$X,Y$ are independent random variables, normal distribution, $XY$ has normal distribution
20875
Is the product of two Gaussian random variables also a Gaussian?
119529
Is joint normality a necessary condition for the sum of normal random variables to be normal?
4058
Suppose X and Y are i.i.d and $\frac{X+Y}{\sqrt{2}}\overset{d}=X\overset{d}=Y$, show that X has a normal distribution.
14956
Sum of 2 Normally Distributed Random Variables With a Correlation
112001
The sum of $n$ independent normal random variables.
109382
What is the distribution of $Y = e^X$ when $X$ is normal?
142818
X,Y are independent standard normal distributed then what is the distribution of $\frac{X}{X+Y}$
48270
How to prove that the random variables $X$ and $X^2$ are not independent?
76884
Are $X$ and $X+Y$ independent, if $X$ and $Y$ are independent?
6190
Maximum/minimum of two random variables is a random variable
117907
A question regarding independence of $\min{\{X,Y\}}$ and $X-Y$ when $X,Y$ follows iid geometric distribution
144923
Prove that the maximum of $n$ independent standard normal random variables, is asymptotically equivalent to $\sqrt{2\log n}$ almost surely.
110495
$X_n \to X, Y_n \to c$ in distribution implies $X_n Y_n \to Xc$ in distribution
81363
How to compute $P(X>Y)$ if $X$ and $Y$ are independent and exponentially distributed
52395
Distribution of Product of Random Variables with one being the normal distribution.
33907
The product of a normal and Rademacher variables, independent from each other
59106
Components of an n-dimensional random variable from a uniform distribution are independent