lecture 3: meaning and measurement of risk and return pt.1 Flashcards

1
Q

holding-period return

A

-historical/realised rate of return
-payoff during holding period
-equation:price end of period (+dividend)- price end of period

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2
Q

holding period rate of return

A

equation: (price end of period +dividend)-price beginning of period)/(price beginning of period)

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3
Q

expected return and expected cash flow equation

A

-expected return an investment generates come in the form of cash flows
-cash flows measure returns (not investments)

expected cash flows: weighted average of possible cash flow returns - weights are probabilities of occurrence
-expected cash flow= sum of (cash flow in state 1X probability of state 1)

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4
Q

probability payoffs (expected return equation 2)

A

-expected return is the expected future return on a risky asset
-equation: sum(probability of outcome x expected return of outcome

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5
Q

expected return summary

A

-expected return= expected future return on a risky asset
-calculate expected return by multiply expected return in a particular state of the economy by probability of state occuring

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6
Q

measuring expected return

A

-sum of probability of state occuring x cash flow from investment
-probability x expected percentage returns (cash flow/investment)

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7
Q

risk defined

A

potential variability in future cash flows
-the wider the range of possible future outcomes the riskier the asset

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8
Q

standard deviation

A

-measures volatility/risk
-variance: weighted average difference of each return from expected return

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9
Q

example table of how to calculate variance

A

-have expected return from probabilityx expected percentage returns
-state
-prob of state
return
-return from expected return (take away expected from actual return)
-squared return deviation from expected return (4^2)
-product (5x2)
-add up to get variance

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10
Q

portfolio and portfolio weight

A

portfolio: group of assets (such as equities/bonds) held by an investor
portfolio weight: percentage of a portfolio’s total value that is in a particular asset

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11
Q

portfolio expected returns

A

-if both weighted equally:
expected return 1 x 0.5 + expected return 2 x 0.5

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12
Q

portfolio expected return with unknown weights (example)

A

-equity A has expected return of 5%, equity B has expected return of 15%, want a portfolio expected return of 10%
-we know 0.1=Wax0.05 + Wb x 0.15
-weight of B= 1- weight of A
-so: 0.1=Wax0.05 + 1-Wax0.15
-solve for Wa
-Wa=0.5 therefore, Wb=0.5

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13
Q

portfolio variance (example)

A

-expected return on portfolio is 0.225
-state of economy
-probability of state occurring
-portfolio return if state occurs
-squared deviation from expected return (portfolio if occurs - return all squared)
-product (2 x 4)

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14
Q

portfolio summary

A

-portfolio= group of assets such as equities and bonds held by an investor
-portfolio weight: percentage of a portfolios vtotal value that is in a particular asset
-expected return is weighted average of expected return of indivudal constituents
-vairance is less that weighted average of variance on its individual constituent

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