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Problem 4 Let X be a uniform (0,1) random variable, and let Y=eX. a. .pdf

The document outlines a problem involving a uniform random variable x ranging from 0 to 1, with y defined as e^x. It requests the cumulative distribution function (CDF) and probability density function (PDF) of y, as well as the expected value E[y].

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Problem 4 Let X be a uniform (0,1) random variable, and let Y=eX. a. Find the CDF of Y. b. Find the PDF of Y. c. Find EY.

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Problem 4 Let X be a uniform (0,1) random variable, and let Y=eX. a. .pdf

  • 1.
    Problem 4 LetX be a uniform (0,1) random variable, and let Y=eX. a. Find the CDF of Y. b. Find the PDF of Y. c. Find EY.