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Portfolio Full portion.pptx

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    PORTFOLIO

    MANAGEMENT

    Module I

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    Introduction

    Security analysis

    Investment

    Investment in single security

    Combination of securities

    It is called the portfolio of the dierent

    nancial assets

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    Contd…

    For reducing the risks, an individual shows a

    tendency to invest his money in a group of

    securities

    Such a group of security is called a portfolio

    It helps to reduce risk without sacricing return

    !n investor who understands the fundamental

    principles and analytical aspects of portfolio

    management has a better chance of success

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    Portfolio

    "ortfolio is a combination of securities such as stocks,

    bonds and money market instruments

     #he process of lending together the broad asset

    classes so as to obtain optimum return with minimum

    risk is called portfolio construction

    $iversication of investment helps to spread risk over

    many assets In a diversied portfolio, some securities

    may not perform as e%pected but others may e%ceed

    the e%pectation and make the actual return close to

    anticipated return

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    Portfolio Management

    "ortfolio &anagement deals with the analysis of

    individual securities as well as with the theory and

    practice of optimally combining securities into

    portfolio

    For getting an optimal portfolio, an investor should

    consider the risk return characteristics of allpossible portfolios

    "ortfolio &anagement makes use of analytical

    techni'ues of analysis and conceptual theories

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    Contd…

    "ortfolio &anagement comprises all the processes

    involved in the creation and maintenance of an

    investment portfolio It deals with securityanalysis, portfolio analysis, portfolio selection,

    portfolio revision and portfolio evaluation

    It is a comple% process which tries to make

    investment activity more rewarding less risky

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    Portfolio Construction

     #here are two approaches to portfolio construction(

    • Traditional approach )ere, the investor*s needs

    in terms of income and capital appreciation are

    evaluated and appropriate securities are selected

    to meet the needs of the investor, by evaluating

    the entire nancial plan of the investor

    • Modern approach In this approach portfolios are

    constructed to ma%imi+e the e%pected return for a

    given level of risk

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     #raditional !pproach

     #raditional approach deals with the following two

    decisions(

    a $etermining the ob-ectives of the portfolio

    b Selection of securities to be included in the portfolio

    !teps In

    Traditional

    Approach

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    Contd…

    !nalysis of Constraints( Income needs, .i'uidity, safety of

    principal, time hori+on, ta% considerations, etc

    $etermination of ob-ectives( Current income, growth in

    income, capital appreciation, preservation of capital, etc

    Selection of portfolio( depends on the ob-ectives and

    asset mi%

    !ssessment of risk and return

    $iversication

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    Phases of Portfolio Management

     #here are basically ve phases in the portfolio

    management

    0ach of these phases makes up an integral part

    of the "ortfolio &anagement and the success of

    it depends on the eectiveness in implementing

    these phases

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    Contd…

    !EC"RIT# ANAL#!I!

     #here are many securities available to investors

    Security analysis is the initial phase of the portfolio

    management process consisting of e%amining the risk7return characteristics of individual securities

    1sing the two most important tools( Fundamental !nalysis

    and #echnical !nalysis, security analysis is conducted

     #he basic approach for investing in securities is to sell the

    overpriced securities and purchase underpriced securities

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    Contd…

    PORTFOLIO ANAL#!I!

    Security analysis provides the investor a set of protable

    securities that can attain the nancial goals of the Investor

    9y constructing a portfolio investors try to reduce the risk

    and adopt diversication in investment

    Portfolio analysis is the phase where a set of possible

     portfolios are identied that include a given set of

    securities and involves calculating their return and risk for

    further analysis.

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    Contd…

    PORTFOLIO !ELECTION

    !fter the portfolio analysis generates a set of

    possible portfolios, the selection phase begins

    "ortfolio selection phase involves rstly preparing

    the set of e:cient portfolios and then from these

    selecting the optimal portfolio for investment

    Ecient portfolio is that portfolio which gives the

    highest returns at a given level of risk.

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    Contd…

    PORTFOLIO RE$I!ION Since the nancial market and the economic conditions

    are dynamic in nature the investor has to constantly

    monitor the portfolio to make sure that it continues tobe optimal for investment

     #hus, the portfolio has to be revised to ad-ust to the

    changes It includes purchase of new securities and sale

    of some e%isting securities

     #hus, portfolio revision includes changing the mi% of

    securities and their proportion in the portfolio

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    Contd…

    PORTFOLIO E$AL"ATION

    "ortfolio evaluation is the process which is

    concerned with assessing the performance of the

    portfolio over a selected period of time in terms

    of return and risk

    It provides a feedback mechanism for improvingthe entire portfolio management process in order

    to design a better portfolio ne%t time

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    E$OL"TION OF PORTFOLIOMAMANGEMENT

    Financial statement analysis ;in > 2ailroad

    securities in 1S!

    Common si+e analysis ;

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    Role of PortfolioManagement

    "ortfolio management was used by only few

    selected people in India earlier, but the scenario

    has totally changed today

    "ortfolio management is been used widely in India

     ."D gave a uplift to "ortfolio management

    Financial $erivatives like futures and 5ptions,

    have evolved as ma-or contributors

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    2isk and 2eturn

    Module II

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    RI!' 

    • E(er) in(estment *ears Ris+ and Return

    • In general terms, ris+ is referred to as the

    possi*ilit) of incurring loss for an in(estment-

    • Financial meaning of ris+ is associated along

    .ith return-

    • It is de/ned as follo.s, 0Ris+ is the potential

    for (aria*ilit) in returns-1

    • The uncertaint) associated .ith return in an

    in(estment introduces ris+ in the in(estment-

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    Contd…

    • An in(estment is characteri2ed *) e3pected

    return and reali2ed return-

    • E3pected return is the uncertain future

    return that an in(estor e3pects to get from

    his in(estment-

    • Reali2ed return is the actual return that an

    in(estor has o*tained from the in(estment

    after maturit)-

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    ELEMENT! OF RI!' 

