Which of the following statements is CORRECT? a. A large portfolio of randomly selected stocks will always have a standard deviation of returns that is less than the standard deviation of a portfolio...


Which of the following statements is CORRECT?<br>a. A large portfolio of randomly selected stocks will always have a standard deviation of returns that is less than<br>the standard deviation of a portfolio with fewer stocks, regardless of how the stocks in the smaller portfolio<br>are selected.<br>b. Diversifiable risk can be reduced by forming a large portfolio, but normally even highly-diversified portfolios<br>are subject to market (or systematic) risk.<br>c. A large portfolio of randomly selected stocks will have a standard deviation of returns that is greater than the<br>standard deviation of a 1-stock portfolio if that one stock has a beta less than 1.0.<br>d. A large portfolio of stocks whose betas are greater than 1.0 will have less market risk than a single stock with<br>a beta = 0.8.<br>e. If you add enough randomly selected stocks to a portfolio, you can completely eliminate all of the market risk<br>from the portfolio.<br>

Extracted text: Which of the following statements is CORRECT? a. A large portfolio of randomly selected stocks will always have a standard deviation of returns that is less than the standard deviation of a portfolio with fewer stocks, regardless of how the stocks in the smaller portfolio are selected. b. Diversifiable risk can be reduced by forming a large portfolio, but normally even highly-diversified portfolios are subject to market (or systematic) risk. c. A large portfolio of randomly selected stocks will have a standard deviation of returns that is greater than the standard deviation of a 1-stock portfolio if that one stock has a beta less than 1.0. d. A large portfolio of stocks whose betas are greater than 1.0 will have less market risk than a single stock with a beta = 0.8. e. If you add enough randomly selected stocks to a portfolio, you can completely eliminate all of the market risk from the portfolio.

Jun 06, 2022
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