A student asked me for a clarification of question 1 on problem set #3. It reads as follows: ?A worker whose utility function?U(W) =?W.5?has received a job offer which pays $80,000 with a bonus. The bonus is equally likely to be $0, $10,000, $20,000, $30,000, $40,000, $50,000, or $60,000. Assume that initial wealth is $0.?
Here?s how to interpret this problem (in terms of properly delineating state probabilities and state-contingent values for wealth): there are 7 ?states of the world?, and since the bonus (over and above the salary of $80,000) is?equally likely?to be $0, $10,000, $20,000, $30,000, $40,000, $50,000, or $60,000, this implies that?ps?= 1/7 for each of the 7 states. Furthermore, since initial wealth is $0 and the salary is $80,000, it follows that state contingent wealth for the seven states of the world will be $80,000, $90,000, $100,000, $110,000, $120,000, $130,000, or $140,000.
Source: http://risk.garven.com/2012/02/13/interpreting-question-1-on-problem-set-3/
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