  We present some observations on the distribution of the zeros of solutions of
the nonhomogeneous Airy's equation. We show the existence of a principal family
of solutions, with simple zeros, and particular solutions, characterized by a
double zero in a given position of the complex plane. A recursion, describing
the distribution of the zeros, is introduced and the limits of its
applicability are discussed. The results can be considered a generalization of
previous works on the distribution of the zeros for the solutions of the
corresponding homogeneous equation
