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Which of the Following Statements Is FALSE

Question 33

Multiple Choice

Which of the following statements is FALSE?


A) A portfolio is efficient if it has the highest possible Sharpe ratio; that is it is efficient if it provides the largest increase in expected return possible for a given increase in volatility.
B) The required return for an investment is equal to a risk premium that is equal to the risk premium of the investor's current portfolio scaled by Which of the following statements is FALSE? A)  A portfolio is efficient if it has the highest possible Sharpe ratio; that is it is efficient if it provides the largest increase in expected return possible for a given increase in volatility. B)  The required return for an investment is equal to a risk premium that is equal to the risk premium of the investor's current portfolio scaled by   . C)  Increasing the investment in investment I will increase the Sharpe ratio of portfolio P if its expected return E[R<sub>i</sub>] exceeds the required return r<sub>i</sub>, which is given by r<sub>i</sub> = r<sub>f</sub> +   × (E[R<sub>p</sub>] - r<sub>f</sub>) . D)  If a security i's expected return is less than the required return r<sub>i</sub>, we should reduce our holding of security i. .
C) Increasing the investment in investment I will increase the Sharpe ratio of portfolio P if its expected return E[Ri] exceeds the required return ri, which is given by ri = rf + Which of the following statements is FALSE? A)  A portfolio is efficient if it has the highest possible Sharpe ratio; that is it is efficient if it provides the largest increase in expected return possible for a given increase in volatility. B)  The required return for an investment is equal to a risk premium that is equal to the risk premium of the investor's current portfolio scaled by   . C)  Increasing the investment in investment I will increase the Sharpe ratio of portfolio P if its expected return E[R<sub>i</sub>] exceeds the required return r<sub>i</sub>, which is given by r<sub>i</sub> = r<sub>f</sub> +   × (E[R<sub>p</sub>] - r<sub>f</sub>) . D)  If a security i's expected return is less than the required return r<sub>i</sub>, we should reduce our holding of security i. × (E[Rp] - rf) .
D) If a security i's expected return is less than the required return ri, we should reduce our holding of security i.

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