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Can you send me the excel document for questions 1&2. MFIM 640 Spring 2017 HW 1 Please carefully write up your answers to the following

Can you send me the excel document for questions 1&2.

image text in transcribed MFIM 640 Spring 2017 HW 1 Please carefully write up your answers to the following questions and hand in a hard copy. Also send me your Excel sheet that shows your computations. It is due in class February 14. Suppose there are only two stocks and a T-bill money market fund that yields a sure rate of 5%. The characteristics of the two stocks are: Stock Expected Return Standard Deviation A 12% 40% B 8% 20% Consider five possible values for the correlation between the two stocks: {0.8, 0.4, 0, 0.4, 0.8} . 1. For each of the five possible values for the correlation , use Excel to tabulate and draw the investment opportunity set of the two stocks. Use investment proportions for Stock A of 100% to 200% in increments of 1%. [You will have five graphs, one for each ] 2. For each of your five opportunity sets, compute the minimum variance portfolio (MVP) (find the expected return, standard deviation, and the weights on the two stocks that comprise each MVP). 3. What is the slope of the best feasible CAL for each ? 4. On each graph, draw a tangent from the risk-free rate to the investment opportunity set. What expected return and standard deviation does each of your graphs show for the optimal risky portfolio? What are the weights on the two stocks that comprise this portfolio? 5. Suppose your portfolio must provide an expected return of 8%. For each , answer the following. (a) If you use only the two stocks to form your portfolio, what is the lowest standard deviation you can achieve? 1 (b) If you use the two stocks and the T-bill fund, what is the lowest standard deviation you can achieve? Compare with your answer to part (a). What do you conclude? (c) If you have $10,000 to invest, how much money do you invest in Stock A, Stock B, and the T-bill fund to form the portfolio in part (b)? 6. Now suppose the two stocks are perfectly negatively correlated ( = 1). Construct a portfolio with zero variance, and show that the risk-free rate must be greater than 5%. 2

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