Compute the insurance amount against losses

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1. Suppose a risk-averse consumer has an initial wealth of $5,000 and a utility function U(M) √M..  He faces an 80 percent chance of losing $4000, and a 20 percent chance of losing $0. What is the most a consumer would pay for insurance against these losses?  Draw a diagram to illustrate this amount.

2. Suppose a risk-averse consumer has an initial wealth of $7,000 and a utility function U(M) = InM.  He faces a 70 percent chance of losing $4000, and a 30 percent chance of losing $6,000. What is the most a consumer would pay for insurance against these losses?  Draw a diagram to illustrate this amount.

Reference no: EM1312250

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