Question: Suppose that a decision maker has the following utility function: U (x) = 0.000156 x2 + 0.028125 x 0.265625 Use this utility function to calculate
U (x) = 0.000156 x2 + 0.028125 x 0.265625
Use this utility function to calculate risk premiums for the gambles shown in Tables 14.3 and 14.4; create a similar table but based on this quadratic utility function. How would you classify the risk attitude of a decision maker with this utility function? Does such a risk attitude seem reason-able to you?
Table 14.3
.png)
50-50 Gamble Between (S) 10, 40 20, 50 30, 60 40, 70 Expected Value (S) 25 35 45 Certainty Equivalent (S) 20.00 31.62 42.43 52.92 Risk Premium (S) 5.00 3.38 2.57 2.08
Step by Step Solution
3.50 Rating (170 Votes )
There are 3 Steps involved in it
Gamble EMV CE RP 10 40 25 2330 170 20 50 35 3300 200 30 60 45 4257 243 40 7... View full answer
Get step-by-step solutions from verified subject matter experts
Document Format (1 attachment)
668-M-S-S-M (1065).docx
120 KBs Word File
