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State of the economy Probability Stock S Bond B Depression 10% -10% -1% Recession 20% 3% 9% Normal Economy 30% 12% 7% Boom 40% 20%
State of the economy | Probability | Stock S | Bond B |
Depression | 10% | -10% | -1% |
Recession | 20% | 3% | 9% |
Normal Economy | 30% | 12% | 7% |
Boom | 40% | 20% | 5% |
- as part of his investments course, Tom learned that you can construct an optimal portfolio if you combine a two risky asset portfolio with a risk-free asset. Tom identified a treasury bill with a return of 3% and is now deriving the optimal trading portfolio. What is the weight of bond B in Toms optimal trading portfolio? (note: weights of the optimal portfolio can be calculated using formula 6.10 in our textbook)
- 59.91%
- 75.45%
- 82.46%
- 20.83%
- What is the weight of Stock S in Toms optimal trading portfolio?
- 17.54%
- 40.09%
- 24.55%
- 79.17%
- What is the expected return of Toms optimal portfolio?
- 6.75%
- 7.97%
- 6.38%
- 8.34%
- What is the standard deviation of Toms optimal portfolio?
- 6.75%
- 6.00%
- 3.11%
- 2.86%
- What is the Sharpe ratio of Toms optimal trading portfolio?
- 188.22%
- 144.93%
- 154.86%
- 120.43%
- Which portfolio has a higher Sharpe ratio, the proposed portfolio? or the optimal portfolio?
- The optimal portfolio
- The proposed portfolio
- Now, Ron is ready to start constructing his portfolio using Toms input. Ron will construct his portfolio using two portfolios (1) the risk-free asset, and (2) the optimal trading portfolio identified in the previous question. Ron wants his portfolio to have a required rate of return of 6%.
- What is the weight of the risk-free asset in Rons portfolio?
- 40.5%
- 28.2%
- 19.9%
- 24.9%
- What is the weight of the Stock S in Rons portfolio?
- 14%
- 23%
- 28%
- 74%
- What is the weight of the Bond B in Rons portfolio?
- 43%
- 66%
- 29%
- 40%
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