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 The concept of elasticity of demand
 Types of Elasticity of demand
- Price Elasticity of Demand
- Income Elasticity of Demand
- Cross Elasticity of Demand
- Promotional Elasticity of Demand
 Degrees of Elasticity of Demand
 Significance of the concept of elasticity of demand in
business decision making
 Importance of theory of demand in relation to
Electronic commerce
Elasticity of Demand
 Elasticity
– Responsiveness
 Price elasticity of demand
– Consumers’ responsiveness to a change in
price
 Income elasticity of demand
– Consumers’ responsiveness to a change in
income
 Cross elasticity of demand
– Consumers’ responsiveness to a change in
price of the relative commodity
 Promotional elasticity of demand
– Consumers’ responsiveness to a change in
advertisement expenditure
Types Of ELASTICITY OF DEMAND
 Price Elasticity of Demand=
Percentage change in quantity
demanded/Percentage change in Price
Ep = ∆Q/Q =
∆Q
*
P
∆P/P ∆P Q
PRICE ELASTICITY OF DEMAND
Price Elasticity of Demand
p
q
ED
∆
∆
=
%
%
Price Elasticity of Demand
The percentage
change in the
quantity demanded
given. . .
. . . a percentage
change in the price.
6
B
A
Demand
P
Q
 Perfectly Elastic ||=∞
 Perfectly Inelastic ||= 0
 Relatively Elastic ||>1
 Unitary or Unit ||=1
 Relatively Inelastic ||<1
7
Ranges of Elasticity . . .
Ranges of price elasticity
8
ED
= ∞
Demand is perfectly
Elastic
Demand for
Ice Cream
2.00
Ranges of price elasticity
9
ED
= 0
Demand is perfectly
Inelastic
Demand for
Ice Cream
2.00
10
Ranges of price elasticity
Demand is relatively Elastic
Demand for
Ice Cream
3.00
2.00
108
E D >1
Ranges of price elasticity…
11
Demand is Relatively Inelastic
Demand for
Ice Cream
4.00
2.00
98
ED
<1
Ranges of price elasticity …..
Demand is unitary Elastic
Demand for
Ice Cream
4.00
2.00
108
E D= 1
13
Computing Elasticity Coefficients - Example
(point elasticity)
Price Elasticity
of Demand
=
Percentage Change in
Quantity Demanded
Percentage Change
in Price
Computing Elasticity Coefficients
14
Demand for
Ice Cream
2.20
2.00
108
ED
($2.20 - $2.00) / $2.00
(8 - 10) / 10
=
Computing Elasticity Coefficient…..
15
ED
(10%)
(-20%)
=
Demand for
Ice Cream
2.20
2.00
108
Computing Elasticity Coefficient
16
ED
= -2
Demand for
Ice Cream
2.20
2.00
108
Notice the
sign
Computing Elasticity Coefficient
17
ED
= -2
Demand is Elastic
Demand for
Ice Cream
2.20
2.00
108
Constant-Elasticity
Demand Curves
 Perfectly elastic D curve
– Horizontal; ED = ∞
– Consumers don’t tolerate P increases
 Perfectly inelastic D curve
– Vertical; ED = 0
– ‘Price is no object’
 Unit-elastic D curve
– %∆p causes an exact opposite %∆q
Constant-Elasticity Demand Curves
0 Quantity per period
Priceperunit
p
ED = ∞
(a) Perfectly elastic
D
Priceperunit ED’’ = 0
(b) Perfectly inelastic
ED ’’ = 1
(c) Unit elastic
D’
0 Quantity
per period
Q
Priceperunit
$10
6
0 Quantity
per period
60 100
D’’
a
Consumers demand all quantity
offered for sale at p, but demand
nothing at a price above p
Consumers demand Q
regardless of price
Total revenue is the same
for each p-q combination
b
Summary of Price Elasticity of Demand
Effects of a 10 Percent Increase in Price
Arc Price elasticity of demand
 Price elasticity of demand between two points on
the demand curve
Ep =
Q2 – Q1
*
P2+P1
P2
- P1
Q2 + Q1
Factors affecting the price elasticity of
demand
 Availability of substitutes
 Much greater in the long run and smaller in the
short run
Elasticity Estimates
 Short run
– Consumers have little time to adjust
