Finding the expectation of $\hat \theta$, if $\theta = \max(X_1, ..., X_n)$
5325
Unbiased Estimator for a Uniform Variable Support
151996
Calculate the expected value of $Y=e^X$ where $X \sim N(\mu, \sigma^2)$
42301
Estimator for $\theta$ using the method of moments
103618
Calculate $E(X^{2n})$ where $X$ is normal (0,1)
95084
What is the expected value of $\min\{|X|,|Y|\}/\max\{|X|,|Y|\}$ assuming $X$ and $Y$ are independent?
64493
$X$ is a Geometric random variable find the expectation of $1/X$
15561
Obtaining a level-$\alpha$ likelihood ratio test for $H_0: \theta = \theta_0$ vs. $H_1: \theta \neq \theta_0$ for $f_\theta (x) = \theta x^{\theta-1}$
55909
The expected value of $1/(1+X)$ where $X$ has geometric distribution
128349
Expected maximum of sub-Gaussian
143900
how can be prove that $\max(f(n),g(n)) = \Theta(f(n)+g(n))$
63222
Expectation of the maximum of gaussian random variables
151286
Finding MLE for $\frac{\theta}{1-\theta}$
53239
Expectation inequality for a set and its subset.
156965
Expected value of $\max\{X,Y\}$ when $(X,Y)$ is bivariate normal
83457
Given the pdf $f(y\mid\theta) = \theta y^{\theta - 1}1_{0<y<1}$, show $E\left(\frac{1}{2\theta\sum_{i = 1}^n W_i}\right) = \frac{1}{2(n-1)}$
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.
86635
Optimizing $(X_{n}+c)^{2}$ to show that $P(\overline{X}_{n}\geq \lambda) \leq E(X_{n}^{2})/(EX_{n}^{2}+ \lambda^{2})$