rf = 3%. Consider a market described by the table below: Stock Price A 42 B 40 C 120 Issued Stocks 1,000 1,200 500 Covariance with M 0.0657 0.0793 0.0406 Assume that the market is in a CAPM equilibrium. a. Derive the CAPM of stocks A, B and C. b. The expected return on stock B, E(B) = 10.93%. What are the expected returns on stock A, E(TA), stock C, E(rc) and the market portfolio, E(M)? c. Show that the reward-to-risk (using covariance with market as risk) ratios are in parity in a CAPM equilibrium. d. Construct a portfolio which has 30% in the risk-free asset and the highest possible Sharpe ratio (i.e. which sits on the Capital Market Line). What would be the portfolio's Expected Return E(rp), Standard Deviation (p), Sharpe Ratio, , and weighting in each stock? e. Plot the Security Market Line showing where stocks A, B and C sit in relation to it. f. (I understand that this hasn't been covered in the lecture yet, but give it a try regardless. Its okay if you do not get this correct).