In a market cap -weighted index, a higher number of shares outstanding will definitely translate into higher portfolio weight. Group of answer choices True False
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In a market cap -weighted index, a higher number of shares outstanding will definitely translate into higher portfolio weight.
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- Calculate the correlation coefficient between Blandy and the market. Use this and the previously calculated (or given) standard deviations of Blandy and the market to estimate Blandy’s beta. Does Blandy contribute more or less risk to a well-diversified portfolio than does the average stock? Use the SML to estimate Blandy’s required return.Market equity beta measures the covariability of a firms returns with all shares traded on the market (in excess of the risk-free interest rate). We refer to the degree of covariability as systematic risk. The market prices securities so that the expected returns should compensate the investor for the systematic risk of a particular stock. Stocks carrying a market equity beta of 1.20 should generate a higher return than stocks carrying a market equity beta of 0.90. Nonsystematic risk is any source of risk that does not affect the covariability of a firms returns with the market. Some writers refer to nonsystematic risk as firm-specific risk. Why is the characterization of nonsystematic risk as firm-specific risk a misnomer?What is a characteristic line? How is this line used to estimate a stocks beta coefficient? Write out and explain the formula that relates total risk, market risk, and diversifiable risk.
- “Value-weighted index could provide a better signal on the market condition to the investors as compared to price-valued index.” Do you agree with this statement? Why?“Value-weighted index could provide a better signal on the market condition to the investors as compared to price-valued index.” Do you agree with this statement? Justify.A price weighted index places more weight on stocks with a higher price, whilst a value weighted index places more weight on stocks with a higher market capitalization. Discuss.
- A stock's standard deviation determines how the stock affects the riskiness of a diversified portfolio; therefore, it is a better measure of a stock's relevant risk than is the beta-coefficient, which measures total, or stand-alone, risk.Choices:a. TRUEb. FALSECould a more optimal portfolio, that is, one containing some other combination of stocks that would have either increased returns relative to an increase in risk or maintained returns while decreasing risk, been attained by varying the weight (proportion) of the two securities in the portfolio?Assume that the CAPM assumptions hold. Consider the following statements:i. A stock with a beta below zero will tend to move in the same direction as the market but will tend to move less aggressively in that direction than the market does.ii. Alpha measures the additional risk we take on top of the risk of the market portfolio.
- Why do we call alpha a “nonmarket” return premium? Why are high-alpha stocks desirable investments for active portfolio managers? With all other parameters held fixed, what would hap-pen to a portfolio’s Sharpe ratio as the alpha of its component securities increased?A stock’s contribution to the market risk of a well-diversified portfolio is called risk. It can be measured by a metric called the beta coefficient, which calculates the degree to which a stock moves with the movements in the market. Based on your understanding of the beta coefficient, indicate whether each statement in the following table is true or false: Statement True False Stock A’s beta is 1.0; this means that the stock moves in the same direction and magnitude as the market. A stock that is more volatile than the market will have a beta of more than 1.0. Higher-beta stocks are expected to have lower required returns.Select all that are true with respect to the historical risk-return tradeoff for portfolios, and for individual stocks. Group of answer choices For portfolios, the relation between risk and return is positive and quite strong For individual stocks, the relation between risk and return is positive and stronger than for portfolios The relation between risk and return is stronger for portfolios than it is for individual stocks You get a better risk-return tradeoff if you put assets together in a portfolio