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Cardiff University School of Mathematics
Uniform Distribution
Definition

A continuous random variable which often occurs in practice is the Uniform Distribution. A continuous random variable X is said to be uniformly distributed on the interval [a, b] if it has a probability density function

f(x) = 1 / (b-a)

The corresponding cumulative distribution function is therefore given by

F(x) = (x-a)/(b-a) for x between a and b

Example   Note!