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    Chapter 3

    Externalities and

    the Environment

    Prepared and Taught by

    Lecturer: YIN SOKHENG, Master in Finance

    2Instructed by YIN SOKHENG, Master in Finance

    Externality Defined

    An externality is present when the activity ofone entity (person or firm) directly affects thewelfare of another entity in a way that isoutside the market mechanism.

    Negative externality: These activitiesimpose damages on others.

    Positive externality: These activities

    benefits on others.

    3Instructed by YIN SOKHENG, Master in Finance

    Examples of Externalities Negative Externalities

    Pollution

    Cell phones in a movietheater

    Congestion on theinternet

    Drinking and driving

    Student cheating thatchanges the grade curve

    Positive Externalities

    Research & development Vaccinations

    A neighbors nice

    landscape

    Students asking goodquestions in class

    NotConsidered Externalities

    Land prices rising in urbanarea

    Known as pecuniary

    externalities

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    4

    Nature of Externalities

    Arise because there is no market price attached to

    the activity

    Can be produced by people or firms

    Can be positive or negative

    Public goods are special case

    Positive externalitys full effects are felt by everyone in the

    economy

    Instructed by YIN SOKHENG, Master in Finance

    The Economists Approach to

    Pollution The govt. charge polluters a price in order to

    discourage pollution.

    The govt. can charge a price in two way: by atax and by a permit price.

    Tax method: The govt. sets a tax per unit of pollutantX.

    Permit method: The govt. decides the aggregatequantity of pollutant X it is willing to tolerate.

    5Instructed by YIN SOKHENG, Master in Finance

    6Instructed by YIN SOKHENG, Master in Finance

    B

    C

    D

    Output Q

    Figure 3.1 The Trade-Off between Output andEnvironmental Quality

    E

    F

    A

    B

    C

    D

    E

    F

    A

    Environmentalquality

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    Pollution Tax Analysis

    For example: A competitive market is governedby demand and supply, as shown for gasoline in

    Figure 3.2.The market will go to the intersection point: The price

    of gasoline will turn out to be $3.50, and the quantityactually bought and sold will be 100 gallons.

    7Instructed by YIN SOKHENG, Master in Finance

    8

    Graphical Analysis MB = marginal benefit to the firm

    MPC = marginal privatecost to the firm

    MD = marginal damage to theenvironment

    MSC = MPC+MD = marginal socialcost

    The firm maximizes profits at MB=MPC.This quantity is denoted as Q1.

    Social welfare (socially optimal) is

    maximized at MB=MSC, which is denotedas Q* .

    Instructed by YIN SOKHENG, Master in Finance

    Figure 3.2 The Social Optimal Quantity of aPolluting Good

    9Instructed by YIN SOKHENG, Master in Finance

    P

    $3.50

    80 100

    D (MB)

    S (MPC)

    MSC

    Q

    I

    J

    KH

    gallons

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    Graphical AnalysisFigure 3.2

    MB = MPC : Optimal Quantity 100 units=The firm maximizes profits

    MD = $1

    MSC = MPC+MD: marginal socialcost

    MB = MSC: Social welfare (socially optimalQuantity) is maximized at 80 units

    Instructed by YIN SOKHENG, Master in Finance

    11

    Graphical Analysis,

    The Optimal Tax Equals the Marginal Damage

    Figure 3.3: T = MD = $1

    The effect of a $1 tax per unit would be toshift up the supply curve by $1 because thetax would increase the marginal private costseller have to pay by $1.

    If T = MD, the reduction in the polluting goodfrom 100 to 80 units confers a net benefit

    on society. Gross benefit, HIJK = $1 x 20 = $20

    Instructed by YIN SOKHENG, Master in Finance

    Figure 3.3 The Optimal Tax Equals the MarginalDamage

    12Instructed by YIN SOKHENG, Master in Finance

    P

    $3.50

    80 100

    D (MB)

    S (MPC)

    Q

    I

    J

    KH

    S (MPC)

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    Graphical Analysis,

    The Net Benefit from the Optimal Tax

    Figure 3.4

    If the environmental benefit were not

    counted, the cutback would impose a lossthe economy; that loss would equal the areaHIK.