    • The factors that cause (ariations in the returns

    from an in(estment comprise of elements of ris+-

    • These elements can *e classi/ed in t.o

    categories

    a4 "ncontrolla*le 5E3ternal factors to companies

    a6ecting a large num*er of securities

    simultaneousl)4

    *4 Controlla*le 5Internal factors to companies

    a6ecting onl) particular companies4

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    Contd…

    • The ris+ produced *) the uncontrolla*le factors

    is called as s)stematic ris+-

    • The ris+ produced *) the controlla*le factors is

    called as uns)stematic ris+-

    • The total (aria*ilit) in returns of a securit)

    represents the total ris+ of that securit)- These

    are the 7 components of ris+

    Total Ris+ 8 !)stematic Ris+ 9 "ns)stematic Ris+ 

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    !#!TEMATIC RI!' 

    • The impact of economic, political and socialchanges is s)stem:.ide and that portion of total

    (aria*ilit) in securit) returns caused *) such

    s)stem:.ide factors is referred to as s)stematic

    ris+-

    • This ris+ is su*:di(ided into ; of the follo.ing

    ris+s

    a4 Interest rate ris+ 

    *4 Mar+et ris+ 

    c4 Purchasing po.er ris+ 

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    Contd…

    INTERE!T RATE RI!'• It is a s)stematic ris+ that particularl) a6ects de*t

    securities directl) and shares indirectl)-

    • The mar+et price of *onds

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    Contd…

    MAR'ET RI!'

    • This is a t)pe of s)stematic ris+ that a6ects shares-

    • There e3ists a long:term (olatilit) in the mar+et due

    to *usiness c)cles 5*ullish and *earish trends4 and

    short:term (olatilit) caused *) changing in(estor

    e3pectations-

    • The stoc+ mar+et *eing (olatile leads to (ariations

    in the returns of in(estors in shares- This (ariationin returns caused *) the (olatilit) of the stoc+

    mar+et is referred to as the Mar+et Ris+-

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    P"RC>A!ING PO?ER RI!'

    • In=ation e3isting in an econom) leads to

    lo.ering of the purchasing po.er of mone),

    resulting an in(estor to e3perience decline in

    purchasing po.er of his in(estment and also

    return from his in(estment-

    • This (ariation in in(estor returns caused *)

    in=ation is called as Purchasing Po.er Ris+-

    • Its impact is uniforml) felt on all securities in the

    mar+et and thus it is called as a s)stematic ris+-

    Contd…

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    "N!#!TEMATIC RI!' 

    • The returns from a securit) ma) sometimes (ar)*ecause of certain factors a6ecting onl) the compan)

    issuing such securit)-

    • ?hen such (aria*ilit) of returns occurs *ecause of such

    /rm:speci/c factors, it is +no.n as "ns)stematic ris+-

    • This ris+ ma) ta+e the follo.ing t.o forms

    a4 @usiness Ris+ The operating en(ironment of the

    compan)

    *4 Financial Ris+ The /nancing pattern adopted *) the

    compan)

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    Contd…

    • @usiness Ris+ arises from the ina*ilit) of a

    /rm to maintain its competiti(e edge and the

    gro.th or sta*ilit) of the earnings- It can *e

    internal or e3ternal-

    •  Internal @usiness Ris+ 

    Fluctuations in the sales

    Research Be(elopment

    Personnel management

    Fi3ed cost

    !ingle product

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    • E3ternal @usiness Ris+ 

    !ocial and regulator) factors

    Political ris+ 

    @usiness c)cle

    Contd…

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    @"!INE!! RI!'

    • Each compan) operates .ithin a particular operatingen(ironment comprising *oth internal en(ironment

    5.ithin the /rm4 and e3ternal en(ironment 5outside the

    /rm4-

    • The impact of these operating conditions is re=ected in

    the operating costs of the compan)- If re(enue declines

    5.ith high /3ed costs4 operating pro/t reduces, .ith high

    *usiness ris+-

    • Thus, @usiness Ris+ is the function of the operating

    conditions faced *) a compan) and is the (aria*ilit) in

    operating income caused *) the operating conditions of

    the compan)-

    Contd…

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    FINANCIAL RI!'

    • It is a function of /nancial le(erage 5.hich is the

    use of de*t in the capital structure4-

    • !ince de*t creates a /3ed pa)ment 5interest4, it

    creates more (aria*ilit) in EP! 5Earnings Per !hare4-

    • The increase or decrease in EP! in response to

    changes in operating pro/t .ould *e much .ider in

    the case of a le(ered /rm 5a compan) ha(ing de*t

    in its capital structure4 than in case of an unle(ered

    /rm-

    Contd…

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    • This (aria*ilit) in EP! due to the presence of

    de*t in the capital structure of a compan) is

    referred to as Financial Ris+ -

    • This is speci/c to each compan) and forms

    part of its uns)stematic ris+-

    Contd…

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    MEA!"REMENT OF RI!' 

    • The uanti/cation of ris+ is necessar) for conductinga thorough in(estment anal)sis-

    • It is assumed that ris+ in the in(estment is

    associated .ith its return- Thus, ris+ cannot *e

    measured .ithout reference to return, .hich

    depends on cash in=o.s from the in(estment-

    E3pected return the pro*a*ilit) .eighted a(erage of

    all the possi*le returns-

    Ris+ can *e measured *) (ariance or standard

    de(iation of the pro*a*ilit) distri*ution of possi*le

    returns-

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    MINIMI!ING RI!' EDPO!"RE

    • Mar+et Ris+ Protection

     – @) stud)ing mar+et *eha(iour

     – Calculations of standard de(iation and *eta to chec+

    (olatilit)

     – >old the stoc+ for a long period of time

    • Protection Against Interest Rate Ris+ 

     – >old in(estment till maturit)

     – @u)ing of T:@ills and *onds of short term maturit)

     – Maturit) di(ersi/cation 5in(est in *onds .ith

    di6erent maturit) dates4

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    %"E!TION! &

    & &

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    PORTFOLIO

     ANALYSIS

    Module III

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    INTRODUCTION

     Analysis of investment for a single security is done by

    comparing the risk and return of the particular

    individual security.

    Investors are always risk averse but want good

    returns for their investment.

    Thus, the investors generally never prefer to opt forone individual security, they opt for a combination of

    different securities put together.

