The following payoff table shows profits for two decision alternatives under three different states of nature. It is known that the probability of the occurrence of state of nature 1 is 0.1.
Profit |
State of Nature 1 |
State of Nature 2 |
State of Nature 3 |
Decision Alternative 1 |
10 |
13 |
9 |
Decision Alternative 2 |
15 |
9 |
10 |
[4] What should the probabilities of states of nature 2 and 3 be so that the expected values of the two decision alternatives equal one another?
[2] Determine the expected values of the two decision alternativ
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