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Problem 2. Assume a random vector (X Y with cdf F(r, ) and pdf f(r,y) (i) Show that Y/X has the pdf f(x, z) |da, g(z) = (ii)

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Anguer: A random variable and caf Flay). How 2= Ylxhax a> x=w, y=zw has the pdf f(2,4) consider the transformation let ayer (let z=ylon; W=2 => x=W, Y=35W we are not able to find any distribution for this transformation because ax can give complex va

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