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The text explains how to limit a Riemann sum using an integral by defining delta x and x_i star to determine a, b, and f(x). The sum can be factored with a power of three over n. By factoring it out as delta x, b-a is three and i delta x is three i over n. The parentheses contain f(x_i star) with 3i over n. Setting x_i star as zero plus i delta x, a is zero, b is three, and f(x) is x squared plus one. Integrating this gives the final result.