Let $X$ and $Y$ be independent random variables, uniformly distributed in the interval $[0, 1]$. Find the CDF and the PDF of $|X − Y|$.
23577
CDF of absolute value of difference in random variables
41100
Density of sum of two independent uniform random variables on $[0,1]$
156092
Existence of independent and identically distributed random variables.
108462
Distribution of a difference of two Uniform random variables?
48937
Intuition of pdf of a continuous random variable
40725
Uniform random variable as sum of two random variables
53632
Finding the probability density function of $X+Y$
110295
Probability that uniform random variables equal the natural numbers
110768
Expectation of a mixed random variable given only the CDF
6880
Obtain the joint PDF of $\theta_{1} - \theta_{2}$ and $\theta_{1}$ where $\theta_{1}$ and $\theta_{2}$ are i.i.d $\text{Uniform}[0, 2\pi)$
25654
E[X| X>Y] for independent X, Y ~ N(0,1)
25533
Why is the CDF of a sample uniformly distributed
139877
Square of a uniform random variable
149781
Probability of Independent Normal Random Variables
79254
Find the CDF and density for the ratio $Z=X/Y$ given that $X$ and $Y$ are iid?
35862
Expectation of Max and Min of Two Uniform Random Variables
31442
How to find the CDF and PDF