Problem 3: Evaluating portfolio performance Assume you have two investment opportunities. 1. Corporate Disasters (CD) has expected returns E(RcD) = 4% and standard deviation of returns 9%. 2. Nevada...


Problem 3: Evaluating portfolio performance<br>Assume you have two investment opportunities.<br>1. Corporate Disasters (CD) has expected returns E(RcD) = 4% and standard deviation of<br>returns 9%.<br>2. Nevada beach front properties (NBF) has expected returns E(RygF) = 10% and standard<br>deviation of returns 18%<br>Risk free rate is R; = 1%.<br>a) Calculate Sharpe ratios of these two portfolios.<br>b) Assume you can invest only in one of those companies (and a risk free rate). Assume<br>your target rate of return is 6%. Calculate portfolios with CD&RF and NBF&RF which<br>would deliver this return. Which portfolio has smaller standard deviation and why?<br>c) Assume you have a portfolio which is not efficient. Assume Corporate Disasters have<br>market beta of ßep = 0.5 and Nevada beach front properties have market beta<br>BNef = 4. Calculate Treynor measures for those securities. Which one should you add to<br>your portfolio to increase the Sharpe ratio.<br>

Extracted text: Problem 3: Evaluating portfolio performance Assume you have two investment opportunities. 1. Corporate Disasters (CD) has expected returns E(RcD) = 4% and standard deviation of returns 9%. 2. Nevada beach front properties (NBF) has expected returns E(RygF) = 10% and standard deviation of returns 18% Risk free rate is R; = 1%. a) Calculate Sharpe ratios of these two portfolios. b) Assume you can invest only in one of those companies (and a risk free rate). Assume your target rate of return is 6%. Calculate portfolios with CD&RF and NBF&RF which would deliver this return. Which portfolio has smaller standard deviation and why? c) Assume you have a portfolio which is not efficient. Assume Corporate Disasters have market beta of ßep = 0.5 and Nevada beach front properties have market beta BNef = 4. Calculate Treynor measures for those securities. Which one should you add to your portfolio to increase the Sharpe ratio.

Jun 08, 2022
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