The following payoff table shows profits associated with a set of 3 alternatives under 2 possible states of nature. If the probability of S1 is 0.5, then the expected value approach for X is

A First Course in Probability (10th Edition)
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The following payoff table shows profits associated with a set of 3 alternatives under 2 possible states of nature. If the probability of S1 is 0.5, then the expected value approach for X is

The following payoff table shows profits associated with a set of 3 alternatives under 2 possible states of nature.

| State of Nature | Alternatives |
|-----------------|--------------|
|                 | X  | Y  | Z  |
| 1               | 12 | -2 | 8  |
| 2               | 4  | 10 | 5  |

If the probability of S1 is 0.5, then the expected value approach for X is:

- ○ 6.5
- ○ 8
- ○ 3
- ○ 4
Transcribed Image Text:The following payoff table shows profits associated with a set of 3 alternatives under 2 possible states of nature. | State of Nature | Alternatives | |-----------------|--------------| | | X | Y | Z | | 1 | 12 | -2 | 8 | | 2 | 4 | 10 | 5 | If the probability of S1 is 0.5, then the expected value approach for X is: - ○ 6.5 - ○ 8 - ○ 3 - ○ 4
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