Evaluation of Portfolio

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    Introduction

    Evaluation is a methodological area that is closely related to, but distinguishable frommore traditional social research. Evaluation utilizes many of the same methodologies used in

    traditional social research, but because evaluation takes place within a political and

    organizational context, it requires group skills, management ability, political dexterity, sensitivityto multiple stakeholders and other skills that social research in general does not rely on as much.

    Here we introduce the idea of evaluation and some of the major terms and issues in the field.

    Definitions of Evaluation

    Evaluation is the systematic assessment of the worth or merit of some object.

    There are many types of evaluations that do not necessarily result in an assessment ofworth or merit -- descriptive studies, implementation analyses, and formative evaluations, to

    name a few. Better perhaps is a definition that emphasizes the information-processing and

    feedback functions of evaluation.

    For instance, one might say:Evaluation is the systematic acquisition and assessment of information to provide useful

    feedback about some object.Both definitions agree that evaluation is a systematic endeavor and both use the

    deliberately ambiguous term 'object' which could refer to a program, policy, technology, person,

    need, activity, and so on. The latter definition emphasizes acquiring and assessing informationrather than assessing worth or merit because all evaluation work involves collecting and sifting

    through data, making judgements about the validity of the information and of inferences we

    derive from it, whether or not an assessment of worth or merit results.

    The Goals of Evaluation

    The generic goal of most evaluations is to provide "useful feedback" to a variety ofaudiences including sponsors, donors, client-groups, administrators, staff, and other relevant

    constituencies. Most often, feedback is perceived as "useful" if it aids in decision-making. But

    the relationship between an evaluation and its impact is not a simple one -- studies that seemcritical sometimes fail to influence short-term decisions, and studies that initially seem to have

    no influence can have a delayed impact when more congenial conditions arise. Despite this, there

    is broad consensus that the major goal of evaluation should be to influence decision-making or

    policy formulation through the provision of empirically-driven feedback.

    Portfolio Management

    The art and science of making decisions about investment mix and policy, matchinginvestments to objectives, asset allocation for individuals and institutions, and balancing risk

    against. performance.

    Portfolio management is all about strengths, weaknesses, opportunities and threats in the choiceof debt vs. equity, domestic vs. international, growth vs. safety, and many other tradeoffs

    encountered in the attempt to maximize return at a given appetite for risk

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    Meaning of portfolio evaluation

    Portfolio evaluation refers to the evaluation of the performance of the portfolio. It is

    essentially the process of comparing the return earned on a portfolio with the return earned on

    one or more other portfolios or on benchmark portfolio. Portfolio evaluation essentially

    comprises of two functions. Performance measurement and performance evaluation.

    Performance measurement is an accounting function which measures the return earned on a

    portfolio during the holding period or the investment period. Performance evaluation , on the

    other hand, addresses such issues as whether the performance was superior or inferior ,whether

    the performance was due to skill or luck, etc.

    While evaluating the performance of a portfolio, the return earned on the portfolio has to

    be evaluated in the context of the risk associated with that portfolio. One approach would be to

    group portfolios into equivalent risk classes and then compare returns of portfolios within each

    risk category. An alternative approach would be to specifically adjust the return for the riskiness

    of the portfolio by developing risk adjusted return measures and use these for evaluating

    portfolios among different risk levels

    Literature on mutual fund performance evaluation is enormous. A few research studies

    that have influenced the preparation of this paper substantially are discussed in this section.

    Sharpe, William F. (1966) suggested a measure for the evaluation of portfolio performance.

    Drawing on results obtained in the field of portfolio analysis, economist Jack L. Treynor has

    suggested a new predictor of mutual fund performance, one that differs from virtually all those

    used previously by incorporating the volatility of a fund's return in a simple yet meaningful

    manner.

    In the case of mutual funds the rate of return earned by different mutual funds or mutual

    fund schemes may be calculated and compared with the rate of return earned by representative

    stock market index which can be used as benchmark for comparative evaluation. The mutual

    funds may also be ranked in descending order of their rates of return. But such a straight forward

    rates of return comparison may be incomplete and sometimes even misleading. The differential

    return earned by mutual funds could be due entirely to the differential risk exposure of funds.

    Hence the returns have to be adjusted for risk before making any comparison.