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    CONTD…It is assumed that money invested in several

    securities simultaneously will tend to adjustment ofloss in one security with the gain in the other

    securities.

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    CONTD…

    Group of securities held together as an investment is

    Portfolio.

    The process of creating a portfolio for increasing return

    and minimizing risk by spreading it over all securities

    is called Diversification.

    From the same set of securities different portfolios can

    be created with varying proportions.

    Determining the efficiency of the portfolios is one of the

    major concern for decision making.

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    CONTD…

    Determining the expected return and risk of each

    portfolio that can be created from a set of selected

    securities is the first step in portfolio management

    and is called asPortfolio Analysis.

    Portfolio Analysis involves:

    a) Generating list of securities for inclusion

    b) Expected return of a Portfolio

    c) Risk of a Portfolio

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    PORTFOLIO-MARKOWITZ MODEL

    Harry Markowitz introduced the concept of correlationamong the different stocks’ returns in the construction

    of a portfolio.

    This model is based on the belief that holding two

    stocks is less risky than holding one stock.

    Example: Holding stocks from Automobile, IT and

    Banking companies together is better than having all

    the investment only in IT companies.

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    CONTD…

    Building up an optimum portfolio is a very difficult task.

    Markowitz provides the solution to this with the help of risk

    and return relationship.

     Assumptions for the Markowitz Model:

    a) Individual investor estimates risk on the basis of variability

    of returns (Variance)

    b) Investor’s decision is solely based on the expected return

    and variance of returns only.

    c) For a given level of risk, investor prefers higher return to

    lower return. (lower risk than higher risk).

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    EXPECTED RETURN OF A PORTFOLIO

    The expected return of a portfolio of assets is simply

    the weighted average of the return of the individual

    securities held in the portfolio.

    The weight for each of the returns is the proportion

    of that security in the portfolio investment.

    Expected return for portfolio is calculated as follows:rp = ∑ xi ri 

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    RISK OF A PORTFOLIO

    Risk is generally measured in statistical terms.The measures used for measuring risk in investment

    are variance of return and standard deviation of

    return.

    These tools measure the extent to which returns are

    expected to vary around an average over time.

    Since the portfolio has combination of securities the

    risk characteristics of each security within the

    portfolio has to be considered.

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    CONTD…

    The interactive risk of individual securities in a portfolio

    refers to the how the returns of a security move with the

    returns of other securities in the portfolio and contribute

    to the overall risk of the portfolio.

    Covariance is the statistical measure that indicates the

    interactive risk of a security relative to others in a

    portfolio of securities.

    Thus, the way security returns vary with each other

    affects the overall risk of the portfolio.

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    CONTD…

    The covariance between two securities X and Y

    can be calculated as follows:

    Covxy = ∑ [ Rx - Rx ] [ Ry - Ry ]

    N

    Covxy= Covariance between x and yR x = Return of security x

    R y = Return of security y

    Rx = Expected return or mean return of x

    Ry = Expected return or mean return of y

    N = Number of observations

    CONTD

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    CONTD…

    If the returns of the two securities move in the samedirection consistently the covariance would be

    positive.

    If the returns of the two securities move in opposite

    direction consistently the covariance would be

    negative.

    If the movements of returns are independent of each

    other, covariance would be close to zero.

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    COEFFICIENT OF VARIATION

    Covariance can be standardized to facilitate

    comparison.

    The measure that divides the covariance between

    two securities by product of the standard

    deviation of each security is called asCoefficient

    of correlation.

    rxy = Covxy

     x y

    CONTD

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    The correlation coefficients may range from -1 to +1.

    -1 indicates negative whereas +1 indicates positive

    correlation between security returns.

     A value close to zero indicates that the returns are

    independent.

    CONTD…

    PORTFOLIOVARIANCE

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    PORTFOLIO VARIANCE

    The variance of a portfolio is the risk faced by the

    portfolio.

    Portfolio varianceis the relationship between each

    security in the portfolio with every other security as

    measured by the covariance of return, along with the

    weighted average of the variances of individual

    securities in the portfolio.

    2p = x12 12 + x22 22 + 2 x1x2 (r12 12)

     Note: Portfolio standard deviation can be obtained by taking

    the square root of portfolio variance

    CONTD

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    Thus, the risk and return of a portfolio depends on

    two sets of factors:

    a) The returns and risks of individual securities and

    the covariance between securities in the portfolio.

    b) The proportion of investment in each security.

    ) The first set are parametric factors (Out of control

    of investor) and second are choice variable (In

    investor’s control).

    CONTD…

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    REDUCTION OF PORTFOLIO RISK

    THROUGH DIVERSIFICATION

    The process of combining securities in a portfolio is

    known asDiversification.

    The aim of diversification is to reduce total risk

    without sacrificing portfolio return.

    The effect of diversification can be studied if we

    observe the impact of correlation on portfolio risk

    based on the following cases:

    CONTD

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    a) Security Returns Perfectly Positively Correlated

    (Correlation is +1)

    b) Security Returns Perfectly Negatively Correlated

    (Correlation is -1)

    c) Security Returns Uncorrelated

    (Correlation is Zero)

    CONTD…

    CONTD

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    Security Returns Perfectly Positively Correlated

    The correlation coefficient here is +1 and the returns of

    securities move up and down together.

    Diversification here provides only risk averaging andno risk reduction because the portfolio risk cannot be

    reduced below the individual security risk.

    Thus, when security returns are perfectly positivelycorrelated, diversification is not a good strategy.

    CONTD…

    CONTD

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    Security Returns Perfectly Negatively Correlated

    The correlation coefficient here is -1 and the returns of

    securities always move in exactly opposite directions.

    The portfolio may become entirely risk free when

    security returns are perfectly negatively correlated.

    Thus, when security returns are perfectly negatively

    correlated, diversification becomes a highly productive

    activity.

    In reality however, it is rare to find securities that are

    perfectly negatively correlated.

    CONTD…

    CONTD

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    Security Returns Uncorrelated When the returns of two securities are entirely

    uncorrelated, the correlation coefficient would be zero.

    Here the portfolio standard deviation is less than the

    S.D. of individual securities in the portfolio.

