5. Given the following payoff table with profit values and probabilities: States of Nature Decision Altermatives Make Product, dị Buy Product, d2 Do Nothing, dy Probability Low Demand, SI -$ 20,000 S 10, 000 $ 5,000 High Demand, s2 $ 90,000 S 70,000 $ 5,000 0.75 0.25 The optimal solution, for these values and probabilities, is to Buy Product (d2) with

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5. Given the following payoff table with profit values and probabilities:
States of Nature
Decision Alternatives
Make Product, di
Buy Product, d2
Do Nothing, ds
Probability
Low Demand, Si
-$ 20,000
S 10, 000
$ 5,000
High Demand, s2
$ 90,000
$ 70,000
$ 5,000
0.75
0.25
The optimal solution, for these values and probabilities, is to Buy Product (d2) with
Transcribed Image Text:5. Given the following payoff table with profit values and probabilities: States of Nature Decision Alternatives Make Product, di Buy Product, d2 Do Nothing, ds Probability Low Demand, Si -$ 20,000 S 10, 000 $ 5,000 High Demand, s2 $ 90,000 $ 70,000 $ 5,000 0.75 0.25 The optimal solution, for these values and probabilities, is to Buy Product (d2) with
EVWOPI = $55,000, based on:
%3D
$12,500 2,5 00 Best
EV(Make) =
EV(Buy) =
$55,000 <<< Best
EV(Nothing) = $5,000
Perform the sensitivity analysis for the:
a Probability values, Be sure to include the graph on the back.
b. Payoff values.
+67
Transcribed Image Text:EVWOPI = $55,000, based on: %3D $12,500 2,5 00 Best EV(Make) = EV(Buy) = $55,000 <<< Best EV(Nothing) = $5,000 Perform the sensitivity analysis for the: a Probability values, Be sure to include the graph on the back. b. Payoff values. +67
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