Navigation
- Chapter 1 - Fundamental Theorems of Calculus
- Chapter 2 - Fundamental Integration Formulas
- Chapter 3 - Techniques of Integration
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Chapter 4 - Applications of Integration
- Plane Areas in Rectangular Coordinates | Applications of Integration
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Plane Areas in Polar Coordinates | Applications of Integration
- 01 Area Enclosed by r = 2a cos^2 θ
- 01 Area Enclosed by r = 2a sin^2 θ
- 02 Area Bounded by the Lemniscate of Bernoulli r^2 = a^2 cos 2θ
- 03 Area Enclosed by Cardioids: r = a(1 + sin θ); r = a(1 - sin θ), r = a(1 + cos θ), r = a(1 - cos θ)
- 03 Area Inside the Cardioid r = a(1 + cos θ) but Outside the Circle r = a
- 04 Area of the Inner Loop of the Limacon r = a(1 + 2 cos θ)
- 05 Area Enclosed by Four-Leaved Rose r = a cos 2θ
- 05 Area Enclosed by r = a sin 2θ and r = a cos 2θ
- 06 Area Within the Curve r^2 = 16 cos θ
- 07 Area Enclosed by r = 2a cos θ and r = 2a sin θ
- 08 Area Enclosed by r = a sin 3θ and r = a cos 3θ
- Area for grazing by the goat tied to a silo
- Length of Arc in XY-Plane | Applications of Integration
- Length of Arc in Polar Plane | Applications of Integration
- Volumes of Solids of Revolution | Applications of Integration
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