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1 CHAPTER IV GROWTH AND ACCUMULATION

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Economic Condition: Developed and less developed countriesThe Western has far more higher incomes than their great grandfathersPeople in developed countries are far wealthier than people in the less developed countriesGraph -1

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Слайд 1CHAPTER IV


GROWTH AND ACCUMULATION

CHAPTER IVGROWTH AND ACCUMULATION

Слайд 2Economic Condition: Developed and less developed countries

The Western has far

more higher incomes than their great grandfathers
People in developed countries

are far wealthier than people in the less developed countries
Graph -1 shows GDP for four countries over more than 150 years
Economic Condition: Developed and less developed countriesThe Western has far more higher incomes than their great grandfathersPeople

Слайд 3 Figure 3-1: GDP Growth of USA, Japan, Norway

and Bangladesh
GDP

USA

Japan
Norway




Bangladesh



1860 2009 (Year)

Figure 3-1: GDP Growth of USA, Japan, Norway and Bangladesh
GDP USA

Japan
Norway




Bangladesh



1860 2009 (Year)

Figure 3-1: GDP Growth of USA, Japan, Norway and Bangladesh

Слайд 4The Graph above has four characteristics:
It shows that in in

USA income increased more than sixteen fold over this period
Japan

was poor country before 2nd World War. Now it has a standard of living roughly equal to USA
Norwegian income has increased during the last 30 years
Bangladesh was poor 150 years ago, grew very slowly and remains the same even today
The Graph above has four characteristics:It shows that in in USA income increased more than sixteen fold

Слайд 5Question is:
What are causes behind these differences?
What will determine

the standard of living in future?

The answer of these

questions are given by:
(i) Growth accounting and
(ii) Theory of Growth

Growth Accounting
Growth accounting explains the role of different factors of production (capital, labour, technology, etc.) in growth

Growth Theory
Growth theory explains how economic progress could be fostered
Question is:What are causes behind these differences? What will determine the standard of living in future? The

Слайд 61. GROWTH ACCOUNTING

Growth accounting explains the role of different
Factors

of production in growth

It explains Output (GDP) increases if production

factors:
(i) Capital (K) and Labour Force (N) increase
(ii) And productivity could be enhanced through:
(a) Improved technology
(b) More and skilled work force
The condition of growth can be expressed in following functional relationship between input and output:
Y = A(K, N) (1)
It means: Output depends on the volume of Capital, Labour and Technological Efficiency (A)
Equation (1) is the functional equation of GDP
Equation (1) is also called production function
1. GROWTH ACCOUNTINGGrowth accounting explains the role of different Factors of production in growthIt explains Output (GDP)

Слайд 7In Equation (1):

K = Capital (K) and
N = Labour Force


A = Level of Technology (It determines the efficiency of

Labour and Capital)
Equation (I) shows that output (Y) is a function of:
(i) Inputs (K and N) and
(ii) Level of technology (A)

Inputs

More input means more output
Increase in labour force (one input) increases output (marginal product of labour/MPN)
Increase in capital increases output (marginal product of capital/MPK)
In Equation (1):K = Capital (K) andN = Labour Force A = Level of Technology (It determines

Слайд 8Level of technology

The letter “A” in the production function (1)

indicates level of ‘productivity’
Higher level of A means more

output
It means more output is produced for certain inputs
Let us assume that two countries X and Y have same amount of Capital and Labour
Let us assume that the country X is more productive than Y country
So, the country X will produce more output than the country Y
Level of technologyThe letter “A” in the production function (1) indicates level of ‘productivity’ Higher level of

Слайд 92. COMPUTING GROWTH OF OUTPUT

Production function (1) can be used

to explain causes behind the growth of output
It means, it

can be used to deduce a new equation which explains the factors of growth
The new equation is called growth accounting equation

Our Production Function is: Y = A(K, N)
From this equation the following Growth Accounting can be deduced:

Y/Y = [(1 - )  N/N] + (  K/K) + A/A (2)

Equation (2) says that growth of GDP depends on:
Growth of Labour and Share of Labour to GDP
Growth of Capital and Share of Capital to GDP
2. COMPUTING GROWTH OF OUTPUTProduction function (1) can be used to explain causes behind the growth of

Слайд 10 (Dividing both side by Y)
Following are steps to deduce

Growth Accounting Equation (2) from Production Equation (1)
[MPK: Marginal Production

of Capital]
[MPL: Marginal Production of Labour]
(Dividing both side by Y)Following are steps to deduce Growth Accounting Equation (2) from Production Equation

Слайд 11In Equation (2):
(1 - ) is the share of labour

to the GDP
 is the share of Capital to

the GDP

In words the equation can be written as
Growth of Output = [(share of labour to GDP)  (labour growth)] + [(share of capital to GDP)  (capital growth)] + technical progress

Equation 2 summarises the contribution of growth of input and productivity to growth of output

It also says
If we get more output from same factors of production, it means there is a growth in factor productivity
In Equation (2):(1 - ) is the share of labour to the GDP  is the share

Слайд 12Example
The capital share of income is 25% and that of

labour is 75%, which correspond to the value of US

economy. Labour force growth is 1.2%, growth of the capital stock is 3% and total factor productivity is 1.5% annually. What is the growth of the output?

