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1. An insurer charges a single premium of E(X) + 0.1√Var(X) for a contract with present value of benefits equal to X. Use a normal approximation.
(a) How many contracts must be sold so that the probability is 95% that premiums cover benefits?
(b) What is the probability that premiums cover benefits if 225 contracts are sold?
2. A failure time has a hazard rate of μ(t) = 2/20 - t.
A contract provides for a benefit of 1 at time 10 provided that failure occurs before time 10 (so, for example, if failure occurs at time 6, the benefit is not paid until 4 years later). You are given that v(10) = 0.6. Find the expectation and variance of the present value of the benefits.
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