The Fundamental Theorem of Calculus and Techniques of Integration

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Across
  1. 2. The derivative of a definite integral equals this
  2. 4. (3 words) Technique of integration that can be used to integrate the natural logarithm function
  3. 7. Integrating this type of function between symmetric limits will give zero
  4. 9. (two words) Method used to decompose fractions into simpler rational functions
  5. 10. Rule of differentiation that is "reversed" by Integration By Parts
  6. 11. (two words) This is determined by integrating a function between two limits and dividing by the width of the interval
  7. 12. Technique of integration that "reverses" the chain rule
Down
  1. 1. (two words) These can be used to help evaluate trigonometric integrals
  2. 3. A function that is ____________ is guaranteed to have an antiderivative
  3. 5. The name of the theorem that gives the precise relationship between the derivative and the integral
  4. 6. The area under a curve f(x) is made easier by using the Fundamental Theorem as long as we know an __________ of f(x)
  5. 8. acronym for the Fundamental Theorem of Calculus
  6. 13. acronym for Integration By Parts