Solution
We know that:
Y/Y = [(1 - )  N/N] + (  K/K) + A/A
Where:
 = 0.25, 1 -  = 0.75, N/N = 1.2%, K/K = 3% and A/A = 1.5%
Hence
Y/Y = (.75  1.2%) + (.25  3%) + 1.5% = 3.15%.
ExampleThe capital share of income is 25% and that of labour is 75%, which correspond to the

Слайд 133. ACCOUNTING GROWTH OF PER CAPITA OUTPUT

It means to find

out on what factors does per capita growth of the

GDP depend
Equation (2) helps explain growth of the GDP
However, it does not say anything about the change in the per capita output
Per Capita Output expresses the living standard
As for instance, Norway is a rich country and India is a poor country
Though, India has larger GDP than Norway

We are interested in the:
Growth of the Per capita GDP
Per capita GDP refers to individual well-being
Per capita GDP is the ratio of GDP to population
3. ACCOUNTING GROWTH OF PER CAPITA OUTPUTIt means to find out on what factors does per capita

Слайд 14Equation (2) says:
Y/Y = [(1 - )  N/N] +

(  K/K) + A/A

Hence:
Y/Y = [N/N - N/N] +

(K/K) + A/A
Y/Y = N/N - N/N + (K/K) + A/A
Y/Y - N/N= K/K - N/N + + A/A
Y/Y- N/N = [K/K - N/N] + A/A
y/y =   k/k + A/A
y = k/k + A/A
y = (k) + A/A (3)

Where:
Y/Y - N/N = y/y = per capita out put growth, and
[Growth rate of per capita GDP equals the growth rate of GDP minus growth rate of population]
K/K - N/N = k/k = k = per capita capital growth
[Growth rate of capital equals growth rate of per capita capital minus growth rate of the population]
Equation (2) says:Y/Y = [(1 - )  N/N] + (  K/K) + A/AHence:Y/Y = [N/N

Слайд 15Equation (3) says per capita growth rate of GDP depends

on:
Per capita capital growth (k/k ) and
Change in technological

development (A/A)
And share of capital to the GDP
Example
The value  is around 0.25 in USA
It means that:
For 1% increase in the per capita output (GDP) 4% capital has to be employed
We know that:
y = (k) + A/A
Hence
1% = 0.25×k + 0 [In Short term A/A = 0]
1% = 0.25×4%
[It means 1% per capita growth of GDP needs 4% growth of per capita capital]
Equation (3) says per capita growth rate of GDP depends on:Per capita capital growth (k/k ) and

Слайд 164. Accounting Technological Change

Let us the growth of GDP,

Population Growth and Capital Growth are known, so:



Hence:


(3)



(4)

4. Accounting Technological Change Let us the growth of GDP, Population Growth and Capital Growth are known,

Слайд 17Technological progress cause increase of labour productivity
Such progress is called

labour stimulating technological progress
For labour stimulating technological progress the equation

(4) can be written as:

Hence:


(5)
Technological progress cause increase of labour productivitySuch progress is called labour stimulating technological progressFor labour stimulating technological

Слайд 185. Cobb-Douglas Production Function

Here:
 is share of capital to

the GDP [For USA  = 0.80]
1- is the share

of the labour to the GDP
K is Capital and N Population

Cobb-Douglas Production Function could be transferred into per capita form and used for growth accounting:



[k is per capita growth of capital, A is the change in productivity]

In functional form this equation could be written as:
y = (k)
5. Cobb-Douglas Production Function Here: is share of capital to the GDP [For USA  = 0.80]1-

Слайд 19For labour stimulating technological progress, the Cobb-Douglas Production Function could

be written as:



In this case the technological productivity increases at

the same rate (1-Ø) with labour

Hence:
For labour stimulating technological progress, the Cobb-Douglas Production Function could be written as:In this case the technological

Слайд 206. Empirical Estimate of Growth

Capital Growth
Robert Solow studied period 1909-1949

in USA and concluded that over 80% of the growth

was due to technical progress
Important determinants of per GDP growth are (i) Technical Progress and (ii) Capital Accumulation

