  In this article, I give an iterative closed form formula for the Hilbert-Kunz
function for any binomial hypersurface in general, over any feild of arbitrary
positive characteristic. I prove that the Hilbert-Kunz multiplicity associated
to any Binomial Hypersurface over any field of arbitrary positive
characteristic is rational. As an example, I also prove the well known fact
that for 1-dimensional Binomial Hypersurfaces, the Hilbert-Kunz multiplicity is
a positive integer and give a precise account of the integer.