 Long run
– Consumers can fully adjust to a price change
 Demand is more elastic in the long run
Demand Becomes More Elastic over Time
Dw
Priceperunit
$1.25
1.00
Dm
Quantity per day95 10075500
Dy
e
Dy is more elastic than Dm , which is more elastic than Dw
Dw: one week after the price increase
Dm: one month after the price increase
Dy: one year after the price increase
Price Elasticity and the
Linear D Curve
 Linear D curve
– Constant slope
– Different elasticity
– D becomes less elastic as we move
downward
 D upper half: elastic
 D lower half: inelastic
 D midpoint: unit elastic
Demand, Price
Elasticity, and
Total Revenue
Where D is elastic, a
lower P increases TR
Where D is inelastic, a
lower P decreases TR
TR reaches a
maximum at the rate
of output where D is
unit elastic
D
90
60
10
70
Priceperunit
$100
80
50
40
30
20
b
a
d
e
800500200100 Quantity per period1,0000 900
Totalrevenue
25,000
500 Quantity per period1,0000
(a) Demand and price elasticity
(b) Total revenue
Total
revenue
Unit elastic, ED =1
Elastic, ED >1
Inelastic, ED <1c
Significance of the concept of elasticity of demand in
business decision making – TR & MR
TR raises as
long as Ep is
positive
Price Quantity
Ep = ∆Q/Q
∆P/P
TR = P*Q MR = ∆TR/∆Q
6 0 0
5 100 5 500 5
4 200 2 800 3
3 300 1 900 1
2 400 0.5 800 -1
1 500 0.2 500 -3
0 600 0 0 -5
Price elasticity, total revenue and Marginal
revenue
Elasticity and Total Revenue
 TR= p * q
 As p decreases
 If D elastic, TR increases
 If D inelastic, TR decreases
 If D unit elastic, TR unchanged
30
Computing Income Elasticity
Income
Elasticity
of Demand
=
Percentage Change in
Quantity Demanded
Percentage Change
in Consumer Income
31
Income Elasticity
Q
I
I
Q
I
I
Q
Q
i ×
∆
∆
=
∆
∆
=ε
How demand rises with income
Engel
A1
A2
X1 X2
Engel
The Shape of the Engel Curve - income
elasticity
 If the Engel Curve
is a straight line,
the income
elasticity is 1.0
A
X
Engel
The Shape of the Engel Curve - income
elasticity……
 If the Engel Curve
has increasing
slope the elasticity
is greater than 1.0
A
X
Engel
The Shape of the Engel Curve - income
elasticity………
 If the Engel Curve
has decreasing
slope the elasticity
is less than 1.0
A
X
Engel
The Shape of the Engel Curve - income
elasticity……..
 This Engel Curve
corresponds to a
good that is both
inferior and
superior,
depending on
income
A
X
Selected Income Elasticities of Demand
 Advertising Elasticity of Demand=
Proportionate change in
sales/Proportionate change in Advertisement
Expenditure
Promotional Elasticity of Demand
 Coefficient of cross elasticity of demand of x for y
= Percentage change in the quantity demanded of
X/ Percentage change in the price of good y
Exy= ∆Qx/Qx =
∆Qx
*
Py
∆Py/Py ∆Py Qx
Cross-price Elasticity of Demand
• Pricing Decisions by business firms
- Estimation
Step 1. Identify the imp. Variables that affect the demand for the product it sells
Step 2. obtain variable estimates of the marginal effect of a change in each
variable on demand (Regression analysis)
Step 3. The firm use this information to estimate the elasticity of demand for the
product it sells with respect to each of the variables in the demand function.
- Forecasting
These are essential for optimal managerial decisions in the short run and in
planning for growth in the long run.
Using elasticities in managerial
decision making
• Uses in Economic policy Regarding price
regulation, especially of farm products
• Use in International Trade
• Importance in Fiscal Policy
Using elasticities in managerial
decision making…..