Population Growth
More workers means more output, but output increases proportionately slowly
1% growth of labour force leads to about 0.80% growth in output
As output grows slowly than numbers of workers, per capita output falls
6. Empirical Estimate of GrowthCapital GrowthRobert Solow studied period 1909-1949 in USA and concluded that over 80%

Слайд 217. Growth Factors Other Than Capital and Labour

Other important factors

of growth are:
Natural resources and
Human capital

Natural Resource
Early prosperity of

USA was due to abundant land
From 1820 to 1870 arable land grew 1.41% annually

Recent example
From 1970-2000 per capita GDP of Norway rose from 61% to 100% of the USA
This was due to the usages of massive oil reserves

General Trend
Generally countries with natural resources do worse
Some such countries squander their wealth
7. Growth Factors Other Than Capital and LabourOther important factors of growth are:Natural resources and Human capitalNatural

Слайд 22Human Capital
In industrialized countries, qualified workers is more important than

unqualified labour
Stock of unqualified workers could be reduced by investment

in human capital

Adding human capital (H), the production function could be written as:

(4)

Human capital is difficult to measure precisely
However, length of schooling may be used as an indicator for human capital development
Human CapitalIn industrialized countries, qualified workers is more important than unqualified labourStock of unqualified workers could be

Слайд 23Impact of Immigration on Human Capital

Immigration boosts per capital output

when skilled workers enter in the migrating country
From immigration USA

has benefited so far
In USA always the qualified workers immigrated

Impact of Refugees on Human Capital

Immigration of refugees decreases per capita output in the short run
A factor of production increases the growth only when the supply of this factor grows
Impact of Immigration on Human CapitalImmigration boosts per capital output when skilled workers enter in the migrating

Слайд 24Problem # 1

In a simple scenario with only two factors

of production, suppose that capital’s share of income is .4

and labor's share is .6 and that annual growth rates of capital and labor are 6 and 2 percent, respectively. Assume there is no technical change.
a. At what rate does output grow?
b. How long will it take for output to double?
c. Now suppose technology grows at a rate of 2
percent. Recalculate your answers to (a) and
(b).
Problem # 1In a simple scenario with only two factors of production, suppose that capital’s share of

Слайд 25Problem # 2

Suppose output is growing at 3 percent per

year
and capital's and labor's shares of income are 0.3


and 0.7, respectively.
If both labor and capital grow at 1 percent per year, what would the growth rate of total factor productivity have to be?
What if both the labor and the capital stocks
are fixed?
Problem # 2Suppose output is growing at 3 percent per year and capital's and labor's shares of

Слайд 26Problem # 3

Suppose that capital's and labor's shares of income

are 0.3 and 0.7.
What would be the effect on output,

if capital & labour stock increase by 10% and 1% respectively?
What would be the effect on output, if the capital stock & pool of labor increase 1% and 10% respectively?
If the increase in labor is due entirely to population growth, will the resulting increase in output have an effect on people's welfare?
What if the increase in labor is due, instead, to an influx of women into the workplace?
Problem # 3Suppose that capital's and labor's shares of income are 0.3 and 0.7.What would be the

Слайд 27Problem
Consider the following production function: Y = K.5 (AN).5, where

both the capital and the pool of labor are growing

at a rate n = .07; the capital stock is depreciating at a rate, d = .03, and A is normalized to 1.

What are capitals’ and labors’ shares of income?
What is the form of this production function?
At what rate is per capita output growing at the steady state?
At what rate is total output growing?
What if total factor productivity is increasing at a rate of 2% per year (g = .02)?
ProblemConsider the following production function: Y = K.5 (AN).5, where both the capital and 	the pool of

Слайд 28Questions
Explain with mathematical model on which factor the growth

of the economy depends. What for suggestions would you made

for a country like Bangladesh from your analysis.
The capital share of income is 25% and that of labour is 75%, which correspond to the value of Bangladesh economy. Labour force growth is 1.2%, growth of the capital stock is 8% and total factor productivity is 1.5% annually.
What is meant by the growth of the output? Explain with mathematical model on which factor the growth of per capital GDP depends. What for suggestions would you made for a country like Bangladesh on the basis of your analysis.
Questions Explain with mathematical model on which factor the growth of the economy depends. What for suggestions

Слайд 29Questions
How do you express growth of per capita GDP using

Cobb Douglas production function? Discuss the growth of per capita

GDP following Cobb Douglas production function. Explain the role of Natural resources and (ii) Human capital on the growth of the economy.
Explain using model on which factors growth of the economy depends?
Explain using model on which factors per capita growth of the economy depends?
Explain the role of natural resources and human capital for the development of an economy with model.
QuestionsHow do you express growth of per capita GDP using Cobb Douglas production function? Discuss the growth

Слайд 30End of the Chapter

Tank You Very Much

For Patient Listening

End of the ChapterTank You Very Much For Patient Listening

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