Mathematics, 06.12.2019 23:31 SchoolSucks234
Let x be a uniform (0, 1) random variable. compute e[x n ] by using proposition 2.1, and then check the result by using the definition of expectation.
Answers: 1
th moment, ![E[X^n]](/tpl/images/0407/0903/5f77f.png)
, we have by definition of expectation of a function of a random variable![\displaystyle E[X^n]=\int_{-\infty}^\infty x^nf_X(x)\,\mathrm dx](/tpl/images/0407/0903/55086.png)
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Let x be a uniform (0, 1) random variable. compute e[x n ] by using proposition 2.1, and then check...
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