Let $h(x) = \frac{\phi(x)}{1-\Phi(x)}$ be the hazard rate function of standard normal distribution and $h'(x)$ be its first-order derivative.
May I ask whether there exists $\lim_{x \rightarrow \infty} h'(x)$?
Let $h(x) = \frac{\phi(x)}{1-\Phi(x)}$ be the hazard rate function of standard normal distribution and $h'(x)$ be its first-order derivative.
May I ask whether there exists $\lim_{x \rightarrow \infty} h'(x)$?
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