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Ricardo723
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What distribution has MGF=0?
Also, Is it correct to notate $\bar{Y_n}=\frac{4}{3}$?
comment
What distribution has MGF=0?
Thank you so much! Is my notation for $M_{\bar{Y_n}}(t)$ correct?
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 Scholar
accepted
What distribution has MGF=0?
comment
What distribution has MGF=0?
haha that's ok, I guess I should have been a bit more specific in the title.
revised
What distribution has MGF=0?
added 58 characters in body
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 Student
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What distribution has MGF=0?
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 Custodian
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Finding joint pdf of $(XY^2,Y)$ and marginal pdf of $XY^2$ when $(X,Y)$ has pdf $f(x,y)=12xy(1-y)\mathbf1_{0<x,y<1}$
asked
What distribution has MGF=0?
revised
Finding joint pdf of $(XY^2,Y)$ and marginal pdf of $XY^2$ when $(X,Y)$ has pdf $f(x,y)=12xy(1-y)\mathbf1_{0<x,y<1}$
added 2 characters in body; edited title
revised
Finding joint pdf of $(XY^2,Y)$ and marginal pdf of $XY^2$ when $(X,Y)$ has pdf $f(x,y)=12xy(1-y)\mathbf1_{0<x,y<1}$
added 1 character in body
comment
Finding joint pdf of $(XY^2,Y)$ and marginal pdf of $XY^2$ when $(X,Y)$ has pdf $f(x,y)=12xy(1-y)\mathbf1_{0<x,y<1}$
I added my working out :)
awarded
 Editor
revised
Finding joint pdf of $(XY^2,Y)$ and marginal pdf of $XY^2$ when $(X,Y)$ has pdf $f(x,y)=12xy(1-y)\mathbf1_{0<x,y<1}$
added 395 characters in body
revised
Finding joint pdf of $(XY^2,Y)$ and marginal pdf of $XY^2$ when $(X,Y)$ has pdf $f(x,y)=12xy(1-y)\mathbf1_{0<x,y<1}$
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asked
Finding joint pdf of $(XY^2,Y)$ and marginal pdf of $XY^2$ when $(X,Y)$ has pdf $f(x,y)=12xy(1-y)\mathbf1_{0<x,y<1}$