You are considering adding Gamma stock to your portfolio. What is the required return on the stock if it has a beta of 0.9, the risk-free rate is 3%, and the expected return on the market is 10%? If the expected return on the investment is 9%, would you add Gamma stock to your portfolio?

Your client is considering purchasing stocks.  The actual return of one o his choices follows here.  Assist him by calculating the standard deviation and advise him what the risk is. Stock 'A' Actual Returns = 6%, 12%, 8%, 10% 0.0164 0.0258 0.0542 0.1072

You are analyzing a stock that has a beta of 1.19. The risk-free rate is 4.4% and you estimate the market risk premium to be 6.6%. If you expect the stock to have a return of 9.8% over the next year, should you buy it? Why or why not? The expected return according to the CAPM is%. (Round to two decimal places.) Should you buy the stock? (Select the best choice below.) O A. Yes, because the expected return based on the beta is equal to or less than the return on the stock. O B. No, because the expected return based on the beta is greater than the return on the stock.

The following shows beta for several companies. Calculate each stock’s expected rate ofreturn using CAPM, assuming the risk free rate is 4% and the risk premium for the marketportfolio is 7%. What is your portfolio beta if you construct an equally weighted portfolio using allstocks? What can you say about this portfolio relative to the market?Stock                                  BetaApple                                 1.35Johnson & Johnson        0.69IBM                                     1.10

(Security market line) You are considering the construction of a portfolio comprised of equal investments in each of four different stocks. The betas for each stock are found below Asset A Beta 2.30 B C D 0.80 0.60 -1.60 (Click on the icon in order to copy its contents into a spreadsheet.) a. What is the portfolio beta for your proposed investment portfolio? b. How would a 25 percent increase in the expected return on the market impact the expected return of your portfolio? c. How would a 25 percent decrease in the expected return on the market impact the expected return on each asset? d. If you are interested in decreasing the beta of your portfolio by changing your portfolio allocation in two stocks, which stock would you decrease and which would you increase? Why? a. The portfolio beta for your proposed investment portfolio is (Round to three decimal places)

You are examining a portfolio manager’s active investing portfolio. The portfolio has a beta of 2 and has an average return of 15%. The risk free rate is 1% and the market return is 10%, is the manager’s active investing strategy working ?

You are considering three stocks—A, B, and C—for possible inclusion in your investment portfolio. Stock A has a beta of 0.80, stock B has a beta of 1.40, and stock C has a beta of -0.30.  If the return on the market portfolio increased by 12%, what change would you expect in the return for each stock? If the return on the market portfolio decreased by 5%, what change would you expect in the return for each stock?

Stock Y has a beta of 1.45 and an expected return of 13.50 percent. Stock Z has a beta of .70 and an expected return of 10 percent. What would the risk-free rate have to be for the two stocks to be correctly priced relative to each other?

Currently the risk-free rate equals 5% and the expected return on the market portfolio equals 11%. An investment analyst provides you with the following information: Stock A  Beta 1.33   Expected Return 12% Stock B  Beta 0.7   Expected Return 10% (a) Calculate the reward-to-risk ratios of stock A, stock B and in market equilibrium. Are stock A and stock B overvalued, undervalued or fairly valued? Briefly explain. [within 150 words] (b) You want a portfolio with the same risk as the market. Calculate the weights of stock A and B respectively. (please show me steps and round the final answer to 2 decimal places, thanks)

You build a portfolio containing stocks ?A and ?B only and you have shorted ?B such that its portfolio weight is −0.25−0.25. If the expected return on ?A is 15% and on ?B is 13%, what is the expected return (in %) on the portfolio?