In: Finance
Business conditions |
Boom |
Good |
Normal |
Recession |
Poor |
Probability |
0.05 |
0.25 |
0.40 |
0.25 |
0.05 |
Petronas share return % |
12 |
10 |
4 |
-2 |
-7 |
Maxis share return % |
26 |
12 |
8 |
-6 |
-22 |
Berjaya share return % |
41 |
23 |
12 |
-27 |
-55 |
For the above shares if the expected inter correlations are given as follows:
Investment in RM millions |
Weight |
Correlation |
|
Petronas |
23 |
? |
0.15(P,M) |
Maxis |
47 |
? |
0.25(M,B) |
Berjaya |
40 |
? |
0.35(B,P) |
g) Portfolio Sharpe ratio
1 computation of weight
S.no | Share name | Investment amounts | Weight(specific share/total investment) |
1 | Petronas | 23 | 0.2091 (23/110) |
2 | Maxis | 47 | 0.4273 (47/110) |
3 | Berjaya | 40 | 0.3636 (40/110) |
110 |
2. Computation of expected return on portfolio
So return on portfolio is 4.0259
3. Expected portfolio risk
Portfolio risk =
=
=56.7248
4 sharp ratio = (return on security - risk free return)/standard deviations
Here we have not risk free return information so we could not calculate sharp ratio.