Inverse uniform distribution
This tool calculates the Inverse of uniform Cumulative Distribution Function.
Inverse Beta Distribution formulas
X : a random variable following a uniform distribution
m : lower bound or minimum value of X
M : upper bound or maximum value of X
The inverse of the cumulative distribution function F(x) is also called the 'quantile function', denoted Q(x). We have,
`F(x) = 0` if `x < m`
`F(x) = (x-m)/(M-m)` if `m<=x<=M`
`F(x) = 1` if `x > M`
which inverse function is,
`Q(x) = F^(-1)(x) = m + x*(M-m)` with `0 < x < 1`
See also
Uniform distribution Probabilities
Statistics Calculators