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Finding the distribution of the max {$X,Y$}
I want to find the distribution of $M = max(X, Y)$.
Knowing $M = x_1 + x_2 $. What would be the joint distribution of $X, Y$?
A:
One way to look at your problem is to consider a simpler model with two independent geometric random variables $X,Y\sim\operatorname{Geo}(p)$. Then, we can calculate that $M$ is the sum of two such independent random variables, and this gives us
$$
M=X+Y\sim\operatorname{Geo}(p+p)=\operatorname{Geo}(2p).
$$
The fact that the sum of two independent random variables is again a random variable gives us
$$
M=X+Y\,\,\,\sim\,\,\,\operatorname{Bin}(2,p+p/2)=\operatorname{Bin}(4,p).
$$
We can also write this as
$$
M=X+Y=\begin{cases}
X,&\text{with probability }p+p/2,\\
Y,&\text{with probability }p+p/2.
\end{cases}
$$
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Nail patella syndrome is a rare autosomal recessive disorder of connective tissue. We report here the case of a 2 years old girl with nail patella syndrome who presented with a right lower limb oedema and a chalazion of the eye. Physical examination showed hypopigmented dermatosis, prominent nail morphology (porencephalic nails), a patellar osteoarthropathy, a thicker palm skin (thermal alteration of the dermis), blue sclerae and pachydermia. The orthop
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