经济学原理英文版第五章PPT
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The price elasticity of demand depends on:
the extent to which close substitutes are available
whether the good is a necessity or a luxury how broadly or narrowly the good is defined the time horizon: elasticity is higher in the long run than the short run.
CHAPTER 5
ELASTICITY AND ITS APPLICATION
11
The Variety of Demand Curves
The price elasticity of demand is closely related to the slope of the demand curve.
Q
12
ELASTICITY AND ITS APPLICATION
5
Calculating Percentage Changes
Problem: The standard method gives different answers depending on where you start. From A to B, P rises 25%, Q falls 33%, elasticity = 33/25 = 1.33
12
“Perfectly inelastic demand” (one extreme case)
% change in Q Price elasticity = = of demand % change in P 0% 10%
D
=0
D curve: vertical
P P1 P2 P falls by 10%
Elasticity: 1
CHAPTER 5
Q1
Q2
Q
Q rises by 10%
ELASTICITY AND ITS APPLICATION
15
“Elastic demand”
> 10% % change in Q Price elasticity >1 = = of demand 10% % change in P
EXAMPLE 4:
Gasoline in the Short Run vs. Gasoline in the Long Run
CHAPTER 5 ELASTICITY AND ITS APPLICATION
10
The Determinants of Price Elasticity: A Summary
16
“Perfectly elastic demand” (the other extreme)
any % % change in Q Price elasticity = infinity = = of demand 0% % change in P
D curve: horizontal
P P2 = P1
D 8
CHAPTER 5
Demand for your websites
P
$250 $200 B A
12
From B to A, P falls 20%, Q rises 50%, Q elasticity = 50/20 = 2.50
6
ELASTICITY AND ITS APPLICATION
Calculating Percentage Changes
Rule of thumb:
The flatter the curve, the bigger the elasticity. The steeper the curve, the smaller the elasticity.
CHAPTER 5
ELASTICITY AND ITS APPLICATION
• Suppose the prices of both goods rise by 20%. • The good for which Qd falls the most (in percent)
has the highest price elasticity of demand.
• For which good does Qd drop the most?
5
Elasticity and its Application
PRINCIPLES OF
MICROECONOMICS
FOURTH EDITION
N. G R E G O R Y M A N K I W
PowerPoint® Slides by Ron Cronovich
© 2007 Thomson South-Western, all rights reserved
14
“Unit elastic demand”
% change in Q Price elasticity = = of demand % change in P 10% 10%
=1
D curve: intermediate slope
P P1 P2 P falls by 10% D
Consumers’ price sensitivity: intermediate
Example:
Price elasticity of demand equals
15% = 1.5 10%
CHAPTER 5
Q falls by 15%
4
ELASTICITY AND ITS APPLICATION
Calculating Percentage Changes
Standard method of computing the percentage (%) change:
Consumers’ price sensitivity: 0
Elasticity: 0
CHAPTER 5
Q1 Q changes by 0%
Q
ELASTICITY AND ITS APPLICATION
13
“Inelastic demand”
< 10% % change in Q Price elasticity <1 = = of demand 10% % change in P
Why?
CHAPTER 5
ELASTICITY AND ITS APPLICATION
9
EXAMPLE 1:
Rice Krispies vs. Sunscreen
EXAMPLE 2:
“Blue Jeans” vs. “Clothing”
EXAMPLE 3:
Insulin vs. Caribbean Cruises
D curve: relatively steep
P P1 P2 D P falls by 10% Q
Consumers’ price sensitivity: relatively ห้องสมุดไป่ตู้ow
Elasticity: <1
CHAPTER 5
Q1 Q2
Q rises less than 10%
ELASTICITY AND ITS APPLICATION
So, we instead use the midpoint method:
end value – start value x 100% midpoint
Using the midpoint method, the price elasticity of
demand equals
40/22.2 = 1.8
8
What determines price elasticity?
