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Discuss the characteristics of indifference curves,and the theoretical value of these curves in the portfolio building process.

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Indifference curves represent the trade-...

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What would be the dollar value of your positions in X,Y,and the T-bills,respectively,if you decide to hold a portfolio that has an expected outcome of $1,120?


A) Cannot be determined
B) $568; $378; $54
C) $568; $54; $378
D) $378; $54; $568
E) $108; $514; $378

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Your client, Bo Regard, holds a complete portfolio that consists of a portfolio of risky assets (P) and T-Bills. The information below refers to these assets. E(Rp) 12.00% Standard Deviation of P 7.20% T-Bill rate 3.60% Proportion of Complete Portfolio in P 80% Proportion of Complete Portfolio in T-Bills 20% Composition of P:  Stock A 40.00% Stock B 25.00% Stock C 35.00% Total 100.00%\begin{array} { l l } \mathrm { E } \left( \mathrm { R } _ { \mathrm { p } } \right) & 12.00 \% \\\text { Standard Deviation of P } & 7.20 \% \\\text { T-Bill rate } & 3.60 \% \\& \\\text { Proportion of Complete Portfolio in P } & 80 \% \\\text { Proportion of Complete Portfolio in T-Bills } & 20 \% \\& \\\text { Composition of P: } & \\\text { Stock A } & 40.00 \% \\\text { Stock B } & 25.00 \% \\\text { Stock C } & 35.00 \% \\\hline\text { Total } & \underline { 100.00 \% } \\\hline\end{array} -What is the equation of Bo's Capital Allocation Line?


A) E(rC) = 7.2 + 3.6 * Standard Deviation of C
B) E(rC) = 3.6 + 1.167 * Standard Deviation of C
C) E(rC) = 3.6 + 12.0 * Standard Deviation of C
D) E(rC) = 0.2 + 1.167 * Standard Deviation of C
E) E(rC) = 3.6 + 0.857 * Standard Deviation of C

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A fair game


A) will not be undertaken by a risk-averse investor.
B) is a risky investment with a zero risk premium.
C) is a riskless investment.
D) Both A and B are true.
E) Both A and C are true.

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The presence of risk means that


A) investors will lose money.
B) more than one outcome is possible.
C) the standard deviation of the payoff is larger than its expected value.
D) final wealth will be greater than initial wealth.
E) terminal wealth will be less than initial wealth.

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You invest $1000 in a risky asset with an expected rate of return of 0.17 and a standard deviation of 0.40 and a T-bill with a rate of return of 0.04. -What percentages of your money must be invested in the risk-free asset and the risky asset,respectively,to form a portfolio with a standard deviation of 0.20?


A) 30% and 70%
B) 50% and 50%
C) 60% and 40%
D) 40% and 60%
E) Cannot be determined.

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An investor invests 30 percent of his wealth in a risky asset with an expected rate of return of 0.15 and a variance of 0.04 and 70 percent in a T-bill that pays 6 percent.His portfolio's expected return and standard deviation are __________ and __________,respectively.


A) 0.114; 0.12
B) 0.087; 0.06
C) 0.295; 0.12
D) 0.087; 0.12
E) none of the above

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Which of the following statements is (are) true? I.Risk-averse investors reject investments that are fair games. II.Risk-neutral investors judge risky investments only by the expected returns. III.Risk-averse investors judge investments only by their riskiness. IV.Risk-loving investors will not engage in fair games.


A) I only
B) II only
C) I and II only
D) II and III only
E) II,III,and IV only

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Which of the following statements regarding the Capital Allocation Line (CAL) is false?


A) The CAL shows risk-return combinations.
B) The slope of the CAL equals the increase in the expected return of the complete portfolio per unit of additional standard deviation.
C) The slope of the CAL is also called the reward-to-volatility ratio.
D) The CAL is also called the efficient frontier of risky assets in the absence of a risk-free asset.
E) Both A and D are false.

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The variable (A) in the utility function represents the:


A) investor's return requirement.
B) investor's aversion to risk.
C) certainty-equivalent rate of the portfolio.
D) minimum required utility of the portfolio.
E) none of the above.

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You invest $100 in a risky asset with an expected rate of return of 0.11 and a standard deviation of 0.21 and a T-bill with a rate of return of 0.045. -What percentages of your money must be invested in the risk-free asset and the risky asset,respectively,to form a portfolio with a standard deviation of 0.08?


