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Consider the following classic portfolio choice problem. Two assets are available to an investor at time t. One is riskless, with simple return Rf from
Consider the following classic portfolio choice problem. Two assets are available to an investor at time t. One is riskless, with simple returnRffrom timettot+1, and the other is risky. The
risky asset has simple returnRfrom timettot+1. The investor puts a sharewof his portfolio into the risky asset. We assume that the investor trades off mean and variance in a linear fashion. That is, investor maximizes a linear combination of mean and variance, with a positive weight on mean and a negative weight on variance:
represent and why?
- a)(7 marks)What is the proportion of wealth invested in risky asset?
- b)(8 marks) Explain two-fund separation in relation to your answer in part (a). What does k represent and why?
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