    Thus, when security returns are uncorrelated,

    diversification reduces risk and is a productive activity.

    CONTD…

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    PORTFOLIOS WITH MORE THAN

    TWO SECURITIES

     An optimal portfolio is one where there are always

    more than two securities included.

     An investor can make the portfolio risk arbitrarily

    small by including a large number of securities with

    negative or zero correlation in the portfolio.

    But, in practice the benefits of diversification are

    limited, as no securities show negative or even zero

    correlation.

    CONTD

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    The total risk of an individual security comprises

    of two components:

    Systematic risk (Market risk)

    Unsystematic risk (Individual security risk)

    CONTD…

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    RISK-RETURN CALCULATIONS OF

    PORTFOLIOS WITH MORE THAN TWO

    SECURITIESExpected return calculations

    Portfolio variance calculations

    Standard Deviation calculations

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    QUESTIONS ? ? ?

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    PORTFOLIO SELECTION

    Module IV

    INTRODUCTION

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    INTRODUCTION

    Determining the expected return and risk of each

    portfolio that can be created from a set of selected

    securities is the first step in portfolio management called

    as Portfolio Analysis.

     After the analysis Portfolio construction requires

    generation of a portfolio that provides the highest return

    with lowest risk.

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    he portfolio that provides the highest return and the

    lowest risk is called as the !ptimal Portfolio.

    he process of finding the optimal portfolio is described

    as Portfolio "election.

    he model followed for portfolio selection is the

    #arkowit$ #odel.

    Contd…

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    he selection of portfolios by the investor will be guided

    by two criteria%

    a& 'iven two portfolios with same expected return( the

    investor would prefer the one with the lower risk

    b& 'iven two portfolios with the same risk( the investor

    would prefer the one with the higher expected return

    Contd…

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    FEASIBLE SET OF PORTFOLIOS

    )orming the feasible set of portfolios with limited set of securitiesand large number of portfolios( adopting different proportions of

    securities is called as the Portfolio !pportunity "et.

    *n this Portfolio !pportunity "et( there will be some portfoliosdominating the others.

    Portfolios that are dominated by other portfolios are called as

    *nefficient portfolios.

    he portfolios that dominate the other portfolios are called as the

    +fficient portfolios.

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    he feasible set of portfolio represents all portfolios that

    can be constructed from a given set of stocks.

     An efficient portfolio is one that offers%

    • he maximum return for a given amount of risk

    • he minimum risk for a given amount of return

    he collection of efficient portfolios is called the efficientset or efficient frontier.

    Contd…

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    he portfolio with the least amount of risk in the

    opportunity set of portfolios is called as the 'lobal

    minimum variance portfolio.

    he portfolios with minimum risk and maximum return

    ,the north-west boundary of the shaded area& are more

    efficient than all the other portfolios.

    Contd…

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    THE EFFICIENT FRONTIER

    he boundary with the minimum risk and maximum

    return among the portfolio opportunity set is called the

    +fficient )rontier .

    he set of portfolios lying between the global minimum

    variance portfolio and the maximum return portfolio on

    the efficient frontier represents the efficient set of

    portfolios.

    C d

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    Contd…

    he efficient frontier is a concave curve in the risk-return

    space that extends from the minimum variance portfolio to

    the maximum return portfolio.

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    SELECTION OF OPTIMAL PORTFOLIO

    ational investors will obviously prefer to invest in the

    efficient portfolios depending on the investor/s degree of

    aversion to risk.

    0

    1

     A highly risk averse investor/s

    portfolio will lie here

     An investor who is not risk

    averse will hold a portfolio here

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    hus( the selection of the optimal portfolio depends on

    the investor/s risk aversion or on his risk tolerance.

    his is graphically represented through a series of risk

    return utility curves called *ndifferent 0urves.

    Contd…

    *2

    *3*4

    *ndifference curve

    +fficient frontier !

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    +ach of the indifference curves represents different

    combinations of risk and return( all of which are equally

    satisfactory to the concerned investor.

    he investor is said to indifferent between the successivepoints in the curve.

    +ach curve moving upward represents a higher level of

    satisfaction or utility. And the investor is interested to

    maximi$e his utility by moving up to the higher utility

    curve.

    Contd…

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    he optimal portfolio for an investor would be the one

    at the point of tangency between the efficient frontier

    and his risk-return utility or indifference curve.

    *n the diagram( point ! represents the optimal curve.

    Contd…

    *ndifference curve

    +fficient frontier !

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    LIMITATIONS OF MARKOWITZ MODEL

    hough #arkowit$ model proved to be very beneficial it

    had certain drawbacks as follows%

    a& 5arge number of input data required for calculations.

    b& 0omplexity of computations required.

    )1ecause of these practical difficulties with #arkowit$

    #odel( simplification was needed in the amount and type

    of input data required to perform portfolio analysis.

    SINGLE INDE MODEL

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    SINGLE INDE MODEL

    he basic view of the "ingle *ndex #odel is that all stocksare affected by movements in the stock market.

     As markets move up the share price also increases and as

    markets move down so does the share price.

    his co-movement of stocks with a market index may be

    studied with the help of a simple linear regression analysis(

    taking the returns on an individual security as the

    dependent variable and the returns on the market index as

    the independent variable.

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    he return of an individual security is assumed todepend on the return on the market index.

    *t is expressed as follows%

    i  6 7i  8 9i m  8 ei

    #easurement under "ingle *ndex #odel includes%

    a& *ndividual "ecurity risk and security return

    b& Portfolio risk and portfolio return

    Contd…

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     Alpha represents the individual security/s return that is

    independent of the market/s performance.

    1eta is the measure of a stock:s sensitivity of returns to

    changes in the market. *t is a measure of systematic risk.

    Contd…

    MULTI INDE MODEL

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    MULTI INDE MODEL

    #ulti-*ndex model increases the scope of the "ingle *ndex

    #odel.

    #ulti-*ndex model attempts to identify and incorporate some

    non-market or extra market factors that cause securities to

    move together also into the model.

    hese extra-market factors are a set of economic factors that

    account for common movements in stock prices beyond that

    accounted for by the market index itself.

