Real world examples of continuous uniform distribution on [0,1] Can someone give me real world examples of uniform distribution on [0,1] of a continuous random variable, because I could not make out one.

This is like the spinner example. Consider throwing a dart at a dart board. Assuming that all directions are equally likely, the angle of deflection from the x-axis drawn through the bullseye should be uniformly distributed between $0$ and $360^\circ$ or $0$ and $2 \pi$. Rescaling would produce a uniform $0$, $1$. 