To learn the determinants of price elasticity, we look at a series of examples. Each compares two common goods. In each example:
Definition:
Elasticity is a numerical measure of the responsiveness of Qd or Qs to one of its determinants.
CHAPTER 5 ELASTICITY AND ITS APPLICATION
2
Price Elasticity of Demand
Consumers’ price sensitivity: extreme
Elasticity: infinity
CHAPTER 5
ELASTICITY AND ITS APPLICATION
3
Price Elasticity of Demand
Price elasticity of demand Percentage change in Qd
=
Percentage change in P
P P rises P2 by 10% P1 D Q2 Q1 Q
CHAPTER 5 ELASTICITY AND ITS APPLICATION
1
Elasticity
Basic idea: Elasticity measures how much
one variable responds to changes in another variable. • One type of elasticity measures how much demand for your websites will fall if you raise your price.
A scenario…
You design websites for local businesses. You charge $200 per website, and currently sell 12 websites per month. Your costs are rising (including the opp. cost of your time), so you’re thinking of raising the price to $250. The law of demand says that you won’t sell as many websites if you raise your price. How many fewer websites? How much will your revenue fall, or might it increase?
D curve: relatively flat
P P1 P2 P falls by 10% D Q
Consumers’ price sensitivity: relatively high
Elasticity: >1
CHAPTER 5
Q1
Q2
Q rises more than 10%
ELASTICITY AND ITS APPLICATION
Price elasticity of demand Percentage change in Qd
=
Percentage change in P
Price elasticity of demand measures how
much Qd responds to a change in P.
Loosely speaking, it measures the pricesensitivity of buyers’ demand.
Demand for your websites
P
$250 $200 B A D 8
CHAPTER 5
end value – start value x 100% start value
Going from A to B, the % change in P equals ($250–$200)/$200 = 25%
CHAPTER 5
ELASTICITY AND ITS APPLICATION
7
1: Calculate an elasticity
ACTIVE LEARNING
Use the following information to calculate the price elasticity of demand for hotel rooms: if P = $70, Qd = 5000 if P = $90, Qd = 3000
the extent to which close substitutes are available
whether the good is a necessity or a luxury how broadly or narrowly the good is defined the time horizon: elasticity is higher in the long run than the short run.
CHAPTER 5
ELASTICITY AND ITS APPLICATION
11
The Variety of Demand Curves
The price elasticity of demand is closely related to the slope of the demand curve.
Q
12
ELASTICITY AND ITS APPLICATION
5
Calculating Percentage Changes
Problem: The standard method gives different answers depending on where you start. From A to B, P rises 25%, Q falls 33%, elasticity = 33/25 = 1.33
12
“Perfectly inelastic demand” (one extreme case)
% change in Q Price elasticity = = of demand % change in P 0% 10%
D
=0
D curve: vertical
P P1 P2 P falls by 10%
Elasticity: 1
CHAPTER 5
Q1
Q2
Q
Q rises by 10%
ELASTICITY AND ITS APPLICATION
15
“Elastic demand”
> 10% % change in Q Price elasticity >1 = = of demand 10% % change in P
EXAMPLE 4:
Gasoline in the Short Run vs. Gasoline in the Long Run
CHAPTER 5 ELASTICITY AND ITS APPLICATION
10
The Determinants of Price Elasticity: A Summary
16
“Perfectly elastic demand” (the other extreme)
any % % change in Q Price elasticity = infinity = = of demand 0% % change in P
D curve: horizontal
P P2 = P1
D 8
CHAPTER 5
Demand for your websites
P
$250 $200 B A
12
From B to A, P falls 20%, Q rises 50%, Q elasticity = 50/20 = 2.50
6
ELASTICITY AND ITS APPLICATION
Calculating Percentage Changes
Rule of thumb:
The flatter the curve, the bigger the elasticity. The steeper the curve, the smaller the elasticity.
CHAPTER 5
ELASTICITY AND ITS APPLICATION
• Suppose the prices of both goods rise by 20%. • The good for which Qd falls the most (in percent)
has the highest price elasticity of demand.
