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(Solved): Q3) Given the function fX,Y(x,y)={b(x+y)2,0,2<x<2and3<y<3otherwise ...



Q3) Given the function
\[
f_{X, Y}(x, y)=\left\{\begin{array}{cc}
b(x+y)^{2}, & -2<x<2 \text { and }-3<y<3 \\
0, & \text { ot

Q3) Given the function Find the constant such that the above function is a valid joint density function A) B) C) D) Q4) If the cumulative distribution function of the continuous random variable is then, equals to (hint: find first) A) B) C) D)


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Q3. The joint probability density function:It is a bivariate probability distribution of any two random variables.fX,Y(x,y) = b(x
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