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    Evaluation perspective

    A portfolio comprises several individual securities .In the building up of the portfolio several

    transactions of purchase and sale of securities take place. Thus, several transactions in several

    securities are needed to create and revise a portfolio of securities. Hence, the evaluation may be

    carried out from different perspective or viewpoints such as a transactions view, security view or

    portfolio view.

    A. Transaction view

    An investor may attempt to evaluate every transaction of purchase and sale of

    securities, whenever a security is bought or sold, and the transaction is evaluated as regards its

    correctness and profitability

    B. Security view

    Each security included in portfolio has been purchased at a particular price. At the

    end of the holding period , the market price of the security may be higher or lower than its cost

    price or purchase price. Further, during the holding period, interest or dividend might have been

    received in respect of the security. Thus , it may be possible to evaluate the profitability of

    holding each security separately. This is evaluation from the security viewpoint.

    C. Portfolio view

    A portfolio is not a simple aggregation of a random group of securities. It is a

    combination of carefully selected securities, combined in a specific way so as to reduce the risk

    of investment to the minimum. An investor may attempt to evaluate the performance of the

    portfolio as a whole without examining the performance of individual securities within the

    portfolio. This is evaluation from the portfolio view.

    Though evaluation may be attempted at transactional level or security level, such evaluation

    would be incomplete, inadequate and often misleading .Investment is an actively involving risk.

    Proper evaluation of the investment activity must, therefore, consider return along with risk

    involved .But risk is the best defined at the portfolio level and not at the security or transactional

    level. Hence ,the best perspective for evaluation is the portfolio view.

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    Different Ways to Evaluate of the Portfolios Performance

    #1 Review your present net worth and particularly, the value of your investment portfolioregularly. This is something youll want to try to do periodically. Keep up with your accounts

    at your discount broker, bank or mutual fund company. I know some finance bloggers who do

    it on a monthly basis, but every three to six months may be sufficient for your regular networth check ups. Knowing where you stand is the first step to gauging how well youre doing

    overall.

    #2 Check how your portfolio is doing against its benchmarks. With the markets, everything

    Is relative. Youre doing very well if youre investments are performing at least as well as

    their respective indexes. Check each of the asset classes that are represented in your portfolio

    and see how theyre doing against their comparative index and if there are discrepancies,figure out why! Those prospectuses, fund/company stock reports and investment performance

    reviews that come by your home or online inbox every few months are quite handy because

    they explain what the deal is with your holdings.

    Example, if your whole portfolio is primarily invested in US equities, see if its doing at least as

    well as the Total Stock Market Index, which tracks the entire market; or the Wilshire 5000, asrepresented by their ETFs. If somethings not quite right, you may want to make adjustments.

    Check the performance of stock market indexes here, or take a look at their corresponding ETFs.

    #3 Compare the individual investments in your portfolio against their peers in the same asset

    class. Each of your funds or stocks is part of a bigger universe of like investments. Id suggest

    comparing how your individual fund or stock is behaving relative to other funds or stocks that

    are in the same industry or sector. Youll have to be careful about comparing apples to applesthough, but if you note some glaring differences or a pattern of underperformance, it may be

    time to do some switching.

    #4 Ensure that your investments remain on target according to your established goals.

    Evaluate how each investment is doing and confirm its place in your overall plan. Since our

    lives shift and turn with the years, it is also quite possible that our investments may need to berevisited and perhaps adjusted accordingly. An example of this just happened to my family

    recently when we decided to temporarily function with only one income for the time being.

    The job loss we experienced and subsequent plans for starting a business have turned us into

    more conservative investors, relative to how we used to be. We thus put our interest in someaggressive investments on hold while we navigate this new life phase.

    #5 Make the necessary updates and tweaks to your portfolio on a regular basis. If need be,actually take action and do the necessary work to readjust your portfolio. If your portfolio

    has shifted from its desired allocation, or your life plan has put a monkey wrench on your

    financial picture, then make the changes. Sometimes, its not even your choice to makeadjustments as in the case of one of my 401K plan providers forcing a termination of their

    service. This forces me to roll over my funds to a Rollover IRA, which was what I had wanted

    to do for a while but didnt, due to sheer procrastination. Now, I just have to roll up my

    sleeves and do it.

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    Capital Asset Pricing Model - CAPM

    Meaning

    A model that describes the relationship between risk and expected return and that is used

    in the pricing of risky securities.

