# user53076

 Apr 30 awarded Popular Question Mar 24 awarded Popular Question Nov 23 awarded Notable Question Nov 14 awarded Notable Question Dec 14 awarded Yearling Dec 14 awarded Yearling Jul 2 awarded Inquisitive Jul 2 awarded Curious Jun 16 asked Justifying the distribution for the maximum likelihood estimator in a linear regression example Jun 15 accepted Finding the variance of the estimator for the maximum likelihood for the Poisson distribution Jun 15 awarded Custodian Jun 15 reviewed Approve suggested edit on Finding the variance of the estimator for the maximum likelihood for the Poisson distribution Jun 15 asked Finding the variance of the estimator for the maximum likelihood for the Poisson distribution Jun 13 asked Moment generating function of multinomial distribution Jun 13 awarded Scholar Jun 13 accepted Finding a probability mass function for $[x]$ is defined as the largest integer $n$ such that $n \leq x$ Jun 13 awarded Student Jun 13 comment Finding a probability mass function for $[x]$ is defined as the largest integer $n$ such that $n \leq x$Well I've worked out that $\mathbb{P}(X/a \leq x) = 1 - e^{-\lambda a x}$ and then tried to say that if $x \in (n , n+1)$ then $\mathbb{P} ([X/a] \leq x)$ is the same as $\mathbb{P}(X/a \leq n+1)$ but I don't think this really helps! Jun 13 asked Finding a probability mass function for $[x]$ is defined as the largest integer $n$ such that $n \leq x$ May 24 revised Proving an identity regarding the Cauchy problem (using convolutions)edited body