The discussion focuses on applying the Midpoint Rule for Riemann Integration specifically for the function x^2 over the interval (1, 3) with n=3 subdivisions. To implement the Midpoint Rule, one must divide the interval into three equal sections, calculate the midpoints of each section, and then sum the areas of rectangles formed by these midpoints. The height of each rectangle is determined by evaluating x^2 at the midpoints, and the base is the width of the sections.
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