(В) Discrete uniform (C) Poisson (D) Binomial (E) Either Poisson or Binomial You are given: (i) Low-hazard risks have an exponential claim size distribution with mean 0. (ii) Medium-hazard risks have...


(В)<br>Discrete uniform<br>(C)<br>Poisson<br>(D)<br>Binomial<br>(E)<br>Either Poisson or Binomial<br>You are given:<br>(i)<br>Low-hazard risks have an exponential claim size distribution with mean 0.<br>(ii)<br>Medium-hazard risks have an exponential claim size distribution with mean 20 .<br>(iii)<br>High-hazard risks have an exponential claim size distribution with mean 30 .<br>(iv)<br>No claims from low-hazard risks are observed.<br>(v)<br>Three claims from medium-hazard risks are observed, of sizes 1, 2 and 3.<br>(vi)<br>One claim from a high-hazard risk is observed, of size 15.<br>Determine the maximum likelihood estimate of 0.<br>(A)<br>1<br>(В)<br>2<br>(C)<br>(D)<br>4<br>(E)<br>You are given:<br>(i)<br>= pure premium calculated from partially credible data<br>X partial<br>(ii)<br>µ = E[<br>%3D<br>partial<br>

Extracted text: (В) Discrete uniform (C) Poisson (D) Binomial (E) Either Poisson or Binomial You are given: (i) Low-hazard risks have an exponential claim size distribution with mean 0. (ii) Medium-hazard risks have an exponential claim size distribution with mean 20 . (iii) High-hazard risks have an exponential claim size distribution with mean 30 . (iv) No claims from low-hazard risks are observed. (v) Three claims from medium-hazard risks are observed, of sizes 1, 2 and 3. (vi) One claim from a high-hazard risk is observed, of size 15. Determine the maximum likelihood estimate of 0. (A) 1 (В) 2 (C) (D) 4 (E) You are given: (i) = pure premium calculated from partially credible data X partial (ii) µ = E[ %3D partial

Jun 03, 2022
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