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Thanks for any help.
You are given the following information about a commercial auto liability book of business: (i) Each insured's claim count has a Poisson dist. with mean l, where l has a gamma dis. with a(alpha)=1.5 and t(theta)=0.2. (ii) Individual claim size amounts are independent and exponentially dist. with mean 5000. (iii) The full credibility standard is for agg. losses to be within 5% of the expected with probability 0.90. Using classical credibility, determine the expected number of claims required for full credibility. The book's answer gives: For the compound dist. S with frequency N and severity Y, the full credibility standard based on number of claims required is n0*(Var(N)*E^2(Y)+E(N)*Var(Y))/(E(N)*E^2(Y))=2381. Isn't the whole denominator supposed to be squared, not just E(Y)? Thanks. |
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