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Approximating the Area under the Curve of a Function Using Riemann Sums Very well made.
5.2 Definite Integrals. Subintervals are often denoted by x Very well made.
Approximating Definite Integrals Using Left Riemann Sums and Non Very well made.
Calculating the Riemann Sum over an interval I the Sum of Very well made.
Finding the Riemann Sum of a Reciprocal Function in a Given Interval by Dividing It into Subintervals and Using the Right Endpoint of the Subintervals Very well made.