$M = \max (X,Y)$ with $X$, $Y$ independent uniform variables over $[0,1]$. Find CDF of $M$ and $E[M]$
80868
maximum of two uniform distributions
25519
Compute $P(X_1+\cdots+X_k\lt 1)$ for $(X_i)$ i.i.d. uniform on $(0,1)$
90411
$P(X_1 < \min(X_i,\ldots, X_n))$ across different normal random variables
54002
Finding the distribution of the sum of three independent uniform random variables
59979
How do you calculate the probability density function of the maximum of a sample of IID uniform random variables?
107507
Probability density function of a product of uniform random variables
83873
Find $E(|X-Y|^a)$ where $X$ and $Y$ are independent uniform on $(0,1)$
51107
Limit distribution of $\frac1n\cdot \max(X_1,X_2,...,X_n)$ for $(X_n)$ i.i.d. standard Cauchy
58629
Show that the $\max{ \{ x,y \} }= \frac{x+y+|x-y|}{2}$.
113255
$X,Y\sim U(0,1)$ are independent, $W=\max (X,Y)$.
42451
Sum of two uniform random variables
106948
CDF of $\frac{X_1X_2}{X_1+X_2+a}$, where $X_1$ and $X_2$ have exp. distributions
75009
$A = \bigcap_{\mathfrak{p} \in \text{Spec(A)}} A_{\mathfrak{p}} = \bigcap_{\mathfrak{m} \in \text{MaxSpec(A)}} A_{\mathfrak{m}}$
114953
Find $E[N]$ for $N =\min\{n:U_1+U_2\cdots+U_n>1\}$ where $U_1,U_2, . . .$ are independent uniform (0,1) random variables.
32503
Density of the sum of $n$ uniform(0,1) distributed random variables
135943
If X is a Geometric random variable with parameter p, find p that maximizes P(X=k)
156965
Expected value of $\max\{X,Y\}$ when $(X,Y)$ is bivariate normal