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PORTFOLIO MANAGEMENT AND INVESTMENT

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PORTFOLIO MANAGEMENT AND INVESTMENT PORTFOLIO THEORY MARKETS FOR SECURITIES Margin Trading Example If Zaid enter into transaction for 1,000 shares each at a price ... – PowerPoint PPT presentation

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Title: PORTFOLIO MANAGEMENT AND INVESTMENT


1
PORTFOLIO MANAGEMENT AND INVESTMENT
  • PORTFOLIO THEORY

2
MARKETS FOR SECURITIES
  • Margin Trading Example
  • If Zaid enter into transaction for 1,000 shares
    each at a price of Rs.20, an amount of Rs.20,000
    is required.
  • Zaid has decided to provide 50 (as per the
    regulations) of the cash with the broker. The
    margin account of Zaid with the broker reflects
    following details
  • Stock Rs.20,000 Debt Rs.10,000
  • Equity Rs.10,000
  • Margin 10,000 / 20,000 0.5 50
  • If the stock falls gradually and the value of
    the share reaches Rs.17.00
  • The value of the stock will reach Rs.17,000
  • The Margin Account of Zaid will reflect as
    follows
  • Stock Rs.17,000 Debt Rs.10,000
  • Equity Rs.7,000
  • New Margin 7,000 / 17,000 0.412 41.20
  • It is Important to note that
  • The shock of the falling price needs to be
    absorbed by the customer
  • The lenders (brokers) risk is rising as the
    borrowed funds are more than the equity.

3
MARKETS FOR SECURITIES
  • Margin Trading Example (Continued)
  • If the stock continues to fall, it will further
    increases the brokers risk. However, the broker
    will stop at a point, perhaps as per the
    regulations, and will ask the customer to raise
    his/her equity. The point at which the broker
    will ask to raise his equity can be worked out as
    follows
  • Loan
  • Market value of securities
    --------------------
  • 1-Cut off Margin
  • Let us consider that the cut-off margin is 30,
    the broker will ask the customer to deposit
    additional equity when
  • Loan 10,000
  • Market value of securities --------------
    ------- Rs.14,286
  • 1-Cut off Margin (1-0.3)
  • If the maintenance margin falls below 30, the
    broker will send a margin call to the customer
    asking to to additional deposit of funds within a
    certain time frame

4
MARKETS FOR SECURITIES
  • Margin Trading Example (Continued)
  • Consider If the stock continues to fall further
    and the share value reached at Rs.13, the new
    Margin can be worked out as follows
  • Stock Rs.13,000 Debt Rs.10,000
  • Equity Rs.3,000
  • 3,000
  • Margin ------- 23
  • 13,000
  • To lift the margin to 30 maintenance level
    requires equity of 30 of Rs.13,000 which is
    equal to Rs3,900. This will lead to a further
    deposit of Rs.900 by the customer.
  • 3,900
  • New Margin ------- 30
  • 13,000

5
MARKETS FOR SECURITIES
  • Margin Trading Example (Continued)
  • Consider If the stock continues to fall further
    and the share value reached at Rs.12, the new
    Margin can be worked out as follows
  • Stock Rs.12,000 Debt Rs.10,000
  • Equity Rs.2,000
  • 2,000
  • Margin ------- 16.67
  • 12,000
  • To lift the margin to 30 maintenance level
    requires equity of 30 of Rs.12,000 which is
    equal to Rs3,600. This will lead to a further
    deposit of Rs.1600 by the customer.
  • 3,600
  • New Margin ------- 30
  • 12,000

6
COMMON ERRORS IN DECISION MAKING
  • (a) Inadequately comprehension of return and
    risk (b) Vaguely formulated investment policy
    (c) Naïve extrapolation of the past (d) Cursory
    decision making (e) Misplaced love for cheap
    stocks (f) Over-diversification and
    under-diversification
  • (g) Buying shares of familiar companies (h)
    Wrong attitude towards losses and profits (i)
    Tendency to speculate

7
CALCULATING EXPECTED RATES OF RETURN
  • Risk is the uncertainty that an investment will
    earn its expected rate of return.
  • An investor determines how certain the expected
    rate of return on an investment is by analyzing
    estimates of expected returns.
  • The investor assigns probability values to all
    possible returns.
  • These probability values range from zero, which
    means no chance of the return, to
  • One, which indicates complete certainty that the
    investment will provide the specified rate of
    return.
  • These probabilities are typically subjective
    estimates based on the historical performance of
    the investment or similar investments modified by
    the investors expectations for the future.

8
CALCULATING EXPECTED RATES OF RETURN
  • In an alternative scenario, suppose an investor
    believed an investment could provide several
    different rates of return depending on different
    possible economic conditions.
  • As an example, in a strong economic environment
    with high corporate profits and little or no
    inflation, the investor might expect the rate of
    return on common stocks during the next year to
    reach as high as 20 percent.
  • In contrast, if there is an economic decline with
    a higher-than-average rate of inflation, the
    investor might expect the rate of return on
    common stocks during the next year to be 20
    percent.
  • Finally, with no major change in the economic
    environment, the rate of return during the next
    year would probably approach the long-run average
    of 10 percent.
  • The investor might estimate probabilities for
    each of these economic scenarios based on past
    experience and the current outlook.

9
MEASURING THE RISK
  • The measures of risk for an investment are
  • Variance of rates of return
  • Standard deviation of rates of return
  • Coefficient of variation of rates of return
    (standard deviation)
  • Covariance of returns with the market portfolio
    (beta)

10
HOLDING PERIOD YIELD FOR A PORTFOLIO
11
Expected Return of a portfolio
  • Combined portfolio weights will always 1

12
EXPECTED RETURN FOR A PORTFOLIO OF RISKY ASSETS
13
Portfolio Expected Return
  • Securities ER W
  • A 12 0.20
  • B 15 0.30
  • C 18 0.30
  • D 20 0.20
  • What is the Expected Return on Portfolio?

14
Variance
15
Standard Deviation
16
EXPECTED RETURN FOR AN INDIVIDUAL RISKY ASSET
17
COMPUTATION OF THE VARIANCE OF THE EXPECTED RATE
OF RETURN FOR AN INDIVIDUAL RISKY ASSET
18
Portfolio Risk - Covariance
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