    The losses over all units cut gives the areaHIK; the area of HIK = ($1 x 20) = $10

    Hence the net benefit to society of thecutback equal the area IJK = HIJK HIK =$20 $10 = $10

    Instructed by YIN SOKHENG, Master in Finance

    Figure 3.4 The Net Benefit from the Optimal Tax

    14Instructed by YIN SOKHENG, Master in Finance

    P

    $3.50

    80 100

    D (MB)

    MSC

    Q

    I

    J

    KH

    S (MPC)

    15

    To Maximize Cost, Levy the Same Tax on All Firms

    Emitting Pollution X

    This section demonstrates a point that is of

    the utmost importance for public policy. To maximize the cost of achieving a given

    reduction in pollution X, the same tax peremission should be levied on all firmsemitting pollution X.

    If the government sets the tax T equal to themarginal damage MD, what the firms thendo for profit will unintentionally be what isbest for society.

    Instructed by YIN SOKHENG, Master in Finance

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    Graphical AnalysisFigure 3.5: For example,

    Firm H (the high abatement cost firm)move left from 50 emissions, its MACH

    rises sharply. Firm L (the low abatement cost firm)

    move left from 50 emissions, its MACLrises slowly.

    MD = $40 per emissions

    For each firm, staring from an emissionslevel of 50, each unit abate entails a highermarginal abatement cost (MAC).

    Instructed by YIN SOKHENG, Master in Finance

    Figure 3.5 The Optimal Cutback of Pollution

    17Instructed by YIN SOKHENG, Master in Finance

    $100

    $50

    25 50

    $200 MACH

    T = MD = $40

    Emissions

    $40MD

    $25$20

    30 35 40 4510

    MACL$60

    18

    Trade Permits (permit market)

    Instead of levying a tax, suppose thegovernment requires firms to have a permit foreach unit of pollution that it emits.

    Figure 3.6; as shown, the governmentdecided to supply 50 permits.

    The government would adjust its tentativeprice until it arrives at a final price of $40.

    Instructed by YIN SOKHENG, Master in Finance

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    Figure 3.6 The Permit Market

    19Instructed by YIN SOKHENG, Master in Finance

    $50

    50

    $200 DH

    Permits

    $40

    S

    $20

    30 35 40 4510

    DL$60

    75

    D

    So at a price of $40, L would demand 10

    permits, and H, 40 permits, so total demand

    would be 50 permits.

    If the price were $20, DL would be 30 and DH,

    45, so D would be 75.

    For any price < $40 => D > S (50)

    If price > $50 => DL = 0, so D = DH

    For any price > $40 => D < S (50)

    Thus, the government would adjust its

    tentative price until it arrives at a final price of

    $40.20Instructed by YIN SOKHENG, Master in Finance

    The government should collect the same total

    revenue - $40 times the number of emissions

    (50 units), or $2000. Giving permits to polluting firs will also shift

    up the supply (decrease) curve of each

    polluting good and thereby raise the price of

    polluting goods, just like selling permits or

    levying a tax.

    21Instructed by YIN SOKHENG, Master in Finance

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    Table 3.1 Demand for Extra Permits and Supply of

    Excess Permits

    22Instructed by YIN SOKHENG, Master in Finance

    Gift from the Government: L 25, H 25 permitsP L emits Ls gift L demands L supplies H emits Hs gift H demands H supplies

    $20 30 25 5 0 45 25 20 0

    $40 10 25 0 15 40 25 15 0

    $60 0 25 0 25 35 25 10 0

    Gift from the Government: L 45, H 45 permitsP L emits Ls gift L demands L supplies H emits Hs gift H demands H supplies

    $20

    $40

    $60

    The End

    23

    Gift from the Government: L 5, H 45 permitsP L emits Ls gift L demands L supplies H emits Hs gift H demands H supplies

    $20

    $40

    $60

    Instructed by YIN SOKHENG, Master in Finance