    +.g.% *nflation( real economic growth( exchange rates( etc.

    C d

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     A multi-index model incorporating the market effect and

    three extra-market effects takes the following form%

     i  6 7i  8 9mm 8 922 8 933 8 944 8 ei

     A multi-*ndex model is an alternative to the single index

    model. ;owever( it is more complex and requires more

    data estimates for its application.

    Contd…

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    QUESTIONS ? ? ? 

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    89

    Capital Asset Pricing Model

    (CAPM)

    Module V

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    90

    Introduction

    In portfolio selection phase it is seen that

    investors search for efficient portfolios and

    select an optimal portfolio.

    The Markowitz theory provides tools for

    analysis and selection of portfolio.

    CAPM was developed in 60s by researchers!illiam "harpe# $ohn %intner and $an Mossin.

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    Capital Asset Pricing Model

    The Capital Asset Pricin& Model derives the

    relationship between the e'pected ret(rn and risk

    of individ(al sec(rities and portfolios in the capital

    markets )if everyone behaved in the way the

    portfolio theory s(&&ested*.

    +ere the re,(ired rate of ret(rn of an asset is

    havin& a linear relationship with asset-s beta val(e

    )(ndiversifiable or systematic risk*.91

    F d t l N ti f P tf li Th

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    Fundamental Notions of Portfolio Theory Characteristics of Investment/ I"1 2 3T45

    The risk is red(ced thro(&h diversification and th(s

    portfolio is created.

    !ith the &iven set of sec(rities a n(mber ofportfolios can be created by alterin& the proportion

    of f(nds.

    Portfolio analysis has to be considered. After portfolio analysis# efficient portfolios are

    listed and optimal portfolio is selected.92

    d

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    Contd…

    "ystematic risk )market risk* cannot be eliminated. Market risk is indicated by the sensitivity of a

    sec(rity to the movements of the market and is

    meas(red by the beta coefficient.

    ational investors e'pect ret(rns comparative to

    its risk )hi&h risk / hi&h ret(rn*# th(s# the ret(rn is

    e'pected to be correlated with this risk only.

    93

    d

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    Contd…

    The Capital Asset Pricin& Model &ives the nat(re

    of the relationship between the e'pected

    ret(rn and the systematic risk of a sec(rity.

    This theory states that the rate of ret(rn of an

    asset is havin& a linear relationship with the

    assets beta val(e which is known as systematic

    risk.

    94

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    Assumptions of CAPM

    * Investors make investment decisions based on risk

    ret(rn assessments meas(red in terms of e'pected

    ret(rns and standard deviation of ret(rns.

    7* The p(rchase or sale of a sec(rity can be

    (ndertaken in infinitely divisible (nits.

    * P(rchases and sales by a sin&le investor cannot

    affect prices.

    95

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    Contd…

    8* There are no transaction costs.

    9* There are no personal income ta'es.

    6* The investor can lend or borrow any amo(nt of f(nds

    desired at a rate of interest e,(al to the rate of

    riskless sec(rities.

    :* The investor can sell short any amo(nt of any shares.

    ;* Investors share homo&eneity of e'pectations.

    96

    Efficient frontier with riskless lending

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    Efficient frontier with riskless lending

    and orrowing !hen an opport(nity is &iven to the investors they can

    mi' riskfree assets with risky assets in a portfolio to

    obtain a desired rate of ret(rn.

    A riskfree asset is one whose ret(rn is certain s(ch as

    a &overnment sec(rity. et(rn is certain# so risk is zero.

    The investor can invest a portion of his f(nds in the

    riskless asset which is considered e,(ivalent to lendin&

    at the risk free asset-s rate of ret(rn )f *.

    97

    Contd

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    Contd…

    In the same way# the investor may borrow at the same

    riskless rate for the p(rpose of investin& in a

    portfolio of risky assets.

    +e may his own f(nds as well as some borrowed f(nds

    for investment.

    The efficient frontier is a concave shape.

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    99

    Rp

    (Rf)

    B

    C

    A

    Contd…

    Contd…

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    Concave c(rve A

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    !isk and !eturn using CAPM

    !ET"!N#

    !c  $ %!m & '( ) %* !f

    !I+,#

    - c $ % - m  > ) ? @*  f 

    101

    Contd…

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    Considerin& borrowin& f(nds by the investor for investin&

    in the risky portfolio an amo(nt lar&er than his ownf(nds.

    @ is the proportion of investor-s f(nds invested in the

    risky portfolio# then we can envisa&e three sit(ations/ IB@ )investors f(nds are f(lly committed to the riskyportfolio*

    @ D )only a fraction of the f(nds is invested in the riskyportfolio and the remainder is lend at the risk free rate*

    @ E )means the investor is borrowin& at the risk free rate andinvestin& an amo(nt lar&er than his own f(nds in the riskyportfolio# called a levered portfolio*

    102

    Contd…

    ! t . !i k f P tf li

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    !eturn . !isk of Portfolio

    The !ET"!N of a levered portfolio can be

    calc(lated as follows/

    !/ $ % !m  ) '% ) (* !f

    103

    0ross return earned yin1esting the orrowed

    funds as well asin1estor2s own funds inthe risky portfolio 

    The cost of orrowingfunds which is deducted

    from the gross returnsto otain the net returnon the le1ered portfolio 

    Contd…

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    The !I+, of a levered portfolio can be calc(lated as

    follows/- / $ % - m

    The ret(rn and risk of the levered portfolio are lar&er

    than those of the risky portfolio. The levered portfolio wo(ld &ive increased ret(rns with

    increased risk.

    The ret(rn and risk of all levered portfolios wo(ld lie in astrai&ht line to the ri&ht of the risky portfolio )< in the

    dia&ram* 104

    Contd…

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    105

    Rp

    (Rf)

    B

    C

    A

    Th(s# lendin& and borrowin& &ives (s an efficient

    frontier that is a strai&ht line thro(&ho(t# that setso(t all the alternative combinations of the risky

    portfolio with risk free borrowin& and lendin&.

