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(See Problem 11

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(See Problem 11.) Lawrence's expected utility function is (See Problem 11.)  Lawrence's expected utility function is   , where p is the probability that he consumes c<sub>1</sub> and 1 - p is the probability that he consumes c<sub>2</sub>. Lawrence is offered a choice between getting a sure payment of $Z or a lottery in which he receives $400 with probability .30 or $2,500 with probability .70. Lawrence will choose the sure payment if A)  Z > 1,040.50 and the lottery if Z < 1,040.50. B)  Z > 2,500 and the lottery if Z < 2,500. C)  Z > 2,090.50 and the lottery if Z < 2,090.50. D)  Z > 1,681 and the lottery if Z < 1,681. E)  Z > 1,870 and the lottery if Z < 1,870. , where p is the probability that he consumes c1 and 1 - p is the probability that he consumes c2. Lawrence is offered a choice between getting a sure payment of $Z or a lottery in which he receives $400 with probability .30 or $2,500 with probability .70. Lawrence will choose the sure payment if


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