ECON 100 Tutorial: PowerPoint Presentation

ECON 100 Tutorial: PowerPoint Presentation

2017-03-22 30K 30 0 0

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Week 3. www.lancaster.ac.uk/postgrad/murphys4/. s.murphy5@lancaster.ac.uk. office: LUMS C85. o. utline. Q1 – 5 min.. Q2 – 10 min.. Q3 – 5 min. Q4 – 5 min. (skip a &b). Q5 – 10 min.. Q6 – 10 min.. ID: 527997

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Presentations text content in ECON 100 Tutorial:

Slide1

ECON 100 Tutorial: Week 3

www.lancaster.ac.uk/postgrad/murphys4/

s.murphy5@lancaster.ac.uk

office: LUMS C85

Slide2

outline

Q1 – 5 min.

Q2 – 10 min.

Q3 – 5 min

Q4 – 5 min. (skip a &b)

Q5 – 10 min.

Q6 – 10 min.

Practice exam ?’s – 5 min.

Slide3

Question 1

Outline three determinants of the price elasticity of demand for a product and comment on the importance of these in determining the degree of elasticity.

Slide4

Question 1: Price Elasticity of Demand

Few Close SubstitutesNecessitiesBroadly defined MarketsLower Proportion of Income devoted to productShort Time Horizon

Many Close SubstitutesLuxuriesNarrowly-defined marketsHigher Proportion of Income devoted to ProductLonger Time Horizon

Less Elastic More Elastic

Slide5

Question 2(a)

Suppose The Times estimates that if it raises the subscription price of its online newspaper from £1.00 to £1.50 then the number of subscribers will fall from 50,000 to 40,000.

a. What is the price elasticity of demand for the Daily News when elasticity is calculated using the midpoint method?

Slide6

Question 2(a): Price Elasticity of Demand

= = 0.56

 

Slide7

Price Elasticity of Demand (midpoint method):Income Elasticity of Demand:% Change in Quantity Demanded% Change in IncomeCross-Price Elasticity of Demand:% Change in Quantity Demanded of Good 1% Change in Price of Good 2Price Elasticity of Supply:% Change in Quantity Supplied% Change in Price

% Change in Quantity Demanded

=

(Q

2

-Q

1

)/[(Q

2

+Q

1

)/2]

%

Change in Price

(P

2

-P

1

)/[(P

2

+P

1

)/2]

Slide8

Question 2(b) & (c)

(b)What

is the advantage of using the midpoint method?

With

the midpoint method, the value of the elasticity is the same whether you begin at a price of £1.00 and raise it to £1.50 or begin at a price of £1.50 and reduce it to £1.00.

(c)

If The

Times'

only concern is to maximise total revenue, should it raise the price of a newspaper from £1.00 to £1.50? Why or why not?

Yes

.

In this price range,

the price elasticity of demand is less than one

(inelastic

),

so an

increase in price will increase total revenue.

Slide9

Question 3

The table below provides the demand schedule for motel rooms at Small Town Motel. Use the information provided to complete the table. Answer the following questions based on your responses in the table. Use the midpoint method to calculate the percentage changes used to generate the elasticities.

Price (£)

Quantity Demanded

Total Revenue

% Change in Price

% Change in Quantity

Elasticity

20

24

40

20

60

16

80

12

100

8

120

4

Slide10

Question 3

Price (£)

Quantity Demanded

Total Revenue

% Change in Price

% Change in Quantity

Elasticity

20

24

480

0.67

0.18

0.27

40

20

800

0.40

0.22

0.55

60

16

960

0.29

0.29

1.00

80

12

960

0.22

0.40

1.82

100

8

800

0.18

0.67

3.72

120

4

480

 

 

 

Slide11

Question 3(a) & (b)

a. Over what range of prices is the demand for motel rooms elastic? To maximise total revenue, should Small Town Motel raise or lower the price within this range? Answer: £80 to £120; lower its prices b. Over what range of prices is the demand for motel rooms inelastic? To maximise total revenue, should Small Town Motel raise or lower the price within this range? Answer: £20 to £60; raise its prices

Price (£)

Quantity Demanded

Total Revenue

% Change in Price

% Change in Quantity

Elasticity

20

24

480

0.67

0.18

0.27

40

20

800

0.40

0.22

0.55

60

16

960

0.29

0.29

1.00

80

12

960

0.22

0.40

1.82

100

8

800

0.18

0.67

3.72

120

4

480

 

 

 

Slide12

Question 3(c)

c. Over what range of prices is the demand for motel rooms unit elastic? To maximise total revenue, should Small Town Motel raise or lower the price within this range? Answer: £60 to £80; it doesn’t matter. For prices in this range, a change in price proportionately changes the quantity demanded so total revenue is unchanged.

Price (£)

Quantity Demanded

Total Revenue

% Change in Price

% Change in Quantity

Elasticity

20

24

480

0.67

0.18

0.27

40

20

800

0.40

0.22

0.55

60

16

960

0.29

0.29

1.00

80

12

960

0.22

0.40

1.82

100

8

800

0.18

0.67

3.72

120

4

480

 

 

 

Slide13

Question 4

The demand schedule from Question 3 above is reproduced below along with another demand schedule when consumer incomes have risen to £60,000 from £50,000. Use this information to answer the following questions. Use the midpoint method to calculate the percentage changes used to generate the income elasticities.

Price(£)Quantity DemandedIncome = £50,000Quantity DemandedIncome = £60,000202434402030601626801222100818120414

a. What is the income elasticity of demand when motel rooms rent for £40?