    The general idea behind CAPM is that investors need to be compensated in two ways:

    time value of money and risk. The time value of money is represented by the risk-free (Rf) ratein the formula and compensates the investors for placing money in any investment over a periodof time. The other half of the formula represents risk and calculates the amount of compensation

    the investor needs for taking on additional risk. This is calculated by taking a risk measure (beta)

    that compares the returns of the asset to the market over a period of time and to the market

    premium (Rm - Rf).

    ADVANTAGES OF THE CAPM

    The CAPM has several advantages over other methods of calculating required return,

    explaining why it has remained popular for more than 40 years:

    o

    It considers only systematic risk, reflecting a reality in which most investors have diversifiedportfolios from which unsystematic risk has been essentially eliminated.

    o It generates a theoretically-derived relationship between required return and systematic risk

    which has been subject to frequent empirical research and testing.

    o It is generally seen as a much better method of calculating the cost of equity than the

    dividend growth model (DGM) in that it explicitly takes into account a companys level of

    systematic risk relative to the stock market as a whole.

    o It is clearly superior to the WACC in providing discount rates for use in investment appraisal.

    DISADVANTAGES OF THE CAPM

    The CAPM suffers from a number of disadvantages and limitations that should be notedin a balanced discussion of this important theoretical mode Assigning values to CAPM variablesIn order to use the CAPM, values need to be assigned to the risk-free rate of return, the return on

    the market, or the equity risk premium (ERP), and the equity beta. The yield on short-term

    Government debt, which is used as a substitute for the risk-free rate of return, is not fixed butchanges on a daily basis according to economic circumstances. A short-term average value can

    be used in order to smooth out this volatility.

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    Means of Portfolio Evaluation

    The most important and widely used measures of performance are:

    Treynor Ratio

    Meaning

    A ratio developed by Jack Treynor that measures returns earned in excess of that whichcould have been earned on a riskless investment per each unit of market risk.

    The Treynor ratio is calculated as:

    Treynor ratio = Rp Rf

    p

    (Average Return of the Portfolio - Average Return of the Risk-Free Rate) / Beta of the Portfolio

    Sharpe Ratio

    Meaning

    A ratio developed by Nobel laureate William F. Sharpe to measure risk-adjustedperformance. The Sharpe ratio is calculated by subtracting the risk-free rate - such as that of the

    10-year U.S. Treasury bond - from the rate of return for a portfolio and dividing the result by the

    standard deviation of the portfolio returns. The Sharpe ratio formula is:

    Sharp ratio = Rp Rf

    p

    (Average Return of the Portfolio - Average Return of the Risk-Free Rate) / Standard Deviation of the Portfolio

    While a high and positive Sharpe Ratio shows a superior risk-adjusted performance of a

    fund, a low and negative Sharpe Ratio is an indication of unfavourable performance.

    Jensen Ratio

    The Jensen Ratio provides an estimate of excess return relative to what is predicted by

    CAPM. This is also the alpha of the security characteristic line. is generated fromregressions. We can also define other related measures such as the appraisal ratio: alpha relativeto the portfolios diversifiable risk

    2.2.2 Meaning of portfolio evaluation

    Portfolio evaluation refers to the evaluation of the performance of the portfolio. It is

    essentially the process of comparing the return earned on a portfolio with the return earned on

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    one or more other portfolios or on benchmark portfolio. Portfolio evaluation essentially

    comprises of two functions. Performance measurement and performance evaluation.

    Performance measurement is an accounting function which measures the return earned on a

    portfolio during the holding period or the investment period. Performance evaluation , on the

    other hand, addresses such issues as whether the performance was superior or inferior ,whether

    the performance was due to skill or luck, etc.

    While evaluating the performance of a portfolio, the return earned on the portfolio has

    to be evaluated in the context of the risk associated with that portfolio. One approach would be to

    group portfolios into equivalent risk classes and then compare returns of portfolios within each

    risk category. An alternative approach would be to specifically adjust the return for the riskiness

    of the portfolio by developing risk adjusted return measures and use these for evaluating

    portfolios among different risk levels

    Literature on mutual fund performance evaluation is enormous. A few research

    studies that have influenced the preparation of this paper substantially are discussed in this

    section. Sharpe, William F. (1966) suggested a measure for the evaluation of portfolio

    performance. Drawing on results obtained in the field of portfolio analysis, economist Jack L.

