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The random variable X metres represents the ase of a rectangle of area 1metre^2. The height is represented by the random variable Y metres. X has uniform probability density 1 over the interval 0<X<1.
Deduce the cumulative distribution function for the height, G(y) = P(Y<y).
Thank you for helping in advance
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so Y=1/X when X~U(0,1)
P(Y<y)=P(1/X<y)=P(X>1/y)=1-1/y
X'(y-Xβ)=0
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