Joint density function of $X+Y$ and $X/{X+Y}$ for $X$, $Y$ exponential random variables with parameter 1.
26860
X,Y are independent exponentially distributed then what is the distribution of X/(X+Y)
9507
How to calculate the distribution of the minimum of multiple exponential variables?
88860
The product of two lognormal random variables
58206
Poisson Distribution of sum of two random independent variables $X$, $Y$
77069
Reliability function, proving exponential distribution
100666
How to find density function from this joint probability density function
45220
Proving the sum of two independent Cauchy Random Variables is Cauchy
139139
Find the density of the sum of two uniform random variables
143701
About logistic distribution and showing $Y=\frac{1}{1+e^{-X}}$ has an uniform distribution over (0,1)
92054
$X$ and $Y$ i.i.d., $X+Y$ and $X-Y$ independent, $\mathbb{E}(X)=0 $ and $\mathbb{E}(X^2)=1$. Show $X \sim N(0,1)$
40725
Uniform random variable as sum of two random variables
134508
Distribution of Ratio of Exponential and Gamma random variable
75842
Quotient Distribution of Positive Independent Random Variables
64856
Finding $E(X\mid X>Y)$ when $X,Y$ are i.i.d $U(0,1)$
50500
Deriving the joint probability density function from a given marginal density function and conditional density function
6190
Maximum/minimum of two random variables is a random variable
122949
memoryless property of exponential distributions with random variables