Answer: (10/25)/(£10,000/£55,000) = 2.2

Slide14

Question 4(a): Income Elasticity of Demand

=

 

Slide15

Question 4(b): Income Elasticity of Demand

=

 

Slide16

Question 4

b. What is the income elasticity of demand when motel rooms rent for £100?

Answer: (10/13)/(£10,000/£55,000) =4.2

c. Are motel rooms normal or inferior goods? Why?

Answer: Normal goods, because the income elasticity of demand is positive.

d. Are motel rooms likely to be necessities or luxuries? Why?

Answer: Luxuries, because the income elasticity of demand is large (greater than 1). In each case, an 18 percent increase in income caused a much larger increase in quantity demanded.

Slide17

Income Elasticity of Demand

A few things we know:

+ Normal good

- Inferior good

>1 Luxury

<1 Necessity

Slide18

Question 5

Use Excel and the following supply and demand schedules for bicycles to answer the questions below.

Price

Quantity Demanded

Quantity Supplied

300

60

30

400

55

40

500

50

50

600

45

60

700

40

70

800

35

80

Slide19

Question 5(a)

a. Plot the supply and demand curves for bicycles. On the graph, impose a tax of £300 per bicycle to be collected from the sellers. After the tax, what has happened to the price paid by the buyers, the price received by the sellers, and the quantity sold when compared to the free market equilibrium?

 

Answer: The price buyers pay rises to £700, the price sellers receive falls to £400, and the quantity sold falls to 40 units.

Slide20

Question 5(b)

b

. Again, plot the supply and demand curves for bicycles. On the graph, impose a tax of £300 per bicycle to be collected from the buyers. After the tax, what has happened to the price paid by the buyers, the price received by the sellers, and the quantity sold when compared to the free market equilibrium?

Slide21

Question 5(b)

b

. Again, plot the supply and demand curves for bicycles. On the graph, impose a tax of £300 per bicycle to be collected from the buyers. After the tax, what has happened to the price paid by the buyers, the price received by the sellers, and the quantity sold when compared to the free market equilibrium?

Answer: The price buyers pay rises to £700, the price sellers receive falls to £400, and the quantity sold falls to 40 units.

Slide22

Question 5(c)

c

. Compare your answers to questions (a) and (b) above. What conclusion do you draw from this comparison?

Answer: The impact of a tax collected from sellers is equivalent to the impact of a tax collected from buyers.

 

Slide23

Question 5(d)

d

. Who bears the greater burden of this tax, the buyers or the sellers? Why?

Answer: The greater burden of the tax has fallen on the buyers. The free market equilibrium price was £500. After the tax, the price the buyers pay has risen £200 while the price the sellers receive has fallen £100. This is because demand is less price elastic than

supply at this price.

Slide24

Question 6(a)

Suppose the government introduces a tax, t, on some good that is priced at p. In the after tax equilibrium, D(p) = S(p-t). Note that p is a function of t, i.e. p(t) . So, in equilibrium, D(p(t))=S(p(t)-t). Some (fairly) simple geometry can be used to show that the incidence of a (small) change in t, call this dt where d means “small change in”, on p depends on the relative slopes of D and S. In particular, one can show that We know that dD/dp<0 (D slopes downwards) and dS/dp>0 (S slopes upwards) so the denominator is ambiguous – it could be positive or negative depending on whether D or S is steeper. Show that this implies that where ε is the price elasticity and D and S refer to D and S curves.HINT: multiply numerator and denominator by p/Q where Q is the quantity demanded and supplied.

 

Slide25

Question 6(a)

Write in terms of and .

 

Slide26

Question 6(b)

For many years the US government has subsidised corn which is used in ethanol which is a petrol substitute – supposedly to reduce US dependence on imported oil. It also provided a direct subsidy. The idea was to get consumers to shift away from regular petrol. In 2010

the

government spent $4b on these two subsidies that amounted to about $2.60 a gallon.

Just as a tax shifts the S curve up, a subsidy shifts it down. The price elasticity of D is estimated to be 2.9 and the elasticity of S is estimated to be 0.25. Using the above equation calculate the incidence of this tax.

Slide27

Question 6(b)

Answer: About 0.24. In other words the $2.60 subsidy only reduced price by 24c – the producer and corn growers pocketed almost all of the subsidy. And the policy had little effect on oil use.

 

Slide28

Question 6(c)

Do you think the subsidy is a good idea?

http://www.economist.com/node/18867278

Slide29

Practice Multiple Choice Questions

Slide30

An Inferior Good:

Is a

Giffen

good

Has a positive income elasticity of demand

Has a negative income elasticity of demand

Has an upward sloping demand function

Slide31

Suppose a demand curve is written D=60-3P. Find the intercept and slope of the corresponding inverse demand curve.

Slope of -20, intercept of 3

Slope of -1/3, intercept of 20

Slope of -3, intercept of 20

Slope of 1/3, intercept of 60

Slide32

Suppose D=120-4P. Find the price elasticity at a price of 10 and at a price of 20. Use the standard mathematical method, not the midpoint method.

-0.2, -

2

, respectively

-0.5, -2, respectively

-0.5, -4, respectively

Not possible to say without knowing what the corresponding level of demand is.

Slide33

Suppose D=200-2P and S=20+4P. What is the equilibrium price and quantity?

P*=20, Q*=100

P*=30, Q*=140

P*=

5

0, Q*=220

P*=40, Q*=180


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