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Question: Consider two lotteries:
L1: (0.5, 1000, 0.2,500, 0.2,300, 0.1, 200) L2: (0.6, 800, 0.1,600, 0.3, 100)
a) Using an exponential utility function with R=250 determine which lottery is preferred on the basis of expected utility.
b) Transform the utility values using a linear equation u'(x) =au(x) +b so that the largest and smallest payoffs among the two lotteries have transformed utility values of 1 and 0 respectively. Which lottery is now preferred using the transformed utility values?
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