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Karteikarten

MTH162 - 5.1-5.4

Bob Harold Englisch 46 Karten

5.1 Inverse Function Steps

Karten in diesem Stapel (46)

  1. 15.1 Inverse Function Steps5.1 Inverse Function Steps
  2. 25.1 Inverse Function graph5.1 Inverse Function graph
  3. 35.2 Logarithmic Properties Product Rule5.2 Logarithmic Properties Product Rule
  4. 45.2 Logarithmic Properties Quotient Rule5.2 Logarithmic Properties Quotient Rule
  5. 55.2 Logarithmic Properties Power Rule5.2 Logarithmic Properties Power Rule
  6. 65.2 Logarithmic Properties Change of base Rule5.2 Logarithmic Properties Change of base Rule
  7. 75.2 Limit of Natural Log5.2 Limit of Natural Log
  8. 85.2 ln(ab) Product Ruleln(a) + ln(b)
  9. 95.2 ln(a/b) Quotient Ruleln(a)-ln(b)
  10. 105.2 ln(a^b) Power Rulebln(a)
  11. 115.2 ln(1/y) Reciprocal Rule-ln(y)
  12. 125.2 derivative of logarithmic functions d/dx ln(x)5.2 derivative of logarithmic functions d/dx ln(x)
  13. 135.2 derivative of logarithmic functions d/dx ln(f(x))5.2 derivative of logarithmic functions d/dx ln(f(x))
  14. 145.2 derivative of logarithmic functions d/dx logˇa(x)5.2 derivative of logarithmic functions d/dx logˇa(x)
  15. 155.2 derivative of logarithmic functions d/dx logˇa(f(x))5.2 derivative of logarithmic functions d/dx logˇa(f(x))
  16. 165.2 Integrations of Exponential Functions5.2 Integrations of Exponential Functions5.2 Integrations of Exponential Functions
  17. 175.2 Integrations of Exponential Functions5.2 Integrations of Exponential Functions5.2 Integrations of Exponential Functions
  18. 185.2 Integrations of Exponential Functions5.2 Integrations of Exponential Functions5.2 Integrations of Exponential Functions
  19. 195.2 Integrations of Exponential Functions5.2 Integrations of Exponential Functions5.2 Integrations of Exponential Functions
  20. 205.2 Integrations of Exponential Functions***5.2 Integrations of Exponential Functions***5.2 Integrations of Exponential Functions***
  21. 215.2 Integrations of Exponential Functions***5.2 Integrations of Exponential Functions***5.2 Integrations of Exponential Functions***
  22. 225.2 Integrations of Exponential Functions***5.2 Integrations of Exponential Functions***5.2 Integrations of Exponential Functions***
  23. 235.2 Integrations of Exponential Functions***5.2 Integrations of Exponential Functions***5.2 Integrations of Exponential Functions***
  24. 245.3 Limit of e^x5.3 Limit of e^x
  25. 255.3 Base e & Natural Log e^lnxe^lnx=x5.3 Base e & Natural Log e^lnx
  26. 265.3 Base e & Natural Log ln(e^x)ln(e^x)=x5.3 Base e & Natural Log ln(e^x)
  27. 275.3 Base e & Natural Log All5.3 Base e & Natural Log All
  28. 285.3 Growth and Decay5.3 Growth and Decay
  29. 295.4 General Exponential Function a^x5.4 General Exponential Function a^x
  30. 305.4 Derivative of a^x5.4 Derivative of a^x
  31. 315.4 Derivative of a^x explained5.4 Derivative of a^x explained
  32. 325.4 Exponential Derivative Patterns then....5.4 Exponential Derivative Patterns then....5.4 Exponential Derivative Patterns then....
  33. 335.4 Exponential Derivative Patterns then....5.4 Exponential Derivative Patterns then....5.4 Exponential Derivative Patterns then....
  34. 345.4 Exponential Derivative Patterns then....5.4 Exponential Derivative Patterns then....5.4 Exponential Derivative Patterns then....
  35. 355.4 Exponential Derivative: General5.4 Exponential Derivative: General
  36. 36Exponent Rule a^bExponent Rule a^b
  37. 37Tricky log rule with "e"Tricky log rule with "e"
  38. 38ln as a constant Is it one in a derivative?ln as a constant Is it one in a derivative?
  39. 39If logˇa(b)=cIf logˇa(b)=c
  40. 40Logarithmic differentiation 1Logarithmic differentiation 1
  41. 41Logarithmic differentiation 2Logarithmic differentiation 2
  42. 42Logarithmic differentiation 3Logarithmic differentiation 3
  43. 43when ln is a constant, what is the derivativewhen ln is a constant, what is the derivative
  44. 44Reverse Integration FormulaReverse Integration Formula
  45. 45Integration: U SubstitutionIntegration: U Substitution
  46. 46—

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Karteikarten am MTH162 - 5.1-5.4, erstellt von Bob Harold am 07/02/2021.
Erstellt von
Bob Harold
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