Exam 11: Risk and Return: the Capital Asset Pricing Model

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The CML is the pricing relationship between:

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Idaho Slopes (IS) and Dakota Steppes (DS) are both seasonal businesses. IS is a downhill skiing facility, while DS is a tour company that specializes in walking tours and camping. The equally likely returns on each company over the next year is expected to be: Idaho Slopes (IS) and Dakota Steppes (DS) are both seasonal businesses. IS is a downhill skiing facility, while DS is a tour company that specializes in walking tours and camping. The equally likely returns on each company over the next year is expected to be:   The correlation between the returns of IS and DS is: The correlation between the returns of IS and DS is:

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The elements along the diagonal of the Variance Covariance matrix are:

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Diversification can effectively reduce risk. Once a portfolio is diversified the type of risk remaining is:

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The rate of return on the common stock of Flowers by Flo is expected to be 14% in a boom economy, 8% in a normal economy, and only 2% in a recessionary economy. The probabilities of these economic states are 20% for a boom, 70% for a normal economy, and 10% for a recession. What is the variance of the returns on the common stock of Flowers by Flo?

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If you have a portfolio of two risky stocks which turns out to have no diversification. The reason you have no diversification is:

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The beta of a security is calculated by:

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A security that is fairly priced will have a return _____ the Security Market Line.

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For a highly diversified equally weighted portfolio, the portfolio variance is:

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You've owned a share of stock for 6 years. It returned 5% in 3 of those years and -5% in the other 3. What was the variance?

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A portfolio has 25% of its funds invested in Security C and 75% of its funds invested in Security D. Security C has an expected return of 8% and a standard deviation of 6%. Security B has an expected return of 10% and a standard deviation of 10%. The securities have a coefficient of correlation of.6. Which of the following values is closest to portfolio return and variance?

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The characteristic line is graphically depicted as:

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Beta measures:

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An efficient set of portfolios is:

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If the correlation between two stocks is -1, the returns:

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A portfolio will usually contain:

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The separation principle states that an investor will:

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Given the following information on three stocks:  Given the following information on three stocks:     \sigma = -.05333 bc Now suppose you diversify into two securities. Given all choices, can any portfolio be eliminated? Assume equal weights.    σ\sigma = -.05333 bc Now suppose you diversify into two securities. Given all choices, can any portfolio be eliminated? Assume equal weights.  Given the following information on three stocks:     \sigma = -.05333 bc Now suppose you diversify into two securities. Given all choices, can any portfolio be eliminated? Assume equal weights.

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Draw the SML and plot asset C such that it has less risk than the market but plots above the SML, and asset D such that it has more risk than the market and plots below the SML. (Be sure to indicate where the market portfolio is on your graph.) Explain how assets like C or D can plot as they do and explain why such pricing cannot persist in a market that is in equilibrium.

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Stock A has an expected return of 20%, and stock B has an expected return of 4%. However, the risk of stock A as measured by its variance is 3 times that of stock B. If the two stocks are combined equally in a portfolio, what would be the portfolio's expected return?

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