題組內容
5. In electronics, current is denoted as \( I \), resistance as \( R \), and power as \( W = I^2 \times R \). Suppose \( I \) follows a uniform distribution over the interval (0,1), and the probability density function of \( R \) is \( f(r) = \begin{cases} 2r, & 0 \le r \le 1 \\ 0, & otherwise \end{cases} \)
Given that I and R are independent, please find:
(2) The expected value of \( W \), denoted as \( E(W) \). (6%)
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