$Y=X^2+Z$, $X$ and $Z$ are uniformly distributed. $$ P(x)=\frac12 I_{\{-1<x<1\}}, \\ P(z)=10 I_{\{0<z<1/10\}}\\ P(x,y)={}? $$ How can I solve it?
**X and Z are independent
$Y=X^2+Z$, $X$ and $Z$ are uniformly distributed. $$ P(x)=\frac12 I_{\{-1<x<1\}}, \\ P(z)=10 I_{\{0<z<1/10\}}\\ P(x,y)={}? $$ How can I solve it?
**X and Z are independent
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