Difference between revisions of "Math 9B"
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|style = "vertical-align:top; width:300px;"|[[Riemann_Sums|'''Riemann Sums''']] | |style = "vertical-align:top; width:300px;"|[[Riemann_Sums|'''Riemann Sums''']] | ||
|Finding the area under the curve as a limit. | |Finding the area under the curve as a limit. | ||
+ | |- | ||
+ | |style = "vertical-align:top; width:300px;"|[[U-substitution|'''U-substitution''']] | ||
+ | |Some practice problems using u-substitution. | ||
+ | |- | ||
+ | |style = "vertical-align:top; width:300px;"|[[Integration by Parts|'''Integration by Parts''']] | ||
+ | |Some practice problems using integration by parts. | ||
+ | |- | ||
+ | |style = "vertical-align:top; width:300px;"|[[Volume of a Sphere|'''Volume of a Sphere''']] | ||
+ | |A proof of the formula for the volume of a sphere using volumes of revolution. | ||
|} | |} | ||
Latest revision as of 11:22, 30 October 2017
Concepts
An Introduction to Mathematical Induction: The Sum of the First n Natural Numbers, Squares and Cubes. |
Brief examples of proof by induction, with three formulas useful for evaluating Riemann sums. |
Riemann Sums | Finding the area under the curve as a limit. |
U-substitution | Some practice problems using u-substitution. |
Integration by Parts | Some practice problems using integration by parts. |
Volume of a Sphere | A proof of the formula for the volume of a sphere using volumes of revolution. |