    %ine from f  to < E combinations of the risky

    portfolio and riskfree asset

    %ine beyond < E

    represents all the levered portfolios

    Contd…

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    %evered portfolios are those with combinations of

    the risky portfolio with borrowin&.

    %endin& is combinin& the risky portfolio with risk

    free asset.

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    Investors who do not prefer risk takin& will chooseto lend and hold a combination of risky assets and

    the risk free asset.

    "ome investors who are ready to take risk# chooseto borrow and invest more in the risky portfolio.

    107

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    Capital Market /ine

    108

    Contd…

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    Contd…

    Assuming all investos !ave i"enti#al e$pe#tations% t!e&

    geneall& !ave t!e same effi#ient fontie'

    !e ABC s!os t!e investos potfolio of is*& assets'

    An& point +eteen B , C gives supeio etun #ompae"to B , A'

    -f investos #an #om+ine is*less assets it! is*& assets%

    (t!e staig!t line) it epesents all possi+le #om+inations of

    is*less an" is*& assets'

    109

    Contd…

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    !e line fome" +& t!e a#tion of all investos mi$ing t!e

    ma*et potfolio (is*& assets) it! t!e is* fee asset is

    *non as t!e Capital Market Line'

    C./ gives t!e "esia+le set of investment oppotunities

     +eteen is* fee an" is*& investments' -t povi"es a is*

    etun elations!ip an" a measue of is* fo effi#ient

     potfolios'

    110

    Contd…

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    The +ecurity Market /ine

    111

    Contd…

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    !e C./ s!os t!e is* etun elations!ips of all

    effi#ient potfolios% +ut e$#lu"es ineffi#ient potfolios' But%

    CA. in#lu"es is* etun elations!ips fo all se#uities

    an" potfolios (effi#ient , ineffi#ient)'

    ./ +asi#all& moe applies to se#uities' An" t!e is*

    fa#to t!at is use" !ee is Beta'

    !us% e$pe#te" etun of se#uit&potfolio is elate" to t!e

    is* of t!e se#uit&potfolio t!at is measue" +& Beta'

    112

    Contd…

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    Beta is a measue of t!e se#uit&s sensitivit& to #!anges inma*et etun'

    Beta 1 !ig!e sensitivit& to ma*et #!anges

    Beta 1 loe sensitivit& to ma*et #!anges

    Beta 1 se#uit& moves in same "ie#tion as t!e ma*et

    !us% t!e of t!e ma*et is ta*en as 1'

    113

    Contd…

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    A is* fee asset !as an e$pe#te" etun euivalent to R f   an" Beta

    #oeffi#ient of eo' !e ma*et potfolio . !as a +eta #oeffi#ient of

    one an" e$pe#te" etun euivalent to R m'

    A staig!t line :oining t!ese to points is *non as t!e Security

    Market Line (SML)'

    !e ./ povi"es t!e elations!ip +eteen t!e e$pe#te" etun an"

     +eta of a se#uit&potfolio' -t is epesente" as;

    R i  R f < i (R m  = R f )

    114

     Risk-free return

     Risk premium of market 

     Expected return

    Contd…

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    As t!e value of goes on in#easing t!e e$pe#te" Ri also

    goes on in#easing'

    e#uities !i#! !ave of moe t!an 1 ae #alle"

    aggessive se#uities'

    An" se#uities it! less t!an 1 ae #alle" "efensive

    se#uities'

    115

    CAPM Model

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    CAPM Model

    !e elations!ip +eteen is* an" etun esta+lis!e" +& t!ese#uit& ma*et line is *non as t!e Capital Asset Pricing

    Model'

    -t is a linea elations!ip% as !ig!e t!e (is*) lage is t!e

    e$pe#te" etun +& t!e investo'

    !is is not suita+le fo in"ivi"ual se#uities +ut fo

     potfolios (+ot! effi#ient as ell as ineffi#ient)'

    R i  R f < i (R m  = R f )

    116

    Contd…

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    !e CA. mo"el suggests t!at s&stemati# is* is t!e onl&impotant inge"ient in "etemining e$pe#te" etun'

    As investos #an eliminate uns&stemati# is* t!oug!

    "ivesifi#ation% t!e& e$pe#t !ig! etuns fo +eaing t!e

    s&stemati# is*'

    !us% t!e elevant is* of an asset is its s&stemati# is* an"

    not t!e total is*'

    117

    SML and CML

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    SML and CML

    Capital Market /ine +ecurity Market /ine

    isk is defined as total risk isk is defined as systematic riskisk is meas(red by ". F.

    )*isk is meas(red by

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    Pricing of Securities with CAPM

    !e CA. is use" fo evaluating t!e pi#ing of se#uities%an" povi"es a fameo* to assess !et!e a se#uit& is

    #oe#tl& pi#e"% ovepi#e" o un"epi#e"'

    >!en t!e e$pe#te" etun an" t!e estimate" etun of a

    se#uit& "oes not mat#! t!e se#uit& ma& +e #alle" as ove=

     pi#e" o un"e=pi#e"'

    !e estimate" etun on a se#uit& #an +e #al#ulate" as;Ri (1 ? 2) < @1

      0

    119

    Contd…

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    120

    The framework for eval(ation of pricin& of sec(rities can be

    (nderstood better with the followin& dia&ram

    Contd…

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    !e "iagam s!os t!e ./% it! Beta values plotte" on

    a$is an" estimate" etuns ae plotte" on t!e a$is'

    -f points of estimate" etuns o##u on t!e ./ line% t!e& ae

    #oe#tl& pi#e"'

    -f t!e points o##u a+ove t!e ./ line in t!e same is* #lass

    (estimate" etun is !ig!e t!an e$pe#te" etun) t!e&

    un"epi#e"'

    -f t!e points o##u +elo t!e ./ line in t!e same is* #lass

    (estimate" etun is loe t!an e$pe#te" etun) t!e& ovepi#e"'

    121

    Contd…

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    CA. #an +e use" to i"entif& un"epi#e" an" ovepi#e"se#uities'

    $pe#te" etun stimate" etun Dn"epi#e"

    $pe#te" etun stimate" etun Evepi#e"

    ($pe#te" etun) R i  R f < i (R m  = R f )

