Exam 2: Diversification and Risky Asset Allocation
Exam 1: A Brief History of Risk and Return93 Questions
Exam 2: Diversification and Risky Asset Allocation96 Questions
Exam 3: The Investment Process119 Questions
Exam 4: Overview of Security Types120 Questions
Exam 5: Mutual Funds120 Questions
Exam 6: The Stock Market123 Questions
Exam 7: Common Stock Valuation126 Questions
Exam 8: Stock Price Behaviour and Market Efficiency113 Questions
Exam 9: Behavioural Finance and the Psychology of Investing104 Questions
Exam 10: Interest Rates112 Questions
Exam 11: Bond Prices and Yields124 Questions
Exam 12: Return, Risk and Security Management106 Questions
Exam 13: Performance Evaluation and Risk Management114 Questions
Exam 14: Options137 Questions
Exam 15: Option Valuation86 Questions
Exam 16: Futures Contracts122 Questions
Exam 17: Projecting Cash Flow and Earnings127 Questions
Exam 18: Corporate Bonds118 Questions
Exam 19: Government Bonds and Mortgaged-Backed Securities111 Questions
Exam 20: International Portfolio Investment84 Questions
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An investor has $800 invested in Stock X and $1,300 invested in Stock Y. What is the portfolio weight of Stock Y?
(Multiple Choice)
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Stock S has an expected return of 8 percent and a standard deviation of 20 percent. Stock B has an expected return of 3 percent and a standard deviation of 12 percent. If the correlation of the two stocks is 0.15, what is the weight of Stock S in the minimum variance portfolio?
(Multiple Choice)
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Boom Normal Recession .4 .3 .3 32\% 10\% -9\%
-What is the standard deviation of Stock R?
(Multiple Choice)
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The __________ return is the average projected return of an asset in different states of the economy.
(Multiple Choice)
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For the standard deviation of a minimum variance portfolio of two assets to be zero, the correlation between the assets must be __________.
(Multiple Choice)
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Stocks D, E and F have standard deviations of 2 percent, 10 percent and 40 percent, respectively. The correlation coefficients between the stocks are as follows: 0.4 for D and E, -0.4 for D and F, and -0.2 E and F. What is the standard deviation of a portfolio with a mix of 30-30-40 percent in D, E and F?
(Multiple Choice)
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A correlation coefficient of __________ indicates a perfect positive correlation.
(Multiple Choice)
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A portfolio that plots below the minimum variance portfolio is __________.
(Multiple Choice)
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Boom Normal Recession .3 .4 .3 65\% 14\% -50\%
-What is the standard deviation of Stock F?
(Multiple Choice)
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Which of the following statements is false regarding the investment opportunity set of two assets?
(Multiple Choice)
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Which of the following portfolio values are weighted average?
I. Expected return
II. Standard deviation
III. Correlation
IV. Beta
(Multiple Choice)
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Which of the following is true given various states of the economy?
(Multiple Choice)
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Boom Normal Recession .3 .4 .3 65\% 14\% -50\%
-If the risk-rate is 5.8 percent, what is the risk premium of Stock F?
(Multiple Choice)
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Stock G has a standard deviation of 49 percent, and Stock H has a standard deviation of 56 percent. The covariance between the two assets is 0.046. What is the standard deviation of a portfolio with 40 percent of its assets invested in Stock G?
(Multiple Choice)
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Which of the following statements is false regarding diversification?
(Multiple Choice)
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As the probabilities associated with the expected returns of an asset change, the standard deviation of the asset will:
(Multiple Choice)
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Boom Normal Recession .4 .3 .3 32\% 10\% -9\%
-What is the expected return of Stock R?
(Multiple Choice)
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NEW A stock is projected to return 15% during economic booms, -4% during recessions and 8% otherwise. If reports indicate the probability of a recession has decreased, what would happen to the stock's expected return?
(Multiple Choice)
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While the covariance between the two stocks, G and H, is 0.0357, the correlation coefficient is 0.17. Given Stock G has a standard deviation of 50 percent, what is the standard deviation of Stock H?
(Multiple Choice)
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