in relation to Electronic commerce
 International convergence of tastes
 E commerce
-B to B Ex: Wal-Mart suppliers – proprietary net work
-B to C – Retail
- Frictionless capitalism ( squeeze profit margins from
so many industries
- Comparison shopping
- New selling methods like auctions (buyers post a
price)
- Infomediaries
- Computer frauds
Selected Price Elasticities of
Demand (Absolute Values)
CaseStudy Deterring Young Smokers
 Health hazard
 Kills 440,000 Americans a year
 Lung cancer; Heart disease;
Emphysema; Stroke
 Cost to society
 $7.18 per pack sold
 Higher health cost
 Lost worker
productivity
 Total: $150 billion a year
 $3,400 per smoker
per year
CaseStudy Deterring Young Smokers
 Discouraging smoking
 Prohibit the sale of cigarettes to minors
 Higher cigarette tax
 ED is higher for teens
 Big share of budget
 Less peer pressure
 Not an addiction yet
 Reduces teen smoking
 Change consumer tastes

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a. elasticity of demand

  • 1. contents  The concept of elasticity of demand  Types of Elasticity of demand - Price Elasticity of Demand - Income Elasticity of Demand - Cross Elasticity of Demand - Promotional Elasticity of Demand  Degrees of Elasticity of Demand  Significance of the concept of elasticity of demand in business decision making  Importance of theory of demand in relation to Electronic commerce
  • 2. Elasticity of Demand  Elasticity – Responsiveness
  • 3.  Price elasticity of demand – Consumers’ responsiveness to a change in price  Income elasticity of demand – Consumers’ responsiveness to a change in income  Cross elasticity of demand – Consumers’ responsiveness to a change in price of the relative commodity  Promotional elasticity of demand – Consumers’ responsiveness to a change in advertisement expenditure Types Of ELASTICITY OF DEMAND
  • 4.  Price Elasticity of Demand= Percentage change in quantity demanded/Percentage change in Price Ep = ∆Q/Q = ∆Q * P ∆P/P ∆P Q PRICE ELASTICITY OF DEMAND
  • 5. Price Elasticity of Demand p q ED ∆ ∆ = % %
  • 6. Price Elasticity of Demand The percentage change in the quantity demanded given. . . . . . a percentage change in the price. 6 B A Demand P Q
  • 7.  Perfectly Elastic ||=∞  Perfectly Inelastic ||= 0  Relatively Elastic ||>1  Unitary or Unit ||=1  Relatively Inelastic ||<1 7 Ranges of Elasticity . . .
  • 8. Ranges of price elasticity 8 ED = ∞ Demand is perfectly Elastic Demand for Ice Cream 2.00
  • 9. Ranges of price elasticity 9 ED = 0 Demand is perfectly Inelastic Demand for Ice Cream 2.00 10
  • 10. Ranges of price elasticity Demand is relatively Elastic Demand for Ice Cream 3.00 2.00 108 E D >1
  • 11. Ranges of price elasticity… 11 Demand is Relatively Inelastic Demand for Ice Cream 4.00 2.00 98 ED <1
  • 12. Ranges of price elasticity ….. Demand is unitary Elastic Demand for Ice Cream 4.00 2.00 108 E D= 1
  • 13. 13 Computing Elasticity Coefficients - Example (point elasticity) Price Elasticity of Demand = Percentage Change in Quantity Demanded Percentage Change in Price
  • 14. Computing Elasticity Coefficients 14 Demand for Ice Cream 2.20 2.00 108 ED ($2.20 - $2.00) / $2.00 (8 - 10) / 10 =
  • 16. Computing Elasticity Coefficient 16 ED = -2 Demand for Ice Cream 2.20 2.00 108 Notice the sign
  • 17. Computing Elasticity Coefficient 17 ED = -2 Demand is Elastic Demand for Ice Cream 2.20 2.00 108
  • 18. Constant-Elasticity Demand Curves  Perfectly elastic D curve – Horizontal; ED = ∞ – Consumers don’t tolerate P increases  Perfectly inelastic D curve – Vertical; ED = 0 – ‘Price is no object’  Unit-elastic D curve – %∆p causes an exact opposite %∆q
  • 19. Constant-Elasticity Demand Curves 0 Quantity per period Priceperunit p ED = ∞ (a) Perfectly elastic D Priceperunit ED’’ = 0 (b) Perfectly inelastic ED ’’ = 1 (c) Unit elastic D’ 0 Quantity per period Q Priceperunit $10 6 0 Quantity per period 60 100 D’’ a Consumers demand all quantity offered for sale at p, but demand nothing at a price above p Consumers demand Q regardless of price Total revenue is the same for each p-q combination b
  • 20. Summary of Price Elasticity of Demand Effects of a 10 Percent Increase in Price
  • 21. Arc Price elasticity of demand  Price elasticity of demand between two points on the demand curve Ep = Q2 – Q1 * P2+P1 P2 - P1 Q2 + Q1
  • 22. Factors affecting the price elasticity of demand  Availability of substitutes  Much greater in the long run and smaller in the short run
  • 23. Elasticity Estimates  Short run – Consumers have little time to adjust  Long run – Consumers can fully adjust to a price change  Demand is more elastic in the long run
