11. You are a portfolio manager looking to hedge a portfolio daily over a 30-day horizon. Here are the values of the spot portfolio and a hedging futures for 30 days.
Day | Spot | Futures |
0 | 80.000 | 81.000 |
1 | 79.635 | 80.869 |
2 | 77.880 | 79.092 |
3 | 76.400 | 77.716 |
4 | 75.567 | 77.074 |
5 | 77.287 | 78.841 |
6 | 77.599 | 79.315 |
7 | 78.147 | 80.067 |
8 | 77.041 | 79.216 |
9 | 76.853 | 79.204 |
10 | 77.034 | 79.638 |
11 | 75.960 | 78.659 |
12 | 75.599 | 78.549 |
13 | 77.225 | 80.512 |
14 | 77.119 | 80.405 |
15 | 77.762 | 81.224 |
16 | 77.082 | 80.654 |
17 | 76.497 | 80.233 |
18 | 75.691 | 79.605 |
19 | 75.264 | 79.278 |
20 | 76.504 | 80.767 |
21 | 76.835 | 81.280 |
22 | 78.031 | 82.580 |
23 | 79.185 | 84.030 |
24 | 77.524 | 82.337 |
25 | 76.982 | 82.045 |
26 | 76.216 | 81.252 |
27 | 76.764 | 81.882 |
28 | 79.293 | 84.623 |
29 | 78.861 | 84.205 |
30 | 76.192 | 81.429 |
Carry out the following analyses using Excel:
(a) Compute
(b) Using the results from (a), compute the hedge ratio you would use.
(c) Using this hedge ratio, calculate the daily change in value of the hedged portfolio.
(d) What is the standard deviation of changes in value of the hedged portfolio? How does this compare to the standard deviation of changes in the unhedged spot position?
We need at least 10 more requests to produce the solution.
0 / 10 have requested this problem solution
The more requests, the faster the answer.