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Integration Techniques

Rob Grondahl Mathematics Englisch 52 Karten 1.175 Aufrufe

Integration Techniques

Karten in diesem Stapel (52)

  1. 1—Powers of tangentPowers of tangent
  2. 2—Integration by PartsIntegration by Parts
  3. 3—Partial Fractions
    (2 Linear Non-Repeated Factors)
    Partial Fractions (2 Linear Non-Repeated Factors)
  4. 4—Integration by Parts
    (Table Method)
    Integration by Parts (Table Method)
  5. 5—Integration by PartsIntegration by Parts
  6. 6—Integration by PartsIntegration by Parts
  7. 7—Integration by PartsIntegration by Parts
  8. 8—Odd Powers of CosineOdd Powers of Cosine
  9. 9—Even Powers of Sine and CosineEven Powers of Sine and Cosine
  10. 10—Odd Powers of SecantOdd Powers of Secant
  11. 11—Even Powers of SecantEven Powers of Secant
  12. 12—Pythagorean IdentityPythagorean Identity
  13. 13—Half-Angle IdentityHalf-Angle Identity
  14. 14—Trig Substitution
    (Secant)
    Trig Substitution (Secant)
  15. 15—Trig Substitution
    (Tangent)
    Trig Substitution (Tangent)
  16. 16—Trig Substitution
    (Sine)
    Trig Substitution (Sine)
  17. 17—Long Division
    then
    Partial Fractions
    (1 Repeated Linear Factor)
    Long Division then Partial Fractions (1 Repeated Linear Factor)
  18. 18—Partial Fractions
    (2 Non-Repeated Linear Factors)
    Partial Fractions (2 Non-Repeated Linear Factors)
  19. 19—Integration by PartsIntegration by Parts
  20. 20—Integration by PartsIntegration by Parts
  21. 21—Integration by PartsIntegration by Parts
  22. 22—Odd Powers of SineOdd Powers of Sine
  23. 23—Even Powers of CosineEven Powers of Cosine
  24. 24—Powers of TangentPowers of Tangent
  25. 25—Odd Powers of SecantOdd Powers of Secant
  26. 26—Trig Substitution
    (Secant)
    Trig Substitution (Secant)
  27. 27—Trig Substitution
    (Secant)
    Trig Substitution (Secant)
  28. 28—Trig Substitution
    (Sine)
    Trig Substitution (Sine)
  29. 29—Trig Substitution
    (Tangent)
    Trig Substitution (Tangent)
  30. 30—Long Division
    then
    U-sub
    Long Division then U-sub
  31. 31—Partial Fractions
    (1 Non-Repeated Linear)
    (1 Non-Repeated Quadratic Irreducible)
    Partial Fractions (1 Non-Repeated Linear) (1 Non-Repeated Quadratic Irreducible)
  32. 32—Partial Fractions
    (1 Non-Repeated Linear)
    (1 Non-Repeated Quadratic Irreducible)
    Partial Fractions (1 Non-Repeated Linear) (1 Non-Repeated Quadratic Irreducible)
  33. 33—Trig Substitution
    (Tangent)
    Trig Substitution (Tangent)
  34. 34—Integration by PartsIntegration by Parts
  35. 35—Integration by PartsIntegration by Parts
  36. 36—Integration by PartsIntegration by Parts
  37. 37—Integration by PartsIntegration by Parts
  38. 38—Odd Powers of Sine and CosineOdd Powers of Sine and Cosine
  39. 39—Odd Powers of Sine and CosineOdd Powers of Sine and Cosine
  40. 40—Even Powers of Sine and CosineEven Powers of Sine and Cosine
  41. 41—Even Powers of SineEven Powers of Sine
  42. 42—Odd Powers of CosineOdd Powers of Cosine
  43. 43—Powers of TangentPowers of Tangent
  44. 44—Powers of TangentPowers of Tangent
  45. 45—Even Powers of SecantEven Powers of Secant
  46. 46—Trig Substitution
    (Sine)
    Trig Substitution (Sine)
  47. 47—Trig Substitution
    (Sine)
    Trig Substitution (Sine)
  48. 48—Trig Substitution
    (Tangent)
    Trig Substitution (Tangent)
  49. 49—Trig Substitution
    (Tangent)
    Trig Substitution (Tangent)
  50. 50—Partial Fractions
    (1 Repeated Linear)
    (1 Non-Repeated Irreducible Quadratic)
    Partial Fractions (1 Repeated Linear) (1 Non-Repeated Irreducible Quadratic)
  51. 51—Partial Fractions
    (1 Repeated Linear)
    (2 Non-Repeated Linear)
    Partial Fractions (1 Repeated Linear) (2 Non-Repeated Linear)
  52. 52—Partial Fractions
    (1 Repeated Quadratic Irreducible)
    Partial Fractions (1 Repeated Quadratic Irreducible)

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Beschreibung
Practice identifying the proper integration technique to use
Erstellt von
Rob Grondahl
Aufrufe
1.175
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