A portfolio has a total return of 4.5%, a standard deviation of 40%, and a beta of 0.5. The market rate of return is 12%, the standard deviation is 20%, and the market's Treynor measure is 0.10. What is the value of the Treynor measure of this portfolio? What is the information ratio of this portfolio? O a. 5%, -0.065 O b. 5%, 0.065 O. c. 9%, 0.167 O d. 5%, -0.167
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- A portfolio has a total return of 4.5%, a standard deviation of 40%, and a beta of 0.5. The market rate of return is 13.5%, the standard deviation is 20%, and the market's Treynor measure is 0.10. What is the value of the Treynor measure of this portfolio? What is the information ratio of this portfolio? O a. 2%, 0.103 O b. 5%, -0.167 O c. 5%, 0.167 O d. 2%, -0.103 Next pageThe risk-free rate is 2%, the market risk premium is 8.00%, and portfolio A has a beta of 2. What is the required rate of return on this portfolio?You are given the following data: Risk-free rate is 4.1 percent, market return is 6.5 per cent, and market volatility is 12.2 per cent. The return of a portfolio is 11 per cent, its volatility is 15.2214 per cent, and its beta is 0.7. Calculate the measure called the Information ratio. A. 0.193 B. 0.414 C. 0.548 D. 4.500
- Consider the following two portfolios. Portfolio A has an expected return of 9%, a standard deviation of returns is 32%, and a beta of 1.5. Portfolio B has an expected return of 7.5%. The risk-free rate is 3%. Assuming the CAPM holds, and Portfolio A and B are fairly priced, then Portfolio B has a beta of? a. 0.61 ○ b. 0.98 ○ c. 1.13 ○ d. 1.09 ○ e. 1.18An investiment portfolio consists of two securities, X and Y. The weight of X is 30%. Asset X's expected return is 15% and the standard deviation is 28%. Asset Y's expected return is 23% and the standard deviation is 33%. Assume the correlation coefficient between X and Y is 0.37. A. Calcualte the expected return of the portfolio. B. Calculate the standard deviation of the portfolio return. C. Suppose now the investor decides to add some risk free assets into this portfolio. The new weights of X, Y and risk free assets are 0.21, 0.49 and 0.30. What is the standard deviation of the new portfolio?The market index return is 1.3% and its standard deviation is 17%. The risk free rate is 3%. Portfolio Q generates an annual return of 14%, and has a beta of 1.35, and a standard deviation of 23%. Consider a complete portfolio that consists of the portfolio Q and the risk free asset. If we require the standard deviation of the complete portfolio to be the same as the market portfolio, what is the Sharpe ratio of the complete portfolio?
- Which statement is correct? The collection of all portfolios that minimize variance for varying levels of expected return is called the efficient frontier. The mean-variance frontier is the top-half of the efficient frontier. The part of efficient frontier with the highest expected return for a given level of variance is called the mean- variance frontier. The collection of all portfolios out of risky asset that minimize variance for varying levels of expected return is shaped like a hyperbola.The risk premium of the market portfolio is 9 %, the risk free rate is 5 % and the beta estimate for AELZ is β = 1.3. What is the risk premium? What is the expected rate of return?You are given the following information concerning three portfolios, the market portfolio, and the risk-free asset: Portfolio Y Z Market Risk-free Rp 16.00% бр 32.00% 15.00 27.00 7.30 17.00 11.30 5.80 22.00 0 Bp 1.90 1.25 0.75 1.00 0 Assume that the tracking error of Portfolio X is 13.40 percent. What is the information ratio for Portfolio X? Note: A negative value should be indicated by a minus sign. Do not round intermediate calculations. Round your answer to 4 decimal places. Information ratio
- The expected return on the Market Portfolio M is E(RM)=15%, the standard deviation is sM=25% and the risk-free rate is Rf=5%. a. Suppose that stock X has standard deviation sX=30%, and correlation with the market portfolio rXM=0.5. Compute bX and E(RX) (the beta and the expected return of stock X) according to the Market Model (ie: alpha equals zero under the Market Model). b. Suppose that stock Y has standard deviation sy=15%, and correlation with the market portfolio rYM=-0.1. Compute bY and E(RY) (the beta and the expected return of stock Y) according to the Market Model (ie: alpha equals zero under the Market Model). c. Compute the beta of a portfolio composed 65% of stock X and 35% of stock Y.Asset X has a beta of 1.7 and an expected return of 15.1%. Asset Y has a beta of .70 and an expected return of 8.50%. The risk-free rate is 4.2%. If you wish to hold a portfolio consisting of assets X and Y and have a portfolio beta equal to 1.0, what is the expected return of the portfolio? The final answer should also be rounded to 5 decimal places.A portfolio has a correlation of 0.40 with the overall market and produces a Sharpe Ratio of 0.2. If the market's volatility is 20%, what is portfolio's *Trevnor ratio* ?