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BC Calculus Flashcards

Thomas Gomez Calculus 11th grade English 73 cards

BC Calculus Flashcards

Cards in this deck (73)

  1. 1—
  2. 2—
  3. 3—
  4. 4—
  5. 5—
  6. 6—
  7. 7—
  8. 8—
  9. 9—
  10. 10—PositivePositive
  11. 11—IncreasingIncreasing
  12. 12—PositivePositive
  13. 13—IncreasingIncreasing
  14. 14—Changing from positive to negative...
    f'(x) can be zero or undefined
    Changing from positive to negative... f'(x) can be zero or undefined
  15. 15—a relative extrema.
    (max or min)
    a relative extrema. (max or min)
  16. 16—a relative maximuma relative maximum
  17. 17—a relative minimuma relative minimum
  18. 18—Relative MinimumRelative Minimum
  19. 19—Horizontal TangentHorizontal Tangent
  20. 20—Point of InflectionPoint of Inflection
  21. 21—
  22. 22—x + Cx + C
  23. 23—
  24. 24—
  25. 25—
  26. 26—
  27. 27—
  28. 28—
  29. 29—3x + C3x + C
  30. 30—
  31. 31—
  32. 32—
  33. 33—
  34. 34—
  35. 35—
  36. 36—
  37. 37—
  38. 38—
  39. 39—
  40. 40—
  41. 41—
  42. 42—
  43. 43—
  44. 44—Continuous and DifferentiableContinuous and Differentiable
  45. 45—
  46. 46Particle is changing directionv(t) is changing sign
  47. 47Particle is farthest right/forward/upx(t) has an absolute maximum
  48. 48Particles speed is increasinggraph: v(t) is moving away from the t-axis
    Values: v(t) and a(t) are the same sign
  49. 49Total distance traveled over [a,b]Total distance traveled over [a,b]
  50. 50Displacement over [a,b]Displacement over [a,b]
  51. 51Average speed over [a,b]Average speed over [a,b]
  52. 52Average velocity over [a,b]Average velocity over [a,b]
  53. 53Average acceleration over [a,b]Average acceleration over [a,b]
  54. 54Taylor Polynomial about x = aTaylor Polynomial about x = a
  55. 55Maclaurin PolynomialMaclaurin Polynomial
  56. 56Maclaurin Series for cos(x)Maclaurin Series for cos(x)
  57. 57Maclaurin Series for sin(x)Maclaurin Series for sin(x)
  58. 58Maclaurin Series on e^xMaclaurin Series on e^x
  59. 59Maclaurin Series for 1/(1-x)Maclaurin Series for 1/(1-x)
  60. 60Approximation Error of an alternating seriesApproximation Error of an alternating series
  61. 61Approximation Error of a non-alternating seriesApproximation Error of a non-alternating series
  62. 62To find the interval of convergence of a power seriesuse ratio or root test and make r<1. Then plug your endpoints into your sigma form for your power series and see if the series converges at the endpoints.
  63. 63Length of a curve in Cartesian formLength of a curve in Cartesian form
  64. 64—
  65. 65Integration by partsIntegration by parts
  66. 66Trapezoidal Riemann sum is an overapprox. whenf(x) is concave up
  67. 67Trapezoidal Riemann sum is an underapprox. whenf(x) is concave down
  68. 68Left Riemann sum is an overapprox. whenf(x) is decreasing
  69. 69Left Riemann sum is an underapprox. whenf(x) is increasing
  70. 70Right Riemann sum is an overapprox. whenf(x) is increasing
  71. 71Right Riemann sum is an underapprox. whenf(x) is decreasing
  72. 72Tangent line approx. is an overapprox. whenf(x) is concave down
  73. 73Tangent line approx. is an underapprox. whenf(x) is concave up

Information

Description
11th grade Calculus Flashcards on BC Calculus Flashcards, created by Thomas Gomez on 05/05/2022.
Created by
Thomas Gomez
Views
198
History
  • Created by Kelly Realmuto · Apr 14, 2021
  • Copied by Thomas Gomez · May 5, 2022
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