  • 24. Demand Becomes More Elastic over Time Dw Priceperunit $1.25 1.00 Dm Quantity per day95 10075500 Dy e Dy is more elastic than Dm , which is more elastic than Dw Dw: one week after the price increase Dm: one month after the price increase Dy: one year after the price increase
  • 25. Price Elasticity and the Linear D Curve  Linear D curve – Constant slope – Different elasticity – D becomes less elastic as we move downward  D upper half: elastic  D lower half: inelastic  D midpoint: unit elastic
  • 26. Demand, Price Elasticity, and Total Revenue Where D is elastic, a lower P increases TR Where D is inelastic, a lower P decreases TR TR reaches a maximum at the rate of output where D is unit elastic D 90 60 10 70 Priceperunit $100 80 50 40 30 20 b a d e 800500200100 Quantity per period1,0000 900 Totalrevenue 25,000 500 Quantity per period1,0000 (a) Demand and price elasticity (b) Total revenue Total revenue Unit elastic, ED =1 Elastic, ED >1 Inelastic, ED <1c
  • 27. Significance of the concept of elasticity of demand in business decision making – TR & MR TR raises as long as Ep is positive Price Quantity Ep = ∆Q/Q ∆P/P TR = P*Q MR = ∆TR/∆Q 6 0 0 5 100 5 500 5 4 200 2 800 3 3 300 1 900 1 2 400 0.5 800 -1 1 500 0.2 500 -3 0 600 0 0 -5
  • 28. Price elasticity, total revenue and Marginal revenue
  • 29. Elasticity and Total Revenue  TR= p * q  As p decreases  If D elastic, TR increases  If D inelastic, TR decreases  If D unit elastic, TR unchanged
  • 30. 30 Computing Income Elasticity Income Elasticity of Demand = Percentage Change in Quantity Demanded Percentage Change in Consumer Income
  • 32. How demand rises with income Engel A1 A2 X1 X2
  • 33. Engel The Shape of the Engel Curve - income elasticity  If the Engel Curve is a straight line, the income elasticity is 1.0 A X
  • 34. Engel The Shape of the Engel Curve - income elasticity……  If the Engel Curve has increasing slope the elasticity is greater than 1.0 A X
  • 35. Engel The Shape of the Engel Curve - income elasticity………  If the Engel Curve has decreasing slope the elasticity is less than 1.0 A X
  • 36. Engel The Shape of the Engel Curve - income elasticity……..  This Engel Curve corresponds to a good that is both inferior and superior, depending on income A X
  • 38.  Advertising Elasticity of Demand= Proportionate change in sales/Proportionate change in Advertisement Expenditure Promotional Elasticity of Demand
  • 39.  Coefficient of cross elasticity of demand of x for y = Percentage change in the quantity demanded of X/ Percentage change in the price of good y Exy= ∆Qx/Qx = ∆Qx * Py ∆Py/Py ∆Py Qx Cross-price Elasticity of Demand
  • 40. • Pricing Decisions by business firms - Estimation Step 1. Identify the imp. Variables that affect the demand for the product it sells Step 2. obtain variable estimates of the marginal effect of a change in each variable on demand (Regression analysis) Step 3. The firm use this information to estimate the elasticity of demand for the product it sells with respect to each of the variables in the demand function. - Forecasting These are essential for optimal managerial decisions in the short run and in planning for growth in the long run. Using elasticities in managerial decision making
  • 41. • Uses in Economic policy Regarding price regulation, especially of farm products • Use in International Trade • Importance in Fiscal Policy Using elasticities in managerial decision making…..
  • 42. in relation to Electronic commerce  International convergence of tastes  E commerce -B to B Ex: Wal-Mart suppliers – proprietary net work -B to C – Retail - Frictionless capitalism ( squeeze profit margins from so many industries - Comparison shopping - New selling methods like auctions (buyers post a price) - Infomediaries - Computer frauds
  • 43. Selected Price Elasticities of Demand (Absolute Values)
  • 44. CaseStudy Deterring Young Smokers  Health hazard  Kills 440,000 Americans a year  Lung cancer; Heart disease; Emphysema; Stroke  Cost to society  $7.18 per pack sold  Higher health cost  Lost worker productivity  Total: $150 billion a year  $3,400 per smoker per year
  • 45. CaseStudy Deterring Young Smokers  Discouraging smoking  Prohibit the sale of cigarettes to minors  Higher cigarette tax  ED is higher for teens  Big share of budget  Less peer pressure  Not an addiction yet  Reduces teen smoking  Change consumer tastes

Notes de l'éditeur

  1. Chapter 5 Elasticity of Demand and Supply
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