$E\left[ \max(X_1,\cdots,X_n) \right]$ with i.i.d. $X_i\sim Exp(\lambda) $
2229
Define λ based on 3 parameters in exponential distribution
50451
The linear dependence of exponential functions
128349
Expected maximum of sub-Gaussian
26211
Computing $\lim_{x \to \infty} x \biggl[ \frac{1}{e} - \left( \frac{x}{x+1} \right)^x \biggr]$
155865
Expectation of the Maximum of iid Gumbel Variables
64856
Finding $E(X\mid X>Y)$ when $X,Y$ are i.i.d $U(0,1)$
3273
Trouble in proving that $\|x\|_p = \max|x_j|$
155974
Show $||Tx||_2 \leq ||(v_n)||_2 \cdot ||x||_{\infty}$
98662
$P(|X|\ge\lambda a)\ge (1-\lambda)^2a^2$ for $0\le \lambda \le 1$
82729
Prove that $\mathrm E\left({\max}\left\{X^2 , Y^2\right\} \right) \leq 1 + \sqrt{1 - \rho^2}$ where $\rho$ is their correlation.
6077
Expectation of max of two normal random variables
21004
Formula similar to $EX=\sum\limits_{i=1}^{\infty}P\left(X\geq i\right)$ to compute $E(X^n)$?
27347
Verify that $\left|\int_{\gamma} \exp(iz^2)dz\right| \leq \frac{\pi\big(1-\exp(-r^2)\big)}{4r}$ where $\gamma(t)=re^{it}$, for $0\leq t \leq \pi/4$.
3950
Expected Value of Max of IID Variables
51678
Proof that the largest eigenvalue of a stochastic matrix is $1$
31303
If $p\in\Bbb Z[X]$ show that: $ \max\limits_{x\in [0,1]}\left|p(x) \right| > \frac{1}{e^{n}}. $
110222
Maximal inequality for a sequence of partial sums of independent random variables