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(Solved): The joint density function for the variables X and Y is given by f(x,y)={y235xy00x1, ...


The joint density function for the variables \( X \) and \( Y \) is given by \[ f(x, y)=\left\{\begin{array}{ll} y^{2}-\frac{
The joint density function for the variables and is given by What is the probability that ? 0,9575 0,9861 None 0,9245 (E) 0,9085


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To find the probability that X+Y>1, we need to integrate the joint density function over the region where X+Y>1.

Let's set up the integral: X+Y>1)=?12?1?P(X+Y>1)=? 12?1?y1f(x,y)dxdy
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