Solve for y xy+p=5
y=5-p-x
y=(5-p)/x
y=5-px

Let x have probability generating function gx (s) and let un generating function u(s) of the sequence uo, u1, satisfies p(x > n). show that the (1- s)u(s) = 1 - gx(s), whenever the series defining these generating functions converge.