Find the distribution function $F$ for $min_{1 \le i \le n}{X_i}$
124159
CDF and random variable
107664
Moment generating function (MGF) of the ratio distribution $\displaystyle\frac{X}{Y}$
16889
How do you differentiate the likelihood function for the uniform distribution in finding the M.L.E.?
59478
MLE of $f(x\vert\theta)=1/\theta$, $x_1 , \cdots , x_n \sim U(0,\theta) \;\;, \theta>0$,
22294
Maximum and minimum value of $\int_0^1 f(x)dx $ given $|f'(x)|<2$
46753
Find the pdf of $\prod_{i=1}^n X_i$, where $X_is$ are independent uniform [0,1] random variables.
84185
density of $X^2$ when $X$ has uniform $[-1, 2]$ distribution
10482
Prove $(\sum_{i=1}^{n}X_{i},\sum_{i=1}^{n}X_{i}^{2})$ is not a complete statistic for $N(\mu,\mu^2)$ distribution
30662
$x_{1}...x_{n}$ are independent continuous random variables with common distribution function $F(x)$,compute $E(F(x_{(n)})-F(x_{(1)}))$
87395
Evaluating $\int_{I^n} \left( \min_{1\le i \le n}x_i \right)^{\alpha}\,\, dx$
48861
Probability density and distribution function
150908
Find the probability function of $X_1+X_2$ in geometric distribution
106948
CDF of $\frac{X_1X_2}{X_1+X_2+a}$, where $X_1$ and $X_2$ have exp. distributions
141899
Let $X$ have the exponential distribution with $\lambda=2$ Find the density function of the random variable $Y=\ln(X)$
128440
If $X_1,\ldots,X_n\sim Uniform(0,1)$ and $Y=\max[X_1,\ldots,X_n]$, find $E(Y)$
84394
Choice function for a collection of nonempty subsets of $\{0,1\}^\omega$
9505
Given $E[Y]=1$ , $E[Y^2]=2$ and $E[Y^3]=5$, Y non negative integer random variable, find min of $P[Y=0]$