If Y has a binomial distribution with n trials and probability of success p, the moment-generating function for Y is

m(t) = (pe^t + q)ⁿ, where q = 1 p.

Use the uniqueness of moment-generating functions to give the distribution of a random variable with moment-generating function

m(t) = (0.6e^t + 0.4)⁶.

The distribution is ---Select--- binomial Poisson geometric uniform normal , with n = and p = .