Exam 17: A Basic Look at Portfolio Management and Capital Market Theory

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Under Markowitz's theory, the ideal portfolio for an investor is represented by:

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Points along the capital market line represent a combination of a risk-free asset and M (the market portfolio) with the possibility of borrowing beyond point M.

(True/False)
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In general, the greater the dispersion of outcomes, the lower the risk.

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Systematic risk measures risk that is related to the market.

(True/False)
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Assume a portfolio has the possibility of returning 7%, 8%, 10%, or 12%, with likelihood of 20%, 30%, 25%, and 25%, respectively. The standard deviation for the portfolio is:

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A good way to minimize risk and receive an optimum return on your portfolio is:

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The investor is only assumed to receive additional returns for unsystematic risk.

(True/False)
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The point of tangency between the efficient frontier and the capital market line:

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The standard deviation of a risk-free asset is:

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In using the capital market line, the higher the portfolio standard deviation, the lower the anticipated return (Kp).

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The capital market line enables investors to achieve a higher level of utility than they could on the efficient frontier.

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The beta coefficient indicates how volatile a stock is, relative to the market.

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The capital market line can be used to determine the expected return on any portfolio based on:

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An underlying assumption to the CAPM model is that an individual can choose an investment combining the return on the risk-free asset with the market rate of return, and this will provide superior returns to the efficient frontier at all points except M, where they are equal.

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The expected value for a portfolio is a weighted average of the individual securities' expected values.

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The greater the negative correlation between two (or more) securities, the lower the portfolio standard deviation (all else being equal).

(True/False)
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The investor wants to achieve the __________ risk-return indifference curve.

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An assumption of the capital asset pricing model is that investors can borrow or lend an unlimited amount of funds at a given risk-free rate.

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The efficient frontier:

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According to the text, a risk-averse investor:

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