Question: The exponential probability density function is [ f(y, lambda)=lambda e^{-lambda y} quad text { for } y, lambda geq 0 ] Show that the exponential

The exponential probability density function is

\[
f(y, \lambda)=\lambda e^{-\lambda y} \quad \text { for } y, \lambda \geq 0
\]

Show that the exponential distribution is a member of the exponential family.

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