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The correct answer is C

Standard Deviation of Returns = (14.2% – 4.7%) / 3.52 = 2.6988.


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6、The Treynor measure is correctly defined as a measure of a fund’s:

A) return earned compared to its systematic risk.

B) return earned compared to its unsystematic risk. 

C) excess return earned compared to its total risk. 

D) excess earned compared to its systematic risk. 

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The correct answer is D

The Treynor measure is defined as a fund’s excess return (fund’s return minus the risk-free rate) divided by its systematic risk (beta).


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The correct answer is B

Sharpe ratio = (Rp – Rf) / σp, where (Rp – Rf) is the difference between the portfolio return and the risk free rate, and σp is the standard deviation of portfolio returns. Thus, the Sharpe ratio is: (10.23 – 0.52) / 6.22 = 1.56. Note, the T-bill rate is used for the risk free rate.


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3、

Annual Returns on ABC Mutual Fund

1991

1992

1993

1994

1995

1996

1997

1998

1999

2000

11.0%

12.5%

8.0%

9.0%

13.0%

7.0%

15.0%

2.0%

-16.5%

11.0%

If the risk-free rate was 4.0% during the period 1991-2000, what is the Sharpe ratio for ABC Mutual Fund for the period 1991-2000?

A)    0.52.

B)    0.68.

C)   1.12.

D)   0.35.

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The correct answer is D

 

1991

1992

1993

1994

1995

1996

1997

1998

1999

2000

 

Annual return

11.0%

12.5%

8.0%

9.0%

13.0%

7.0%

15.0%

2.0%

-16.5%

11.0%

Mean = 7.2

X ? mean

3.8

5.3

0.8

1.8

5.8

-0.2

7.8

-5.2

-23.7

3.8

 

(X ? mean)2

14.44

28.09

0.64

3.24

33.64

0.04

60.84

27.04

561.69

14.44

Sum = 744.10

Variance = (X ? mean)2 / (n ? 1) = 744.10 / 9 = 82.68

Standard deviation = (82.68)1/2 = 9.1

Sharpe Ratio = (mean return – risk-free rate) / standard deviation = (7.2 – 4) / 9.1 = 0.35

 

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4、A portfolio of options had a return of 22% with a standard deviation of 20%. If the risk-free rate is 7.5%, what is the Sharpe ratio for the portfolio?

A) 0.147.

B) 0.267.

C) 0.725.

D) 0.568.

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The correct answer is C

Sharpe ratio = (22% – 7.50%) / 20% = 0.725.


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AIM 4: Calculate, compare, and evaluate the Treynor measure, the Sharpe measure, and Jensen’s alpha.

1、For a given portfolio, the expected return is 12% with a standard deviation of 22%. The beta of the portfolio is 1.1. The expected return of the market is 10% with a standard deviation of 20%. The risk-free rate is 4%. The Sharpe measure of the portfolio is:

A) 20.00.

B) 0.36. 

C) 7.27.

D) 0.10. 

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The correct answer is B

The Sharpe Measure is the risk premium divided by the standard deviation, σ: Sharpe measure of portfolio “p” = [E(RP) - RF]/σP = [12 - 4]/22 = 0.363


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