Payoff Table Decision COST($) Weekly Demand (State.of Nature) Average (0.30) 66000 75000 65000 (Purchase) Below Par Robust (0.35) 75000 90000 85000 (0.35) 50000 100 Bags 120 Bags 130 Bags 60000 55000 Given data in Payoff Table, which of the following options is the best fit? Select one: O a. Optimal EMV = $63,550.00 and EVPI = $0.00 o b. Optimal EMV = $75,000.00 and EVPI = $0.00 Oc. Optimal EMV = $63,550.00 and EVPI = $300.00 O d. Optimal EMV = $75,000.00 and EVPI = $11,450.00

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OS
Payoff Table
Decision
COST($)
Weekly Demand (State of Nature)
Average
(0.30)
66000
75000
65000
(Purchase)
Below Par
Robust
(0.35)
50000
(0.35)
75000
100 Bags
120 Bags
130 Bags
60000
90000
55000
85000
Given data in Payoff Table, which of the following options is the best fit?
Select one:
O a. Optimal EMV = $63,550.00 and EVPI = $0.00
o b. Optimal EMV = $75,000.00 and EVPI = $0.00
O c. Optimal EMV = $63,550.00 and EVPI = $300.00
O d. Optimal EMV = $75,000.00 and EVPI = $11,450.00
Transcribed Image Text:OS Payoff Table Decision COST($) Weekly Demand (State of Nature) Average (0.30) 66000 75000 65000 (Purchase) Below Par Robust (0.35) 50000 (0.35) 75000 100 Bags 120 Bags 130 Bags 60000 90000 55000 85000 Given data in Payoff Table, which of the following options is the best fit? Select one: O a. Optimal EMV = $63,550.00 and EVPI = $0.00 o b. Optimal EMV = $75,000.00 and EVPI = $0.00 O c. Optimal EMV = $63,550.00 and EVPI = $300.00 O d. Optimal EMV = $75,000.00 and EVPI = $11,450.00
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