    Treynor has suggested a new predictor of mutual fund performance, one that differs from

    virtually all those used previously by incorporating the volatility of a fund's return in a simple yet

    meaningful manner.

    The first step in portfolio evaluation is calculation of rate of return earned over the

    holding period. Return may be defined to include changes in the value of the portfolio over the

    holding period plus any other income earned over the period.

    In the case of mutual funds the rate of return earned by different mutual funds or

    mutual fund schemes may be calculated and compared with the rate of return earned by

    representative stock market index which can be used as benchmark for comparative evaluation.

    The mutual funds may also be ranked in descending order of their rates of return. But such a

    straight forward rates of return comparison may be incomplete and sometimes even misleading.

    The differential return earned by mutual funds could be due entirely to the differential risk

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    exposure of funds. Hence the returns have to be adjusted for risk before making any comparison.

    A) The Sharpe Measure

    In this model, performance of a fund is evaluated on the basis of Sharpe Ratio,

    which is a ratio of returns generated by the fund over and above risk free rate of return and the

    total risk associated with it. According to Sharpe, it is the total risk of the fund that the investors

    are concerned about. So, the model evaluates funds on the basis of reward per unit of total risk.

    Symbolically, it can be written as:

    Sharpe Index (Si) = (Ri - Rf)/Si

    Where, Si is standard deviation of the fund.

    While a high and positive Sharpe Ratio shows a superior risk-adjusted performance of a fund, a

    low and negative Sharpe Ratio is an indication of unfavourable performance.

    B) The Treynor Measure

    Developed by Jack Treynor, this performance measure evaluates funds on the basis

    of Treynor's Index. This Index is a ratio of return generated by the fund over and above risk free

    rate of return (generally taken to be the return on securities backed by the government, as there is

    no credit risk associated), during a given period and systematic risk associated with it (beta).

    Symbolically, it can be represented as:

    Treynor's Index (Ti) = (Ri - Rf)/Bi.

    Where, Ri represents return on fund, Rfis risk free rate of return and Biis beta of the fund.All risk-averse investors would like to maximize this value. While a high and positive

    Treynor's Index shows a superior risk-adjusted performance of a fund, a low and negative

    Treynor's Index is an indication of unfavourable performance.

    Comparison of Sharpe and Treynor

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    Sharpe and Treynor measures are similar in a way, since they both divide the risk

    premium by a numerical risk measure. The total risk is appropriate when we are evaluating the

    risk return relationship for well-diversified portfolios. On the other hand, the systematic risk is

    the relevant measure of risk when we are evaluating less than fully diversified portfolios or

    individual stocks. For a well-diversified portfolio the total risk is equal to systematic risk.

    Rankings based on total risk (Sharpe measure) and systematic risk (Treynor measure) should be

    identical for a well-diversified portfolio, as the total risk is reduced to systematic risk. Therefore,

    a poorly diversified fund that ranks higher on Treynor measure, compared with another fund that

    is highly diversified, will rank lower on Sharpe Measure.

    C) Jenson Model

    Jenson's model proposes another risk adjusted performance measure. This measure was

    developed by Michael Jenson and is sometimes referred to as the Differential Return Method.

    This measure involves evaluation of the returns that the fund has generated vs. the returns

    actually expected out of the fund given the level of its systematic risk. The surplus between the

    two returns is called Alpha, which measures the performance of a fund compared with the actual

    returns over the period. Required return of a fund at a given level of risk (Bi) can be calculated

    as:

    Ri = Rf + Bi (Rm - Rf)

    Where, Rm is average market return during the given period. After calculating it, alpha can be

    obtained by subtracting required return from the actual return of the fund.

    Higher alpha represents superior performance of the fund and vice versa. Limitation of

    this model is that it considers only systematic risk not the entire risk associated with the fund and

    an ordinary investor cannot mitigate unsystematic risk, as his knowledge of market is primitive.

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    Franklin India Prima Plus

    Launched in September 1994 by Kothari pioneer ,which was acquired by Franklin Templeton

    Asset Management Company. Franklin India Prima Plus is one of the oldest funds in India. The

    scheme aims to provide growth of capital and regular dividend from a portfolio of equity, debt

    and money market instruments and focusing on wealth creating companies across all sectors and

    market cap ranges. With over 17000 crore of Asset Under Management the fund is diversified

    with an average of 60 stocks in its portfolio at any given time. While the fund has favoured

    financial services companies for quite some times now, it is now gradually begun to built up the

    portfolio of energy stocks since October 2008.

