)

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11
Q

Investment per worker function

A

I / N = s.f (K / N)

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12
Q

What is investment?

A

It - the flow of new plant and machinery built during period t

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13
Q

What is capital?

A

Kt - the stock of existing plant and machinery available for use in period t

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14
Q

Explain depreciation.

A

Capital depreciates at rate δ per year, so (1-δ)Kt remains at the start of period t+1

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