Consisting of a series of independent (*) Bernoulli trials, this distribution's cumulative distribution function for 'a' events is the sum from 1 to 'a' of "n-choose-i" times "p to the i" times "1 minus p" to the "n minus i".
This graph's characteristic function is given by "1 minus x" plus "xe^it" raised to the n power, where x and n are particular qualities of it. The Polya distribution is a special case of its negative which considers only a finite subset of events. Consisting of a series of independent (*) Bernoulli trials, this distribution's cumulative distribution function for 'a' events is the sum from 1 to 'a' of "n-choose-i" times "p to the i" times "1 minus p" to the "n minus i". For small p and large n, it approaches the Poisson distribution, while for very large n it approaches the normal distribution. For 10 points, name this distribution for computing the number of successes for independent events in which there are only two possible outcomes.
This graph's characteristic function is given by "1 minus x" plus "xe^it" raised to the n power, where x and n are particular qualities of it.
binomial distribution