(Steps Shown) Assume that Y_1,...,Y_n are independent Poisson variables with parameter θ E(Y_i)=θ , i=1,...,n Suppose that θ =e^beta .


Question: Assume that \({{Y}_{1}},...,{{Y}_{n}}\) are independent Poisson variables with parameter \(\theta \)

  1. \(E\left( {{Y}_{i}} \right)=\theta ,\,\,\,i=1,...,n\)
  2. Suppose that \(\theta ={{e}^{\beta }}\). Find the maximum likelihood estimator of \(\beta \).
  3. Minimize \(S=\sum{{{\left( {{Y}_{i}}-{{e}^{\beta }} \right)}^{2}}}\)

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Solution: The downloadable solution consists of 1 pages
Deliverable: Word Document

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