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A portfolio's gross selectivity is made up of


A) Manager's risk.
B) Net selectivity.
C) Diversification.
D) a and b.
E) b and c.

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A negative Treynor measure (negative T)for a portfolio always indicates that the portfolio would plot below the SML.

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Exhibit 25.7 Use the Information Below for the Following Problem(S) Given the following information evaluate the performance of Tyler Incorporated (TI) . RTI =0.18BTI=1.06RY=0.06R=0.11R _ { \text {TI } } = 0.18 \quad B _ { T I } = 1.06 \quad R _ { Y } = 0.06 \quad R = 0.11 -Refer to Exhibit 25.7.Calculate TI's overall performance.


A) 0.0113
B) 0.1200
C) 0.0670
D) 0.0530
E) 0.0696

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Exhibit 25.3 Use the Information Below for the Following Problem(S) Consider the data presented below on three mutual funds and the market.  Fund  Beta  Devintion (%)   Return (%)   R ((%)  AAA 0.757.0143 BBB 1.055.0183 CCC 0.898.0203 Market 1.008.0123\begin{array} { l l c c c } \text { Fund } & \text { Beta } & \text { Devintion (\%) } & \text { Return (\%) } & \text { R } _ { ( } ( \% ) \\\hline \text { AAA } & 0.75 & 7.0 & 14 & 3 \\\text { BBB } & 1.05 & 5.0 & 18 & 3 \\\text { CCC } & 0.89 & 8.0 & 20 & 3 \\\text { Market } & 1.00 & 8.0 & 12 & 3\end{array} -Refer to Exhibit 25.3.Compute the Treynor Measure for the CCC fund.


A) 14.7
B) 15.3
C) 19.1
D) 17.0
E) 12.7

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Exhibit 25.9 Use the Information Below for the Following Problem(S) Consider the following information for four portfolios, the market and the risk free rate (RFR) :  Partidio  Return  Eet.  ED  A1 0.151.250.182 A2 0.10.90.223 A3 0.121.10.138 A4 0.080.80.125 Market 0.1110.2 RFR 0.0300\begin{array} { l l l l } \text { Partidio } & \text { Return } & \text { Eet. } & \text { ED } \\\hline \text { A1 } & 0.15 & 1.25 & 0.182 \\\text { A2 } & 0.1 & 0.9 & 0.223 \\\text { A3 } & 0.12 & 1.1 & 0.138 \\\text { A4 } & 0.08 & 0.8 & 0.125 \\\text { Market } & 0.11 & 1 & 0.2 \\\text { RFR } & 0.03 & 0 & 0\end{array} -Refer to Exhibit 25.9.Calculate the Treynor Measure for each portfolio.


A) A1 = 0.0625, A2 = 0.0778, A3 = 0.0818, A4 = 0.096
B) A1 = 0.096, A2 = 0.0778, A3 = 0.0818, A4 = 0.0625
C) A1 = 0.096, A2 = 0.0818, A3 = 0.0778, A4 = 0.0625
D) A1 = 0.0778, A2 = 0.096, A3 = 0.0818, A4 = 0.0625
E) None of the above

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When applying the Jensen's alpha measure the alpha level and significance can vary greatly depending on the specification of the return-generating model.

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Exhibit 25.7 Use the Information Below for the Following Problem(S) Given the following information evaluate the performance of Tyler Incorporated (TI) . RTI =0.18BTI=1.06RY=0.06R=0.11R _ { \text {TI } } = 0.18 \quad B _ { T I } = 1.06 \quad R _ { Y } = 0.06 \quad R = 0.11 -Refer to Exhibit 25.7.Calculate TI's selectivity.


A) 0.0113
B) 0.1200
C) 0.0687
D) 0.0530
E) 0.0696

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Exhibit 25.4 Use the Information Below for the Following Problem(S) The data presented below has been collected at this point in time.  Fund  Beta  Deviation(4)   Return(4)   Re (46)   AAA 1.054.98166BBB1.004.04156 CCC 0.923.13116 Market 1.00375136\begin{array} { l l c c c } \text { Fund } & \text { Beta } & \text { Deviation(4) } & \text { Return(4) } & \text { Re (46) } \\\hline \text { AAA } & 1.05 & 4.98 & 16 & 6 \\\mathrm { BBB } & 1.00 & 4.04 & 15 & 6 \\\text { CCC } & 0.92 & 3.13 & 11 & 6 \\\text { Market } & 1.00 & 375 & 13 & 6\end{array} -Refer to Exhibit 25.4.Compute the Jensen Measure for the BBB fund.


