Orange Corporation has a standard deviation of 25% and an expected return of 10 percent. Violet Corporation has a standard deviation of 20% and an expected return of 15 percent. The correlation coefficient between the two stocks is 05. If you invest 65 percent of your funds in Violet Corporation and 35 percent in Orange Corporation, what is the standard deviation of the portfolio? O 18% O 19% O 20% O 21%
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- c) Stock 1 has a standard deviation of return of 1%. Stock 2 has a standard deviation of return of 8%. The correlation coefficient between the two stocks is 0.5. If you invest 60% of your funds in stock 1 and 40% in stock 2, what is the standard deviation of your portfolio? Please provide the details of your calculations and discuss your results.Suppose you have a portfolio consisting of two assets, A and B. Stock A has an expected return of 14% and a standard deviation of 31%. Stock B has an expected return of 10% and a standard deviation of 15%. Stocks A and B have a correlation of 0.98. Assuming you invest $7,000 in stock A and $3,000 in stock B, what is the standard deviation of your portfolio? 35.1% 19.4% 26.1% 14.1%Stock X has a standard deviation of return of 25 percent. Stock Y has a standard deviation of return of 5 percent. The correlation coefficient between the two stocks is 0.5. If you invest 60 percent of your funds in Stock X and 40 percent in Stock Y, what is the standard deviation of your portfolio? Multiple Choice O 14.2 percent 24.9 percent 16.1 percent 18.7 percent
- Common Stock C has a standard deviation of return of 10 percent. Common Stock D has a standard deviation of return of 20 percent. The correlation coefficient between the two stocks is 0.5. If you invest 60 percent of your funds in stock C and 40 percent in Common stock D, what is the standard deviation of your portfolio? O 21.0 percent O 14.8 percent 10.3 percent O 12.2 percent1) Stock 1 has a standard deviation of return of 7%. Stock 2 has a standard deviation of return of 1%. The correlation coefficient between the two stocks is 0.5. If you invest 60% of your funds in stock 1 and 40% in stock 2, what is the standard deviation of your portfolio? You decide now to combine your portfoliowith another portfolio with the same standard deviation and invest equally in both portfolios. The correlation between the two portfolios is zero. 2) What is the standard deviation of this new portfolio? 3) Is diversification achieved from combining the uncorrelated portfolios with idential risk.Stock X has a standard deviation of return of 10%. Stock Y has a standard deviation of 20%. The correlation coefficient between the stocks is 0.5. If you invest 60% of your funds in stock X and 40% in stock Y. What is the standard deviation of your portfolio? (please state the formula and show your workings)
- c) Stock 1 has a standard deviation of return of 1%. Stock 2 has a standard deviation of return of 8%. The correlation coefficient between the two stocks is 0.5. If you invest 60% of your funds in stock 1 and 40% in stock 2, what is the standard deviation of your portfolio? Please provide the details of your calculations and discuss your results. You decide now to combine your portfolio (discussed in question c) with another portfolio with the same standard deviation and invest equally in both portfolios. The correlation between the two portfolios is zero. d) What is the standard deviation of this new portfolio? Please provide the details of your calculations and discuss your results.Stock 1 has a standard deviation of return of 6%. Stock 2 has a standard deviation of return of 2%. The correlation coefficient between the two stocks is 0.5. If you invest 60% of your funds in stock 1 and 40% in stock 2, what is the standard deviation of your portfolio? Please provide the details of your calculations and discuss your results.c) Stock 1 has a standard deviation of return of 1%. Stock 2 has a standard deviation of return of 8%. The correlation coefficient between the two stocks is 0.5. If you invest 60% of your funds in stock 1 and 40% in stock 2, what is the standard deviation of your portfolio? Please provide the details of your calculations and discuss your results. You decide now to combine your portfolio (discussed in question c) with another portfolio with the same standard deviation and invest equally in both portfolios. The correlation between the two portfolios is zero. d) What is the standard deviation of this new portfolio? Please provide the details of your calculations and discuss your results. e) Did we achieve diversification by combining uncorrelated portfolios with identical levels of risk? Explain.
- You have just invested in a portfolio of three stocks. The amount of money that you invested in each stock and its beta are summarized below. Stock Investment Beta A $222,000 1.41 B 333,000 0.53 C 555,000 1.30 Calculate the beta of the portfolio and use the Capital Asset Pricing Model (CAPM) to compute the expected rate of return for the portfolio. Assume that the expected rate of return on the market is 12 percent and that the risk-free rate is 7 percent. (Round beta answer to 3 decimal places, e.g. 52.750 and expected rate of return answer to 2 decimal places, e.g. 52.75%.) Beta of the portfolio enter the beta rounded to 3 decimal places Expected rate of return enter percentages rounded to 2 decimal places %An investor is forming a portfolio by investing P25,000 in stock A that has a beta of 1.50, and P25,000 in stock B that has a beta of 0.80. The return on the market is equal to 6 percent and Treasury bonds have a yield of 4 percent. What is the required rate of return on the investor's portfolio? a. 6.3% b. 6.8% С. 7.8% d. 8.0%You have just invested in a portfolio of three stocks. The amount of money that you invested in each stock and its beta are summarized below. Stock Investment Beta A $218,000 1.50 B 327,000 0.60 C 545,000 1.18 Calculate the beta of the portfolio and use the Capital Asset Pricing Model (CAPM) to compute the expected rate of return for the portfolio. Assume that the expected rate of return on the market is 17 percent and that the risk-free rate is 8 percent. (Round beta answer to 3 decimal places, e.g. 52.750 and expected rate of return answer to 2 decimal places, e.g. 52.75%.) Beta of the portfolio Expected rate of return %