    Returns of Franklin India Prima Plus

    2005 2006 2007 2008 2009

    Table 4.3B calculation of standard deviation

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    Year Return: Franklin India (X) (X)

    2009 73.10 5343

    2008 -47.71 2276

    2007 54.90 3014

    2006 49.36 2436

    2005 47.61 2266

    TOTAL X =177.26 X =15335

    Standard Deviation =

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    10101040f10010101010c1d0b01111e0e01010807010c1d0501010101010111120104000

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    f10011500090111160701010c171015000f1015000901041819120101010101010101010

    101021a100111160701010c171015000f10150009011509010101010a0501010101010c0

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    04c0000000000280000004c0000002300000001000800000000000000000000000000000

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    000002e0000000000000000000000ffffff00b6ffff000000660066b6ff00ffb666003a00000

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    10101010101010101010101010101010101010101010101010101010101010101010101

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    00000000000000000000000000000000000000000000000000000000000000000000000

    00000000000000000000000000000000000000000000000000000000010101010101010

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    10101010101010101010101010101010101010101010101010101010101010101010101

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    10101010111120104000f10011500090111160701010c171015000f10150009010418191

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    20101010101010101010101021a100111160701010c171015000f1015000901150901010

    1010a0501010101010c0d0e0101010101010101010a00000000000f10010101010101010

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    00000000000000000000000000000000000000000000000000000000000000000000000

    00000000000000000000000000000000000000000000101010101010101010101010101

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    S.D = = 42.54

    . .Calculation of risk free return for 5 years

    Year Risk free return

    2006 6.25

    2007 8.25

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    2008 9.50

    2009 7.00

    2010 6.50

    Total 37.5

    For calculating risk free return we select average of reserve banks fixed interest rates

    Risk free return for 5 years = 37.5/5= 7.5

    Statistical Measures

    Particulars ValueAverage Return 35.45

    Risk free return 7.5%

    BETA .90

    Standard Deviation 42.54

    Sharpe ratio of Franklin India Prima Plus

    Sharp ratio = Rp Rf

    p

    For calculating Sharpe ratio of Franklin India Prima Plus we take return of the portfolio (Rp) as

    the average return for the last Five years(2005 - 2009)

    35.45 - 7.5Sharpe ratio = --------------- = 0 .65

    42.54

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    B. Treynor ratio of Franklin India Prima plus

    Treynor ratio = Rp Rf

    p

    For calculating Treynor ratio of Franklin India Prima plus , we take return of the portfolio (Rp)

    as the average return for the last five years(2005 - 2009)

    Treynor ratio = 35.45-7.5 =31.050.90

    Franklin India performed well in last five years. Its reward to variability ratio is .65.Franklin

    Indias major share is in financial sector. It help them to earn good returns in the current rally.

    Franklin Indias reward to volatility ratio is 31.05. so it is well performed to overcomesystematic risk also. Till the meltdown Franklin India is an average performer. In meltdown the

    fund is got success in minimizing losses as compared by BSE Sensex. But in current bull run it

    become failure to earn benefits up to BSE Sensex. The funds performance record aptly

    substantiates its tendency to do well in down turns than rallies

    HDFC Prudence Fund

    HDFC Prudence is a balanced fund. Yet its returns ,particularly in the recent past

    ,have surpassed even those of a broader market indices-the Sensex and the nifty.HDFC Prudence

    was launched in January 1994.It is one of the oldest equity oriented hybrid fund of the country

    today. Its humungous asset size of over Rs 3200crore also makes it the largest and the most

    popular schemes in the category of balanced funds. The scheme seeks periodic returns and long-

    term capital appreciation from a balanced portfolio of debt and equity.

