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)
The above figure shows Bob's utility function. He currently has $50 and is considering investing all of it in an investment that has a 50% chance of being worth $100 and a 50% chance of being worth $0. Bob will
◦ definitely make the investment because the expected utility of the investment exceeds the utility of his $50.
◦ definitely make the investment because he is indifferent between having $50 and having an investment with an expected value of $50.
◦ definitely not make the investment because the expected utility of the investment is less than the utility of his $50.
◦ definitely not make the investment because he is indifferent between having $50 and having an investment with an expected value of $50.