Reading 42: Portfolio Risk and Return Pt 1 Flashcards

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1
Q

Holding Period Return

42.x

Portfolio Risk and Return Pt 1

A
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2
Q

Annualized Return

42.x

Portfolio Risk and Return Pt 1

A

c is the number of periods in a year

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3
Q

Portfolio Return with 2 Assets (weighted)

42.x

Portfolio Risk and Return Pt 1

A
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4
Q

Relationship Between Nominal and Real Return

(3 equations)

42.x

Portfolio Risk and Return Pt 1

A

r = nominal return

rrF = a real risk-free return as compensation for postponing consumption

π = inflation as compensation for loss of purchasing power

RP = risk premium for assuming risk

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5
Q

Variance of a Single Asset

42.x

Portfolio Risk and Return Pt 1

A

Rt = return for period t

T = total number of periods

µ = mean of T returns, assuming T is the population of returns

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6
Q

Sample Variance of a Single Asset

42.x

Portfolio Risk and Return Pt 1

A

Rt = return for period t

T - 1 = use for sample number of periods

R bar = mean return of sample observations

s2 = sample varianec

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7
Q

Population and sample standard deviation

42.x

Portfolio Risk and Return Pt 1

A
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8
Q

General Expression of Portfolio Variance for N Securities

42.x

Portfolio Risk and Return Pt 1

A
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9
Q

Porfolio Variance Separating Covariances

42.x

Portfolio Risk and Return Pt 1

A

Because the covariance of an asset with itself is the variance of the asset, we can separate the variances from the covariances in the second equation.

Cov(Ri,Rj) is the covariance of returns, Ri and Rj, and can be expressed as the product of the correlation between the two returns(Þ1,2) and the standard deviations of the two assets. Thus, Cov (Ri,Rj) = Þijσiσj

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10
Q

Two asset portfolio variance simplification using covariance and then using correlation

42.x

Portfolio Risk and Return Pt 1

A
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11
Q

Two asset portfolio standard deviation from variance simplification using covariance and then using correlation

42.x

Portfolio Risk and Return Pt 1

A
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12
Q

Relationship between the expected return and the real risk-free interest rate, inflation rate, and risk premium

42.x

Portfolio Risk and Return Pt 1

A
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13
Q

Example of Utility Function

42.x

Portfolio Risk and Return Pt 1

A

U is the utility of the investment

E(r) is the expected return

σ2 is the variance

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14
Q

Standard Deviation for a Portfolio of Two Assets when One Asset is the Risk-Free Asset

42.x

Portfolio Risk and Return Pt 1

A
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15
Q

Equation for Capital Allocation Line

42.x

Portfolio Risk and Return Pt 1

A

w1 = 1 - (σp / σi)

That is the substitute into the expected return equation

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16
Q

Usable Form for Equation for Capital Allocation Line

42.x

Portfolio Risk and Return Pt 1

A

Slope Intercept

17
Q

Portfolio of Many Risky Assets (expanded; base)

42.x

Portfolio Risk and Return Pt 1

A
18
Q

Portfolio of Many Risky Assets (simplified)

42.x

Portfolio Risk and Return Pt 1

A
19
Q

Portfolio of Many Risky Assets (assuming all assets have same variance and the same correlation among assets)

42.x

Portfolio Risk and Return Pt 1

A
20
Q

General rule to evaluate whether a new asset should be included to an existing portfolio

42.x

Portfolio Risk and Return Pt 1

A
21
Q

If a new asset should be included in portfolio Sharpe Ratio

42.x

Portfolio Risk and Return Pt 1

A

If the Sharpe ratio of the new asset is greater than the Sharpe ratio of the current portfolio times the correlation coefficient, it is beneficial to add the new asset.