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We have the historical returns of two risky assets: Date asset_A asset_B 4/30/2020 -0.1554 0.1363 5/31/2020 0.0851 0.0254 6/30/2020 0.1474 0.1106 7/31/2020 0.1651 0.0074 8/31/2020
We have the historical returns of two risky assets:
Date | asset_A | asset_B |
4/30/2020 | -0.1554 | 0.1363 |
5/31/2020 | 0.0851 | 0.0254 |
6/30/2020 | 0.1474 | 0.1106 |
7/31/2020 | 0.1651 | 0.0074 |
8/31/2020 | 0.2166 | 0.1028 |
9/30/2020 | -0.1025 | -0.0674 |
Calculate stock expected return and variance of return using time-series analysis. Given that the correlation coefficient between A and B is 0.1511.
Assume that the risk-free rate is 0.5%. Also assume that investors degree of risk aversion is 10.
If we form a portfolio using asset A and B, what is the weight of asset A in the optimal risky portfolio / tangency portfolio (the portfolio with the highest sharp ratio)
28.37% | ||
13.22% | ||
21.60% | ||
19.31% |
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