Solution: The answer is $27,000.
Reason:
The expected value of perfect information = Expected value with perfect information (Note:1) - Expected value without perfect information (Note:2) = $27,000 ($306,250 - $ 279,250 )
Note:
1) Expected value with perfect information
| Expected Value With Perfect Information | |||
| Alternatives | Stable Economy | Favorable Economy | Unfavorable Economy |
| Stocks | $ 250,000 | $ 400,000 | $ (155,000) |
| Bonds | $ 115,000 | $ 175,000 | $ (50,000) |
| Money market fund | $ 55,000 | $ 75,000 | $ 25,000 |
| Real estate | $ 150,000 | $ 250,000 | $ (85,000) |
| Hedge fund | $ 210,000 | $ 325,000 | $ (110,000) |
| Probability | 0.25 | 0.6 | 0.15 |
| Calculation | 250000*0.25 | 400000*0.6 | 25000*0.15 |
| Expected Value | $ 62,500 | $ 240,000 | $ 3,750 |
| Total | $ 306,250 | ||
Total Expected Value = Best Opportunity in the particular economy * Probability of that economy
2) Expected value without perfect information
| Expected Value without Perfect Information | ||||
| Alternatives | Stable Economy | Favorable Economy | Unfavorable Economy | Expected Value ( Value * Probability) |
| Stocks | $ 250,000 | $ 400,000 | $ (155,000) | $ 279,250 |
| Bonds | $ 115,000 | $ 175,000 | $ (50,000) | $ 126,250 |
| Money market fund | $ 55,000 | $ 75,000 | $ 25,000 | $ 62,500 |
| Real estate | $ 150,000 | $ 250,000 | $ (85,000) | $ 174,750 |
| Hedge fund | $ 210,000 | $ 325,000 | $ (110,000) | $ 231,000 |
| Probability | 0.25 | 0.6 | 0.15 | |
Expected value without perfect information is highest of all expected values i.e., $279250 (Stocks)
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