Newbetuts

What is the expected value of $\min\{|X|,|Y|\}/\max\{|X|,|Y|\}$ assuming $X$ and $Y$ are independent?

$\exists$ countably generated $\mathcal F$, s.t. $\sigma(\{ \{\omega \}: \omega\in\Omega \}) \subsetneqq \mathcal F \subsetneqq \mathcal B(\Omega)$?

Doubling Money Game

Distribution of a maximum

How is the derivative of the CDF of a random variable $X$ its PDF?

How many tickets should Paul buy?

How do I assess the hash collision probability?

Conditional expectation of $X$ given $\sin(X)$

Find the pdf of $\prod_{i=1}^n X_i$, where $X_is$ are independent uniform [0,1] random variables.

Explain the Birthday Paradox

$f(x, \theta)= \frac{\theta}{x^2}$ with $x\geq\theta$ and $\theta>0$, find the MLE

Convergence in Distribution of the maximum of a sequence.

Probability of complete coupon set in $K$ boxes where a box has $N$ distinct coupons?

Probability of $ \sum_{n=1}^\infty \frac{x_n}{2^n} \leq p$ for Bernoulli sequence

Expected distance between two vectors that belong to two different Gaussian distributions

Joint distribution of a random variable with its maximum

New posts in probability

Solution to Locomotive Problem (Mosteller, Fifty Challenging Problems in Probability)

Probability that a random binary matrix will have full column rank?

bounding probability of biased coin.

Joint probability mass function - forming a table

What is the expected value of $\min\{|X|,|Y|\}/\max\{|X|,|Y|\}$ assuming $X$ and $Y$ are independent?

$\exists$ countably generated $\mathcal F$, s.t. $\sigma(\{ \{\omega \}: \omega\in\Omega \}) \subsetneqq \mathcal F \subsetneqq \mathcal B(\Omega)$?

Doubling Money Game

Distribution of a maximum

How is the derivative of the CDF of a random variable $X$ its PDF?

How many tickets should Paul buy?

How do I assess the hash collision probability?

Conditional expectation of $X$ given $\sin(X)$

Find the pdf of $\prod_{i=1}^n X_i$, where $X_is$ are independent uniform [0,1] random variables.

Explain the Birthday Paradox

$f(x, \theta)= \frac{\theta}{x^2}$ with $x\geq\theta$ and $\theta>0$, find the MLE

Convergence in Distribution of the maximum of a sequence.

Probability of complete coupon set in $K$ boxes where a box has $N$ distinct coupons?

Probability of $ \sum_{n=1}^\infty \frac{x_n}{2^n} \leq p$ for Bernoulli sequence

Expected distance between two vectors that belong to two different Gaussian distributions

Joint distribution of a random variable with its maximum