Part A | Scal = (18% - 8%)/28% = 0.3771 |
Scml = (13%-8%)/25%=0.2 | |
Part B | in chart Diagram |
Part C | My fund allows an investor to achieve a higher mean for any given standard deviationthan would a a passive strategy i.e. higher expected for any given level of risk. |
Part D | With 70% of the funds invested in my portfolio, the clients expected return is 15% per year and standard deviation is 19.6%per year. If he shifts that money to the passive portfolio (which has an expected rate of return of 13% and standard deviation of 25%) his overall expetected return becomes: |
E(rC) = rF + 0.7[E(rM)-rf] = 8+ [0.7*(13-8) = 11.5% | |
The Standard Deviation of the complete portfoilio using the passive portfolio would be: | |
0.7 *25% = 17.5% | |
So the shift entails a decrease in mean from 15 to 11.5 % and a standard decrease in standard deviation from 19.6% to 17.5%. Since both return and deviation decrease, thus the move is not beneficial. |
x You estimate that a passive portfolio, that is, one invested in a risky portfolio that...
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