Completed
Alternating Series | Definition and Convergence
Class Central Classrooms beta
YouTube videos curated by Class Central.
Classroom Contents
Calculus II - Older Playlist
Automatically move to the next video in the Classroom when playback concludes
- 1 How to watch these videos
- 2 Integration by Parts
- 3 Trigonometric Integrals
- 4 Trigonometric Substitution
- 5 Trig Substitutions Part 2
- 6 Partial Fractions Part 1
- 7 Partial Fractions Part II
- 8 Improper Integrals Part I
- 9 Improper Integrals Part II
- 10 Comparison Test for Integrals
- 11 Arclength - Definition and Example
- 12 Surface Area Part I: Revolving around the x-axis
- 13 Surface Area Part II: Revolving around the y-axis
- 14 Introduction to Sequences Part I: Definition, Examples, and Convergence
- 15 Introduction to Sequences Part II: Computing limits
- 16 Bounded and Monotonic Sequences
- 17 Introduction to Series | Definition, Convergence, and Geometric Series
- 18 Divergence Test for Series
- 19 Algebraic Laws for Series
- 20 Telescoping Series
- 21 Integral Test - Bonus Example
- 22 Integral Test for Series
- 23 Using the Integral Test to Estimate Remainders of Series
- 24 Comparison Test for Series
- 25 Limit Comparison Test for Series
- 26 Alternating Series | Definition and Convergence
- 27 Alternating Series | Estimating Remainers
- 28 Absolute and Conditional Convergence
- 29 Ratio Test
- 30 Root Test
- 31 Introduction to Power Series
- 32 Power Series | Determining endpoints of the interval of convergence
- 33 Taylor Series Part I
- 34 Tayor Series Part 2
- 35 Getting new Taylor series from old ones
- 36 Parametric Curves
- 37 Tangents to Parametric Curves
- 38 Area under a curve given parametrically
- 39 Arclength of curves given parametrically
- 40 Polar Coordinates
- 41 Curve Sketching in Polar Coordinates
- 42 Tangents to Polar Curves
- 43 Equations in 3 Dimensions
- 44 Introduction to Vectors
- 45 The Cross Product
- 46 Lines Three Ways
- 47 Equation of a plane
- 48 Example: Finding the equation of a weird plane
- 49 Intersections of Planes