    !us% CA. postulates t!at eve& se#uit& is e$pe#te" to ean a

    etun #ommensuate it! its is* as measue" +& +eta'

    122

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    3"E+TI4N+ 5 5 5

    123

    MOB"LE $I

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    PORTFOLIO RE$I!ION

    MOB"LE $I

    Introduction

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    IntroductionPortfolio management stresses the importance of

    portfolio anal)sis and portfolio selection so as to

    o*tain the *est or optimal portfolio that gi(es

    ma3imum returns .ith minimum ris+-

    @ut, the ne3t challenge is to +eep the optimal

    portfolio Optimal for a long time- !ince the mar+et

    is d)namic the portfolio also tends to change o(er

    time-

    This can *e achie(ed *) adopting 0Portfolio

    Re(ision1-

    Portfolio Re(ision

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    Portfolio re(ision in(ol(es changing the e3isting

    mi3 of securities in a portfolio- It can *e either

    changing the securities included in the portfolio

    or altering the proportion of funds in(ested in

    the securities-

    Portfolio re(ision is the process of adusting the

    e3isting portfolio in accordance .ith the

    changes in /nancial mar+ets and the in(estors

    position so as to ensure ma3imum return from

    the portfolio .ith the minimum of ris+-

    Contd

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    • Thus, portfolio re(ision or adustment

    necessitates purchase and sale of

    securities-

    • The o*ecti(e of portfolio re(ision is

    ma3imi2ing the return for a gi(en le(el of

    ris+ or minimi2ing the ris+ for a gi(en le(el

    of return-

    Need for Re(ision

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    The need for portfolio re(ision ma) arise

    from changes in the /nancial mar+et or

    changes in the in(estors position 5his

    /nancial status and preferences4-

    H4 Mar+et related

    !ince the /nancial mar+ets change, it .ill

    a6ect the (alue of the portfolio, hence

    portfolio has to *e re(ised-

    Contd

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    74 In(estor related

    A(aila*ilit) of additional funds for

    in(estment

    Change in ris+ tolerance

    Change in the in(estment goals

    Need to liuidate a part of the portfolio to

    pro(ide funds for some alternati(e use

    Constraints In Portfolio

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    Re(isionThe practice of portfolio re(ision in(ol(ingpurchase and sale of securities gi(es rise to

    certain pro*lems .hich act as constraints in

    portfolio re(ision-The major constraints include the following:

    a4 Transaction cost

    *4 Ta3es

    c4 !tatutor) stipulations

    d4 Intrinsic dicult)

    Contd

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    Transaction Cost

    Transaction costs such as commission and

    *ro+erage are in(ol(ed .hile trading 5purchase

    or sale of securities4- Thus, increase in trading

    ma) lead to increase in these costs and

    reduction in gains from the portfolio-

    Thus transaction costs act as constraints intimel) re(ision of portfolio-

    Contd

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    Ta3es

    Ta3es are applica*le on capital gains arising from

    sale of securities- The) can *e long:term or short:

    term-

    Generall), Long:term capital gains are ta3ed at a

    lo. rate and short:term capital gains are ta3ed at a

    high rate-

    Freuent selling for re(ision ma) lead to short:term

    gains and in turn lead to high ta3 pa)ments *) the

    in(estor and thus, it is termed as a constraint-

    Contd

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    !tatutor) !tipulations

    The largest portfolios in e(er) econom) is

    managed *) in(estment companies and mutual

    funds-

    These are institutional in(estors and are

    normall) go(erned *) certain statutor)

    stipulations regarding their in(estment acti(it)-

    These stipulations or rules ma) act as

    constraints in portfolio re(ision-

    Contd

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    Intrinsic dicult)Portfolio Re(ision is a dicult and time

    consuming tas+-

    There are di6erent approaches adopted tounderta+e portfolio re(ision that are not clearl)

    de/ned-

    This dicult) of carr)ing out portfolio re(ision

    itself ma) act as a constraint to portfolio

    re(ision-

    Portfolio Re(ision!trategies

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    !trategies

    Portfolio re(ision ma) adopt an) of the

    follo.ing t.o strategies

    a4 Acti(e re(ision strateg)

    *4 Passi(e re(ision strateg)

    The choice of the strateg) .ould depend

    on the in(estors o*ecti(es, s+ills,

    resources and time-

    Contd

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    Acti(e Re(ision strateg) in(ol(es freuent

    and su*stantial adustments to the portfolio

    .ith the o*ecti(e to *eat the mar+et-

    Passi(e strateg) in(ol(es onl) minor and

    infreuent adustments to the portfolio o(er

    time that are carried out according to

    predetermined rules and procedures called

    formula plans-

    Acti(e and Passi(e re(isionstrategies

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    strategiesActi(e re(ision strateg) Passi(e re(ision strateg)

    Fre'uent changes in theportfolio ;fre'uent portfoliorevision

    Infre'uent changes in theportfolio ;Infre'uent portfoliorevision

    9elieve that securitymarkets are not continuouslye:cient

    9elieve that security

    markets are e:cient

    !ssume that investors haveheterogeneous e%pectationsregarding risk and return of

    securities

    !ssume that investors havehomogeneous e%pectationsregarding risk and return of

    securitiesIncludes carrying outportfolio analysis andportfolio selection everytime during revision

    "ortfolio analysis andselection is done only onceand then only minorchanges are carried out

    Formula plans

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    The aim for e(er) in(estment is to ma+e higher

    returns .ith minimum ris+, and this is carried on *)

    purchase and sale of securities-

    ?hen prices of securities are lo. the) are purchased

    and .hen prices of securities are high the) are soldto ma+e pro/t .ith the price di6erential-

    @ut in(estors are unsure a*out the time .hen these

    purchase and sale decisions should *e ta+en- Thus,

    in(estors .ill not *e a*le to ta+e the *ene/t from

    price =uctuations-

    h i h i l i i h i

    Contd

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    There are certain mechanical re(ision techniues

    or procedures de(eloped to ena*le the in(estorsto *ene/t from price =uctuations in the mar+et

