I posted five questions. The last one is a yes or no. Thanks.
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If Fantastic distribution estimates a 70% chance of the bill passing, so, failing would be 30%
Expected profit of Country A = 0.7*260 + 0.3*210 = 182 + 63 = 245
Expected profit of Country B = 0.7*320 + 0.3*160 = 224 + 48 = 272
Expected profit of Country C = 0.7*240 + 0.3*240 = 168 + 720 = 888
Expected profit of Country D = 0.7*275 + 0.3*210 = 192.5 + 63 = 255.5
It shows that the Country C would give the maximum profit, and should be chosen for manufacturing.
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EVPI of each Decision are as follows:
D1 = .2*14 + .4*9 + .4*5 = 2.8 + 3.6 + 2 = 8.4
D2 = .2*12 + .4*17 + .4*3 = 2.4 + 6.8 + 1.2 = 10.4
D3 = .2*9 + .4*5 + .4*12 = 1.8 + 2 + 4.8 = 8.6
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The regret table is as follows:
The maximum for Low is 25, Medium is 50 and High is 80.
We first find out the Maximum regret of each decision, and then choose the lowest of them to get the min-max pay-off.
State of Nature | Maximum | |||
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Decision | Low | Medium | High | |
D1 | 10 | 25 | 50 | 50 |
D2 | 5 | 0 | 0 | 5 |
D3 | 0 | 20 | 30 | 30 |
D4 | 7 | 15 | 20 | 20 |
The minimum of the maximum pay-offs is 5. So, the decision D2 should be chosen based on the minmax regret strategy.
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Optimistic Approach
The optimistic approach is also known as the Maximax approach. So we first find out the maximum each decision and choose the highest pay-off.
State of Nature | ||||
---|---|---|---|---|
Decision | S1 | S2 | S3 | Maximum |
D1 | 50 | 70 | -30 | 70 |
D2 | 90 | 30 | -40 | 90 |
D3 | -80 | -10 | 20 | 20 |
D4 | 30 | 30 | 30 | 30 |
The maximum of the Maximum pay-off is 90. So, the decision should be to invest in D2.
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Introduction of new soft drink
NO. The Power Drink would not introduce the new soft drink as it is conservative and is risk averse. It would not want to take up the risk of introducing something new and incur a loss.
I posted five questions. The last one is a yes or no. Thanks. Fantastic Distributing is in the process of trying to det...
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