b) What is the expected return of your portfolio? (2 marks) c) What is the standard deviation of your portfolio? (2 marks) Problem 8 (25 marks) Consider the following probability distribution for stocks A and B: State Probability Return on Stock A Return on Stock B .20 20 .30 .30 113% 12% 14% 15% 7% 6% 996 8% The standard deviation of Stock A is 15% and is 11% for Stock B a) What is the coefficient of correlation between Stock A and Stock B? (5 marks) b) If you invest 60% of your money in A and 40% in B, what would be the expected rate of return and standard deviation of your portfolio? (3 marks) c) What are the weights of A and B in the minimum variance portfolio? (3 marks) d) What is the expected return of the minimum variance portfolio? (1 mark) e) What is the standard deviation of the minimum variance portfolio? (2 marks) f) If the T-bill rate is 6%, what are the weights of stock A and B in the optimal risky portfolio? (3 marks) 8) What is the expected return and standard deviation of the optimal risky portfolio? (3 marks) If you have a risk aversion of 6 (A-6), how much (%) would you invest in this portfolio? What percentage of the complete portfolio would you invest in Stock A, B and T-bils? (5 marks) h)