Probability that a Random Variable is Greater Than Another Say I have two independent random variables - one is drawn from a uniform distribution on [0,
50] while the other is drawn from a uniform distribution on [0, 100]. How would I calculate the probability that one is greater than the other? TIA

The comment by @user2974951 assumes that the two variables are independent. To understand how [s]he arrived at this result, have a look of the two dimensional random variable $(X,Y)$ and integrate over the region where $X>Y$:

If the two variables are independent with densities $f(x)$ and $g(y)$, respectively, the probability density of $(X,Y)$ is the product of both densities $f(x)\cdot g(y)$.
