AP Calculus Collection 2016-2017

AP Calculus Collection 2016-2017

North Carolina School of Science and Mathematics via YouTube Direct link

Convergence / Divergence of the Harmonic and p-Series

17 of 62

17 of 62

Convergence / Divergence of the Harmonic and p-Series

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Classroom Contents

AP Calculus Collection 2016-2017

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  1. 1 Properties of Limits
  2. 2 Continuity at a Point
  3. 3 Derivative of an Algebraic Inverse Function
  4. 4 Derivative of an Algebraic Inverse Function: Examples
  5. 5 Trapezoidal Rule: Example 1
  6. 6 Trapezoidal Rule: Example 2
  7. 7 Trapezoidal Rule: Example 3
  8. 8 Introduction to Integration and Anti-Differentiation
  9. 9 Convergence of Infinite Geometric Series
  10. 10 Taylor Series for f(x)=ln(x) Centered at x=1
  11. 11 Interval and Radius of Convergence: Example #1
  12. 12 The Limit Comparison Test
  13. 13 The Alternating Series Test
  14. 14 The Ratio Test
  15. 15 Taylor Series for f(x)+cos(x) Centered at x=0: Maclaurin Series
  16. 16 Remainder Estimation Theorem (Lagrange Error Bound) Example #3
  17. 17 Convergence / Divergence of the Harmonic and p-Series
  18. 18 Intuition about the Integral Test
  19. 19 Remainder Estimation Theorem (Lagrange Error Bound) Example #2
  20. 20 Remainder Estimation Theorem (Lagrange Error Bound) Example #1
  21. 21 Interval and Radius of Convergence: Example #2
  22. 22 Calculating Areas of Polar Curves
  23. 23 Graphing Polar Curves
  24. 24 Slope of a Polar Curve
  25. 25 Building Intuition for Areas of Polar Curves
  26. 26 Speed of an Object Parametric Form
  27. 27 Sketching Parametric Curves
  28. 28 Tangent Lines on Parametrically Defined Curves
  29. 29 Investigating Parametrically Defined Curves
  30. 30 Building Intuition for the Length of Path (Parametric Form)
  31. 31 Development of Taylor Polynomials (nth degree)
  32. 32 Taylor Polynomial for lnx about x=2
  33. 33 Taylor Polynomial for e^x about x=0
  34. 34 Operations with Power Series
  35. 35 Evaluating Improper Integrals: Part 2
  36. 36 Evaluating Improper Integrals: Part 1
  37. 37 Applying the Method of Partial Fractions Example #3
  38. 38 Applying the Method of Partial Fractions Example #2
  39. 39 Applying the Method of Partial Fractions Example #1
  40. 40 Development of the Method of Integration by Parts
  41. 41 Applying Integration by Parts
  42. 42 Introduction to using Noteflight
  43. 43 The Washer Method Example #3
  44. 44 The Washer Method Example #2
  45. 45 The Washer Method Example #1
  46. 46 The Disc Method Example #3
  47. 47 The Disc Method Example #2
  48. 48 Area Between Two Curves
  49. 49 Area Between Two Curves Example #1
  50. 50 Area Between Two Curves Example #2
  51. 51 Area Between Two Curves Example #3
  52. 52 Area Between Two Curves Example #4
  53. 53 Area Between Two Curves Example #5
  54. 54 Volumes of Solids by Using Cross-Sections
  55. 55 Volumes of Solids by Using Cross-Sections Examples
  56. 56 Volumes of Solids of Revolution: The Disc Method
  57. 57 The Disc Method Example #1
  58. 58 Volumes of Solids of Revolution: The Washer Method
  59. 59 Antiderivatives Example #1
  60. 60 Antiderivatives with Trigonometry
  61. 61 Antiderivatives with Trigonometry Example
  62. 62 Introduction to Integration: Initial Conditions and Particular Solutions

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