(a) Calculate the means and standard deviations of the returns of each of the four
companies over the period. Do the risk-return patterns for these companies correspond with your prior expectations? Why or why not?
(b) Assume that you have $1m to invest. Construct 3 alternative portfolios as follows:
Portfolio 1: 50% in a company in the safe industry and 50% in a company in the risky
industry. Portfolio 2: 50% in each of the 2 companies in the safe industry. Portfolio
3: 50% in each of the 2 companies in the risky industry. Calculate the sample
correlation coefficient between the two companies in each of the 3 portfolios,
comment on the size and interpretation of these correlations. For each of the 3
portfolios calculate the means and standard deviations of the returns over the period.
Are there any surprises ?
c) Distinguish between specific and market risk. Which of the 3 alternative portfolio
diversifications would have been most justifiable in terms of reducing the specific risk
of investment?
(d) Using regression analysis estimate the CAPM equation Rpi = Rf +Bpi (Rm-Rf)+ Ei
for each of the 3 portfolios. Interpret the meaning of the Bpi value in each of the 3
portfolios. Are there any surprises ?
(e) For portfolio 1, compare the R2 from the portfolio regression in part (d) with the R2
values from separate CAPM equation estimations for the 2 companies within portfolio
1. Would you expect the R2 from the portfolio equations to be higher than that from
the two individual equations? Why or why not?
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