A) 2.10
B) 2.74
C) 5.43
D) 2.00
E) 1.65

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Exhibit 25.11 Use the Information Below for the Following Problem(S) The last year's performance for four mutual funds is presented below. The market return was 10.70%, last year with a standard deviation of 13.1% and the risk-free rate of return was 5%.  Standard  Fund  Beta  Deviation (%)  Retwun (%) A1.5018.9512.5 B1.2012.4113.0 C 0.909.3011.2D05081095\begin{array}{l}\quad\quad\quad\quad\quad\quad\quad\quad\text { Standard }\\\begin{array}{cccc}\text { Fund } & \text { Beta } & \text { Deviation }(\%) & \text { Retwun }(\%) \\\hline \mathrm{A} & 1.50 & 18.95 & 12.5 \\\mathrm{~B} & 1.20 & 12.41 & 13.0 \\\text { C } & 0.90 & 9.30 & 11.2 \\\mathrm{D} & 050 & 810 & 95\end{array}\end{array} -Refer to Exhibit 25.11.Based on the Sharpe Measure which portfolio preformed best?


A) A
B) B
C) C
D) D
E) Market

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Which of the following performance measures is the most rigorous risk-adjustment process separating systematic and unsystematic risk?


A) Treynor ratio
B) Sharpe ratio
C) Jensen's Alpha
D) Information ratio
E) None of the above

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Exhibit 25.5 Use the Information Below for the Following Problem(S) The data presented below has been collected at this point in time.  Fund  Beta  Devintion (%)   Return (%)   R ((%)  XOX 1.075.13196 YYY 1.024.28176 ZZZ 0.863.52126\begin{array} { l c c c c } \text { Fund } & \text { Beta } & \text { Devintion (\%) } & \text { Return (\%) } & \text { R } _ { ( } ( \% ) \\\hline \text { XOX } & 1.07 & 5.13 & 19 & 6 \\\text { YYY } & 1.02 & 4.28 & 17 & 6 \\\text { ZZZ } & 0.86 & 3.52 & 12 & 6\end{array} -What is the Sharpe measure for the S&P 500 over the last ten years if the standard deviation was 8% and the return was 14%?


A) 1.55
B) 1.69
C) 1.75
D) 1.99
E) 2.09

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In the evaluation of bond portfolio performance,the analysis effect refers to


A) The difference in portfolio duration and index duration.
B) The extra return attributable to acquiring bonds that are temporarily mispriced relative to risk.
C) Short-run changes in the portfolio during a specific period.
D) The differential return from changing duration of the portfolio during a specific period.
E) None of the above

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Exhibit 25.7 Use the Information Below for the Following Problem(S) Given the following information evaluate the performance of Tyler Incorporated (TI) . RTI =0.18BTI=1.06RY=0.06R=0.11R _ { \text {TI } } = 0.18 \quad B _ { T I } = 1.06 \quad R _ { Y } = 0.06 \quad R = 0.11 -Refer to Exhibit 25.7.Calculate TI's risk.


A) 0.0113
B) 0.1200
C) 0.0670
D) 0.0530
E) 0.0696

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Which measure of portfolio performance allows analysts to determine the statistical significance of abnormal returns?


A) Sharpe measure
B) Jensen measure
C) Fama measure
D) Alternative components model (MCV)
E) Treynor measure

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The Sharpe measure of portfolio performance divides the portfolio's risk premium by the portfolio's beta.

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Wagner and Tito suggested that a bond portfolio return differing from the return from the Lehman Brothers Index can be divided into four components.Which of the following is not included?


A) Policy effect
B) Rate anticipation effect
C) Sector/Quality effect
D) Analysis effect
E) Trading effect

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The policy effect is a difference in bond portfolio performance from that of a benchmark index due to a difference in duration.

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Which of the following statements about returns-based analysis or effective mix analysis is true?


A) This analysis compares the historical return pattern of the portfolio in question with the historical returns of various well-specified indexes.
B) This analysis uses sophisticated quadratic programming techniques to indicate what styles or style combinations were most similar to the portfolio's actual historical returns.
C) This analysis is based on the belief that the portfolio's current make-up will be a good predictor for the next period's returns.
D) Choices a and b
E) All of the above statements describe returns-based analysis or effective mix analysis

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In the Characteristic Selectivity (CS) performance measure,


A) Portfolio performance is measured by assessing the quality of services provided by money managers by looking at adjustments made to the content of their portfolios.
B) Portfolio performance is measured by examining both unsystematic and systematic risk.
C) Portfolio performance is measured by comparing the returns of each stock in the portfolio to the return of a benchmark portfolio. With the same aggregate investment characteristics as the security in question.
D) Portfolio performance is measured on the basis of return per unit of risk.
E) Portfolio performance is measured on the basis of historic average differential return per unit of historic variability of differential return.

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Sharpe's performance measure divides the portfolio's risk premium by the


A) Standard deviation of the rate of return.
B) Variance of the rate of return.
C) Slope of the fund's characteristic line.
D) Beta.
E) Risk free rate.

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