A) 301% and 69.9%
B) 50.5% and 49.50%
C) 60.0% and 40.0%
D) 61.9% and 38.1%
E) cannot be determined

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U = E(r) - (A/2) s2, where A = 4.0.  Investment  Expected Return E(r)   Standard Deviation 10.120.320.150.530.210.1640.240.21\begin{array}{lll}\underline{\text { Investment }} & \underline{\text { Expected Return E(r) }} &\underline{ \text { Standard Deviation }} \\1 & 0.12 & 0.3 \\2 & 0.15 & 0.5 \\3 & 0.21 & 0.16 \\4 & 0.24 & 0.21\end{array} -Based on the utility function above,which investment would you select?


A) 1
B) 2
C) 3
D) 4
E) cannot tell from the information given

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To build an indifference curve we can first find the utility of a portfolio with 100% in the risk-free asset,then


A) find the utility of a portfolio with 0% in the risk-free asset.
B) change the expected return of the portfolio and equate the utility to the standard deviation.
C) find another utility level with 0% risk.
D) change the standard deviation of the portfolio and find the expected return the investor would require to maintain the same utility level.
E) change the risk-free rate and find the utility level that results in the same standard deviation.

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Assume an investor with the following utility function: U = E(r) - 3/2(s2) . -To maximize her expected utility,she would choose the asset with an expected rate of return of _______ and a standard deviation of ________,respectively.


A) 12%; 20%
B) 10%; 15%
C) 10%; 10%
D) 8%; 10%
E) none of the above

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You invest $100 in a risky asset with an expected rate of return of 0.11 and a standard deviation of 0.20 and a T-bill with a rate of return of 0.03. -What percentages of your money must be invested in the risk-free asset and the risky asset,respectively,to form a portfolio with a standard deviation of 0.08?


A) 30% and 70%
B) 50% and 50%
C) 60% and 40%
D) 40% and 60%
E) Cannot be determined.

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Assume an investor with the following utility function: U = E(r) - 3/2(s2) . -To maximize her expected utility,which one of the following investment alternatives would she choose?


A) A portfolio that pays 10 percent with a 60 percent probability or 5 percent with 40 percent probability.
B) A portfolio that pays 10 percent with 40 percent probability or 5 percent with a 60 percent probability.
C) A portfolio that pays 12 percent with 60 percent probability or 5 percent with 40 percent probability.
D) A portfolio that pays 12 percent with 40 percent probability or 5 percent with 60 percent probability.
E) none of the above.

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What is a fair game? Explain how the term relates to a risk-averse investor's attitude toward speculation and risk and how the utility function reflects this attitude.

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A fair game is a prospect that has a zer...

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Which investment would you select if you were risk neutral?


A) 1
B) 2
C) 3
D) 4
E) cannot tell from the information given

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The Capital Market Line I.is a special case of the Capital Allocation Line. II.represents the opportunity set of a passive investment strategy. III.has the one-month T-Bill rate as its intercept. IV.uses a broad index of common stocks as its risky portfolio.


A) I, III, and IV
B) II, III, and IV
C) III and IV
D) I, II, and III
E) I,II,III,and IV

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Your client, Bo Regard, holds a complete portfolio that consists of a portfolio of risky assets (P) and T-Bills. The information below refers to these assets. E(Rp) 12.00% Standard Deviation of P 7.20% T-Bill rate 3.60% Proportion of Complete Portfolio in P 80% Proportion of Complete Portfolio in T-Bills 20% Composition of P:  Stock A 40.00% Stock B 25.00% Stock C 35.00% Total 100.00%\begin{array} { l l } \mathrm { E } \left( \mathrm { R } _ { \mathrm { p } } \right) & 12.00 \% \\\text { Standard Deviation of P } & 7.20 \% \\\text { T-Bill rate } & 3.60 \% \\& \\\text { Proportion of Complete Portfolio in P } & 80 \% \\\text { Proportion of Complete Portfolio in T-Bills } & 20 \% \\& \\\text { Composition of P: } & \\\text { Stock A } & 40.00 \% \\\text { Stock B } & 25.00 \% \\\text { Stock C } & 35.00 \% \\\hline\text { Total } & \underline { 100.00 \% } \\\hline\end{array} -What is the standard deviation of Bo's complete portfolio?


A) 7.20%
B) 5.40%
C) 6.92%
D) 4.98%
E) 5.76%

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