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Integrals and Transcendentals.png

Estimating with Finite Sums

Area Calculus.png
Upper and Lower Sum Four.png
Upper and Lower Sum Two.png
Midpoint Example.png
Distance.png
Estimate The Average Value of a Function.png

Examples of estimating with finite sums include finding the area under a graph, the distance traveled, and the average value of a function.

Sigma Notation

Sigma Notation.png

Sigma Notation: A compact way to write a sum with many terms. A graphing calculator can be used to solve for a sum in sigma notation.

Sigma Rules.png
Sum of the First n Integers.png

Special rules apply to certain sums in sigma notation.

Riemann Sum Formulas.png
Riemann Sum Graph (Left).png
Riemann Sum Graph (Right).png
Riemann Sum Graph (Midpoint).png
Limits of Riemann Sums.png

Riemann Sums: An approximation of an integral by a finite sum.

Norm of the Partition.png

Partition of Norm: The largest of all the subinterval widths.

Definite Integrals

Integral.png
Definite Intergral as Limit of Riemann Sum.png
Expressing Limits as Definite Integrals.png
Integral Rules.png
Area Under the Curve.png
Special Integral Rules.png
Evaluating Definite Integrals.png
Average Value Integral.png

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