investment analysis
you are given the following data about expected
returns on a security on the lusa where different states of the
economy have the same probability of occurrence
Following are the calculations:
State | Probability | Return | Probability weighted return | P x (r-Er)^2 |
Strong | 0.25 | 9.00% | 0.25 x 9 = 2.25% | 0.25 x (9-3.38)^2 = 0.08% |
Normal | 0.25 | 6.50% | 0.25 x 6.50 = 1.63% | 0.25 x (6.50-3.38)^2 = 0.02% |
Weak | 0.25 | 2.50% | 0.25 x 2.50 = 0.63% | 0.25 x (2.50-3.38)^2 = 0.00% |
Recession | 0.25 | -4.50% | 0.25 x -4.50 = -1.13% | 0.25 x (-4.50-3.38)^2 = 0.16% |
Expected return | 2.25+1.63+0.63-1.13 = 3.38% | |||
Variance | 0.08+0.02+0+0.16 = 0.260% | |||
Standard Deviation | 0.260^0.5 = 5.104% |
We find the sharpe ratio to evaluate the performance:
So the risk adjusted return of this asset under performed the benchmark.
We used this method because it gives us a comparison on a risk adjusted level.
investment analysis you are given the following data about expected returns on a security on the lusa where differen...
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