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A compendium of some common probability density functions

3 A compendium of some common probability density functions A random variable is said to be distributed as the uniform distribution if /(x) is given by [Pg.178]

The probability that the first decay takes place before t is therefore the complement of this expression to one since [Pg.178]

The cumulative distribution function of the time T to the first decay is [Pg.178]

The corresponding density of probability function/(f) is obtained as the derivative of F(t) [Pg.179]

Let us assume that probability of decay per unit time is constant, i.e., [Pg.179]




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