A decision maker who is considered to be a risk taker is faced with this set of probabilities and payoffs State of Nature $2 Decision d 1 d2 d3 Probability 51 $3 5 10 20 -25 50 -50 -10 80 .30 35 35 For the lottery p(80) + (1 - p)( -50), this decision maker has assessed the following indifference probabilities Рayoff 50 Probability .60 35 25 22 20 20 10 5 -10 .18 -25 .10 Rank the decision alternatives on the basis of expected value and on the basis of expected utility.

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Chapter1: Combinatorial Analysis
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Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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A decision maker who is considered to be a risk taker is faced with this set of probabilities and payoffs
State of Nature
$2
Decision
d 1
d2
d3
Probability
51
$3
5
10
20
-25
50
-50
-10
80
.30
35
35
For the lottery p(80) + (1 - p)( -50), this decision maker has assessed the following indifference probabilities
Рayoff
50
Probability
.60
35
25
22
20
20
10
5
-10
.18
-25
.10
Rank the decision alternatives on the basis of expected value and on the basis of expected utility.
Transcribed Image Text:A decision maker who is considered to be a risk taker is faced with this set of probabilities and payoffs State of Nature $2 Decision d 1 d2 d3 Probability 51 $3 5 10 20 -25 50 -50 -10 80 .30 35 35 For the lottery p(80) + (1 - p)( -50), this decision maker has assessed the following indifference probabilities Рayoff 50 Probability .60 35 25 22 20 20 10 5 -10 .18 -25 .10 Rank the decision alternatives on the basis of expected value and on the basis of expected utility.
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