Exam 7: Optimal Risky Portfolios
Exam 1: The Investment Environment55 Questions
Exam 2: Asset Classes and Financial Instruments83 Questions
Exam 3: How Securities Are Traded66 Questions
Exam 4: Mutual Funds and Other Investment Companies134 Questions
Exam 5: Risk, Return, and the Historical Record80 Questions
Exam 6: Capital Allocation to Risky Assets65 Questions
Exam 7: Optimal Risky Portfolios76 Questions
Exam 8: Index Models83 Questions
Exam 9: The Capital Asset Pricing Model77 Questions
Exam 10: Arbitrage Pricing Theory and Multifactor Models of Risk and Return72 Questions
Exam 11: The Efficient Market Hypothesis64 Questions
Exam 12: Behavioral Finance and Technical Analysis48 Questions
Exam 13: Empirical Evidence on Security Returns52 Questions
Exam 14: Bond Prices and Yields122 Questions
Exam 15: The Term Structure of Interest Rates58 Questions
Exam 16: Managing Bond Portfolios75 Questions
Exam 17: Macroeconomic and Industry Analysis85 Questions
Exam 18: Equity Valuation Models124 Questions
Exam 19: Financial Statement Analysis86 Questions
Exam 20: Options Markets: Introduction103 Questions
Exam 21: Option Valuation85 Questions
Exam 22: Futures Markets86 Questions
Exam 23: Futures, Swaps, and Risk Management53 Questions
Exam 24: Portfolio Performance Evaluation77 Questions
Exam 25: International Diversification48 Questions
Exam 26: Hedge Funds47 Questions
Exam 27: The Theory of Active Portfolio Management48 Questions
Exam 28: Investment Policy and the Framework of the Cfa Institute77 Questions
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Consider the following probability distribution for stocks A and B: State Probability Return on Stock A Return on Stock B 1 0.10 10\% 8\% 2 0.20 13\% 7\% 3 0.20 12\% 6\% 4 0.30 14\% 9\% 5 0.20 15\% 8\% Which of the following portfolio(s) is(are) on the efficient frontier?
(Multiple Choice)
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As the number of securities in a portfolio is increased, what happens to the average portfolio standard deviation?
(Multiple Choice)
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Consider the following probability distribution for stocks C and D: State Probability Return on Stock C Return on Stock D 1 0.30 7\% -9\% 2 0.50 11\% 14\% 3 0.20 -16\% 26\% The expected rates of return of stocks C and D are _____ and _____, respectively.
(Multiple Choice)
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Consider two perfectly negatively correlated risky securities, K and L. K has an expected rate of return of 13% and a standard deviation of 19%. L has an expected rate of return of 10% and a standard deviation of 16%.
The risk-free portfolio that can be formed with the two securities will earn _____ rate of return.
(Multiple Choice)
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Consider the following probability distribution for stocks C and D: State Probability Return on Stock C Return on Stock D 1 0.30 7\% -9\% 2 0.50 11\% 14\% 3 0.20 -16\% 26\% If you invest 25% of your money in C and 75% in D, what would be your portfolio's expected rate of return and standard deviation?
(Multiple Choice)
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When borrowing and lending at a risk-free rate are allowed, which capital allocation line (CAL) should the investor choose to combine with the efficient frontier?
I. The one with the highest reward-to-variability ratio.
II. The one that will maximize his utility.
III. The one with the steepest slope.
IV. The one with the lowest slope.
(Multiple Choice)
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Consider the following probability distribution for stocks A and B: State Probability Return on Stock A Return on Stock B 1 0.10 10\% 8\% 2 0.20 13\% 7\% 3 0.20 12\% 6\% 4 0.30 14\% 9\% 5 0.20 15\% 8\% The coefficient of correlation between A and B is
(Multiple Choice)
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A statistic that measures how the returns of two risky assets move together is:
(Multiple Choice)
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Consider two perfectly negatively correlated risky securities A and B. A has an expected rate of return of 12% and a standard deviation of 17%. B has an expected rate of return of 9% and a standard deviation of 14%.
The weights of A and B in the global minimum variance portfolio are _____ and _____, respectively.
(Multiple Choice)
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Given an optimal risky portfolio with expected return of 12%, standard deviation of 26%, and a risk free rate of 5%, what is the slope of the best feasible CAL?
(Multiple Choice)
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A two-asset portfolio with a standard deviation of zero can be formed when
(Multiple Choice)
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When two risky securities that are positively correlated but not perfectly correlated are held in a portfolio,
(Multiple Choice)
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