• For which good does Qd drop the most?
5
Elasticity and its Application
PRINCIPLES OF
MICROECONOMICS
FOURTH EDITION
N. G R E G O R Y M A N K I W
PowerPoint® Slides by Ron Cronovich
© 2007 Thomson South-Western, all rights reserved
14
“Unit elastic demand”
% change in Q Price elasticity = = of demand % change in P 10% 10%
=1
D curve: intermediate slope
P P1 P2 P falls by 10% D
Consumers’ price sensitivity: intermediate
Example:
Price elasticity of demand equals
15% = 1.5 10%
CHAPTER 5
Q falls by 15%
4
ELASTICITY AND ITS APPLICATION
Calculating Percentage Changes
Standard method of computing the percentage (%) change:
Consumers’ price sensitivity: 0
Elasticity: 0
CHAPTER 5
Q1 Q changes by 0%
Q
ELASTICITY AND ITS APPLICATION
13
“Inelastic demand”
< 10% % change in Q Price elasticity <1 = = of demand 10% % change in P
Why?
CHAPTER 5
ELASTICITY AND ITS APPLICATION
9
EXAMPLE 1:
Rice Krispies vs. Sunscreen
EXAMPLE 2:
“Blue Jeans” vs. “Clothing”
EXAMPLE 3:
Insulin vs. Caribbean Cruises
D curve: relatively steep
P P1 P2 D P falls by 10% Q
Consumers’ price sensitivity: relatively ห้องสมุดไป่ตู้ow
Elasticity: <1
CHAPTER 5
Q1 Q2
Q rises less than 10%
ELASTICITY AND ITS APPLICATION
So, we instead use the midpoint method:
end value – start value x 100% midpoint
Using the midpoint method, the price elasticity of
demand equals
40/22.2 = 1.8
8
What determines price elasticity?
To learn the determinants of price elasticity, we look at a series of examples. Each compares two common goods. In each example:
Definition:
Elasticity is a numerical measure of the responsiveness of Qd or Qs to one of its determinants.
CHAPTER 5 ELASTICITY AND ITS APPLICATION
2
Price Elasticity of Demand
Consumers’ price sensitivity: extreme
Elasticity: infinity
CHAPTER 5
ELASTICITY AND ITS APPLICATION
3
Price Elasticity of Demand
Price elasticity of demand Percentage change in Qd
=
Percentage change in P
P P rises P2 by 10% P1 D Q2 Q1 Q
CHAPTER 5 ELASTICITY AND ITS APPLICATION
1
Elasticity
Basic idea: Elasticity measures how much
one variable responds to changes in another variable. • One type of elasticity measures how much demand for your websites will fall if you raise your price.
A scenario…
You design websites for local businesses. You charge $200 per website, and currently sell 12 websites per month. Your costs are rising (including the opp. cost of your time), so you’re thinking of raising the price to $250. The law of demand says that you won’t sell as many websites if you raise your price. How many fewer websites? How much will your revenue fall, or might it increase?
D curve: relatively flat
P P1 P2 P falls by 10% D Q
Consumers’ price sensitivity: relatively high
Elasticity: >1
CHAPTER 5
Q1
Q2
Q rises more than 10%
ELASTICITY AND ITS APPLICATION
Price elasticity of demand Percentage change in Qd
=
Percentage change in P
Price elasticity of demand measures how
much Qd responds to a change in P.
Loosely speaking, it measures the pricesensitivity of buyers’ demand.
Demand for your websites
P
$250 $200 B A D 8
CHAPTER 5
end value – start value x 100% start value
Going from A to B, the % change in P equals ($250–$200)/$200 = 25%
CHAPTER 5
ELASTICITY AND ITS APPLICATION
7
1: Calculate an elasticity
ACTIVE LEARNING
Use the following information to calculate the price elasticity of demand for hotel rooms: if P = $70, Qd = 5000 if P = $90, Qd = 3000