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Sandra lives in the Pacific Northwest and enjoys walking to and from work during sunny days. Her utility is sharply diminished if she must walk while it is raining. Sandra's utility function is where if she walks and there is no rain and otherwise, if she drives to work and otherwise, and if she walks and it rains and otherwise. Sandra believes that the probability of rain today is Given her beliefs, what is her expected utility from walking to work? What is her expected utility from driving to work according to her beliefs? If Sandra maximizes her expected utility according to her beliefs, will she drive or walk to work? Sandra missed the weather report this morning that stated the true probability of rain today is Given the weather report is accurate, what is Sandra's true expected utility from walking and driving to work? How much could Sandra increase her expected utility if she read and believed the weather report?
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Be clear about these assumptions and data for your professor to follow along.
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