    *) *u)ing stoc+s .hen prices are lo. and selling

    them .hen prices are high- These techniues are

    referred to as Formula Plans-

    Formula plans consist of predetermined rules

    regarding .hen to *u) or sell and ho. much to

    *u) or sell- These rules call for speci/ed actions

    .hen there are changes in the securities mar+et-

    The formula plans specif) predetermined rules for

    Contd

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    The formula plans specif) predetermined rules for

    the transfer of funds from the aggressi(e portfolio

    to the defensi(e portfolio and (ice (ersa-

    These rules ena*le the in(estor to automaticall)

    sell shares .hen their prices are rising and *u)

    shares .hen their prices are falling-

    The di6erent formula plans include

    a4 Constant Rupee $alue Plan

    *4 Constant Ratio Plan

    c4 Bollar Cost A(eraging

    Constant Rupee $aluePl

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    PlanIn this plan, the in(estor constructs t.o portfolios,

    one aggressi(e 5consisting of euit) shares4 and the

    other defensi(e 5consisting of *onds and de*entures4-

    Objective of the plan Keep the original amount

    invested in the aggressive portfolio constant.

    ?hen share prices increase, shares from aggressi(e

    portfolio ha(e to *e sold 5and deposited in defensi(e

    portfolio4, and .hen share prices decrease, sharesha(e to *e purchased in aggressi(e portfolio 5*)

    selling units from defensi(e portfolio4-

    In implementation of this plan, funds .ill *e

    Contd

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    p p ,

    transferred from one portfolio to the other,

    .hene(er the (alue of the aggressi(e portfolio

    increases or decreases to the predetermined

    le(el-

    Implementations of Constant Rupee $alue Plan 

    .ill mainl) depend on the action points

    selected-

    Action points are the points .hen the in(estor

    should ma+e the transfer of funds to +eep the

    rupee (alue of the aggressi(e portfolio

    Constant Ratio Plan

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    This plan is similar to the Constant Rupee $alue Plan,

    in .hich the in(estor .ould construct t.o portfolios,one aggressi(e and the other one defensi(e-

    The onl) (ariation in this plan is that, instead of

    actions points, here the ratio *et.een the

    in(estments in the aggressi(e portfolio and the

    defensi(e portfolio should *e predetermined- E-g-

    HH, or H-JH, etc-

    Objective of the plan:  Keep the decided ratio

    constant by readjusting the two portfolios when

    share prices uctuate from time to time.

    Contd

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    The decision of the constant ratio plan .illdepend on the re(ision point decided- E-g- K

    -H, K -7, etc-

    ?hen the ratio *et.een (alues of theaggressi(e portfolio and the defensi(e portfolio

    mo(es up or do.n from the pre:decided re(ision

    points 5-H or -74, the portfolios .ould *e

    adusted *) transfer of funds from one to the

    other-

    Bollar Cost A(eraging

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    This is +no.n as a method of passi(e portfolio

    re(ision and is totall) di6erent from the

    pre(ious t.o methods discussed-

    Bollar cost a(eraging is the techniue of

    *u)ing a /3ed dollar amount of a particular

    in(estment on a regular schedule, regardless

    of the share price- More shares are purchased.hen prices are lo., and fe.er shares are

    *ought .hen prices are high-

    Bollar:cost a(eraging lessens the ris+

    E3ample for Bollar CostA(eraging

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    A(eraging

    Contd

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    All formula plans assume that stoc+ prices

    =uctuate up and do.n in c)cles-

    If this plan is implemented o(er a complete

    c)cle of stoc+ prices, the in(estor .ill o*tain his

    shares at a lo.er a(erage cost per share than

    the a(erage price pre(ailing in the mar+et o(er

    the period-

    It occurs *ecause more shares .ould *e

    purchased at lo.er prices than at higher prices-

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    %"E!TION!&&&

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    PORTFOLIO EVALUATION

    Module VI

    Introduction

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    • Last step in the process of portfolio management where the

    examination of the extent to which the objectives are met is

    seen.

    • The portfolio evaluation stage tries to judge whether the

    portfolio is performing according to pre-specified standards

    or not.

    • Evaluation is an appraisal of performance, whether the

    investment activity is carried out by individual investors

    themselves or through mutual funds and investment

    companies.

    Need for Evaluation

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    Need for Evaluation

    • There are various situations where portfolio evaluation

     becomes essential. ome of the important ones are!

    a" elf evaluation

     b" Evaluation of #ortfolio $anagers

    c" Evaluation of $utual %unds

    Evaluation perspective

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    • #ortfolio construction involves combining severalsecurities with different proportions to achieve the stated

    objective. &hile building a portfolio several transactions

    of purchase and sale will ta'e place for revision.• Thus, the evaluation may be carried out from different

    points of view.

    a" Transaction view 

     b" ecurity view 

    c" #ortfolio view 

    Contd…

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    • Transaction view ! an investor may attempt to evaluate

    every transaction of purchase and sale of securities.

     &henever a security is bought or sold, the transaction is

    evaluated as regards its correctness and profitability.

    • ecurity view ! this view attempts to evaluate each

    security included in the portfolio by comparing the

    mar'et value and the purchase price. (t evaluates the

    profitability of holding each security separately.

    Contd…

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    • #ortfolio )iew ! if evaluation is done by adopting

    Transaction view or ecurity view it would be

    incomplete and misleading. #roper evaluation is

    possible if ris' and return of the total investment.

    • *ut since ris' and return is best defined at the portfolio

    level and not at security or transaction level, the best

    evaluation is portfolio evaluation.

    Portfolio Evaluation

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    Portfolio Evaluation

    • #ortfolio evaluation refers to the evaluation od the

    performance of the portfolio.

    • (t is essentially the process of comparing the returnearned on a portfolio with the return earned on one or

    more other portfolios or even on a bench mar' portfolio.

    Measurin Portfolio Return

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    Measurin Portfolio Return

    • +is' djusted +eturns

    a" harpes +atio +eward to )ariability"

     b" Treynors +atio +eward to )olatility"• /ifferential return

    a" 0ensens +atio /ifferential +eturn"

    • /ecomposition of performance

    a" %amas /ecomposition of total return

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    QUESTIONS???


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