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The object of this present paper is to study a nonlinear perturbed stochastic integral equation of the formwhere io € ft , the supporting set of the complete probability measure space (ft, A, \i) . We are concerned with the existence and uniqueness of a random solution to the above equation. A random solution, x(t; u) , of the above equation is defined to be a vector random variable which satisfies the equation y almost everywhere.

This article explores an interesting application of combinations, geometric series, and elementary probability that arises in a Biblical setting. I have used this example in courses in finite mathematics, mathematical statistics, and elementary calculus. Its nontraditional nature seldom fails to arouse the curiosity of students.

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