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    Returns of HDFC Prudence

    2005 2006 2007 2008 2009

    Calculation of standard deviation

    Year Return: HDFC Prudence (X) (X)

    2009 84.84 7198

    2008 -42.00 1764

    2007 43.00 1849

    2006 33.00 1089

    2005 47.00 2209

    TOTAL X =165.84 X =14109

    Standard Deviation =

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    100000000210c0db01000000600000006000000046000000e0030000d4030000454d462b22400

    4000c000000000000001e4009000c00000000000000244001000c0000000000000030400200100

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    00000040000000000803f214007000c00000000000000084000052c030000200300000210c0db0

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    4200000c4203000000000080b3000080b3ffff9742000080b3000080b3ffff0b4221000000080000

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    01010101010101010101010101010101010101010101010101010101010101010101010101010

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    01010101010101010101010101010101010101010101010101010101010101010101010101010

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    10010101010c1727160701010101010101010101010101010101021a10010101010c1710010101

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    10101010101010101010101010101010101010101010101010101010101010101010101010101

    01010101010101010101010101010101010001010101010101010101010101010101010101010

    10101010101010101010101010101010101010101010101010101010101010101010101010101

    01010101010101010101010101010101010101010101010101010101010101010101010101010

    101010101010101010101010101000c00000040092900aa0000000000000023006e00000000000

    40000002701ffff030000000000 = 41.49

    Calculation of risk free return for 5 years

    Year Risk free return

    2006 6.25

    2007 8.25

    2008 9.50

    2009 7.00

    2010 6.50

    Total 37.5

    For calculating risk free return we select average of reserve banks fixed interest rates

    Risk free return for 5 years = 37.5/5= 7.5

    Statistical Measures

    Particulars Value

    Average return 33.16

    Risk free return 7.5%

    BETA 1.07

    Standard Deviation 41.49

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    A. Sharpe ratio of HDFC Prudence

    Sharp ratio = Rp Rf

    p

    For calculating Sharpe ratio of HDFC Prudence we take return of the portfolio (Rp) as the

    average return for the last Five years (2005 - 2009)

    Sharpe ratio =33.16-7.5 = .6141.49

    B Treynor ratio of HDFC Prudence

    Treynor ratio = Rp Rf

    p

    For calculating Treynor ratio of HDFC Prudence, we take return of the portfolio (Rp) as the

    average return for the last five years (2005 - 2009)

    Treynor ratio = 33.16-7.5 =23.981.07

    HDFC Prudence is a balanced fund. Its reward to variability ratio is .61.As far as a balance fundis concerned its Sharpe ratio is very high. It shows the superior performance of the fund. Its

    reward to volatility ratio is 23.98. when compared to other funds its beta(un is little high.

    because of the balanced nature of this fund.. so the reward to volatility ratio is little low. But a

    balance fund is concerned HDFC Prudence outperformed in last five years

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    Sundaram BNP Paribas SMILE

    Sundaram BNP Paribas SMILE has rewarded many of its investors who chose to stay with the

    funds irrespective of market conditions .SMILE(Small and Medium Indian Leading Equities

    Fund),as the name suggests invest in small and mid caps stocks and has emerged as one of the

    leading funds in this category during its five year long performance history. While around 40 per

    cent of its investment universe comprises of stocks that have been held in the portfolio for less

    than six months, there are a number of stocks which have been held for considerable lengths of

    time. Its worth noting that in most stocks it offloads positions completely before buying them

    afresh.

    Returns of Sundaram BNP Paribas SMILE

    2006 2007 2008 2009

    Calculation of standard deviation

    Year Return: Sundaram BNP SMILE (X) (X)

