Let a distribution be given by
F(y) = 0 y<0
Y+1÷2 0
1 1
Then, compute P(-2< y<3÷4)
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The cdf of 2 X−4 is
F2 X−4(x)=P( 2 X−4<x)=P(X<x+42)=⎧⎩⎨⎪⎪0,x+42,1, if x<−4 if −4≤x≤−2 if x>−2.
The density is
f2 X−4(x)=dF2 X−4(x)dx={12,0, if −4≤x≤−2 otherwise .
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