    2009 120.44 14505

    2008 -57.62 3320

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    2007 81.17 6588

    2006 30.92 956

    TOTAL X =174.91 X =25369

    Standard Deviation =

    010009000003660e000000008208000000008208000026060f00fa10574d464301000000000001

    000b510000000001000000d810000000000000d8100000010000006c000000000000000000000

    04b000000220000000000000000000000760a0000d204000020454d4600000100d81000000c00

    0000010000000000000000000000000000000004000000030000690100000f0100000000000000

    000000000000001c83050055220400460000002c00000020000000454d462b014001001c000000

    100000000210c0db01000000600000006000000046000000e0030000d4030000454d462b22400

    4000c000000000000001e4009000c00000000000000244001000c0000000000000030400200100

    00000040000000000803f214007000c00000000000000084000052c030000200300000210c0db0

    1000000000000000000000000000000000000000100000089504e470d0a1a0a0000000d494844

    520000004c000000230802000000b1577bf3000000017352474200aece1ce90000000970485973

    00000ec400000ec401952b0e1b000002a8494441546843ed583d56c3300c4e394b59fa38417a82

    968589952d1ddb858d432463bb71832c24278013f43190dc25c8b6ec388e52ff00695f8997beb4

    923e7fd22735f6ac699ae8dad7cdb513e4fca092bd552457441dd851952cf3a8a0b8877dd7662c

    4eabb0103ff2827a1124cbfcb8b8fdd552262c6745f2f159fd6a584bb07233636b99d57d92f557f

    4783f3f1500bd7908b936e590c76adfec57519de58b0a3edd1620c0de222f20f45100a8c7e20e52

    6b4aa14a13a12a9419af42d35469ccdcc5137bd0b507cfec07b4e1461d7b0805e62ab2457d608d

    a0be400c54ba0a1011ab47b2489419ec2a066a2d4d2d004b41379ec11e00451e247548914b536

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    =

    010009000003401300000000240b00000000240b000026060f003e16574d464301000000000001

    008e8b00000000010000001c160000000000001c160000010000006c0000000000000000000000

    6d000000210000000000000000000000250f0000af04000020454d46000001001c1600000c0000

    00010000000000000000000000000000000004000000030000690100000f010000000000000000

    0000000000001c83050055220400460000002c00000020000000454d462b014001001c00000010

    0000000210c0db01000000600000006000000046000000b4040000a8040000454d462b2240040

    00c000000000000001e4009000c00000000000000244001000c000000000000003040020010000

    000040000000000803f214007000c000000000000000840000500040000f40300000210c0db010

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    00000000000000000000000000000000000000100000089504e470d0a1a0a0000000d49484452

    0000006e00000022080200000031a37bbb000000017352474200aece1ce9000000097048597300

    000ec400000ec401952b0e1b0000037a494441546843ed593b72e240101d7c16e480e204e20466

    13454ec9a41025641b9291887037dbd41189a513a0135004487761e7ff6dc9c8353643590a67faf

    bfa4df7304caed72b1a3f1f083cf93032daa00860563a5f998ee00c4700626575402584f0b8d68b0

    000657538cda2e145f9a11a553621df62dfba50b617f4fa6bfa28c0e04c7016df17aded8f9fe0727

    e6e9c5ed91469d168446e8a18c5c68ac972d9578590d668a51eb446ccb0f554b61325a7d67a0e1

    51637e588be5c313abe96426746b077c3260986e83b6ef182c3cae68c9e1527dbfdee3c8f3b8bde

    ee17db1905be4ceb7c573141e9e7b89696782a58eced9d91889c8c434274ffbc30bd2a5b9e78d14

    ab4ccb8b51ee75b540a5d6a6eb23da958f1e9120c28d3581eb4ce8c00ef8e4d1acb747d2cd1561c

    050c014983c46115bd4c35c0710845838b60b1d290e1fa588a2b42bbc2899272ad528e0ae7d0b

    615a9b2a5365cc23016694c0533e22704f40ed994e1914df6c585c54a5c4a3972aaec90485e557b

    5a065c83ac8a9224aa32bd45b5fbd5f9b724c8df25edc46613a3158e726ebe7d7fabeb3c6272134

    ec0974d71e2aa515ef31049d5ad8f796ece42a4bf5356bbb7d70de33d94915406bd77989e3ecf6b

    dc1c294379218f6bc2caa62878b7d21aa5c25ba0ce3ba8dddf48d5c1668a059d75d178741da7e3

    41ed08bcfc3a0dd5659046c9ce8c6cdba61590e940ccd727cc9628cff9d16fd04c0c6f8937cf9af11

    373e4903465d92407c60dbcb042ffc86695517299746565c0429cc3d14c36335656bc793959b5c7

    1ccf51c199d44939cd54372d354a2a061919e9d1f1603ff68e638edd0ba33e93a036c74868d04b8

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    99985a624d1e6a6d17545ba5a3fb297f874b4bc754e70ab59ea039b870b9f173b2325c5d2d1720

    56cd270e810b103e3638712b66f6004f94b07cce8eb2385061ef62a26382dc84d97b9af0f758087

    8f6ebd034cdd264a78da71cd9e1038f9785b5c36da4db07f2e8ebb0e020aca119c118150101859

    e9ad12e32bfa08a53704bc197a1456aa17566fa9fb36f42050ea2facbe21f066efb69be9