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Across
  1. 1. A _____ sum is an approximation of a region's area, obtained by adding up the areas of multiple simplified slices of the region
  2. 4. A rational function has a ___ _________ if the degree of the numerator exceeds the degree of the denominator by exactly one
  3. 6. A point in the domain where f'=0 or DNE
  4. 10. A discontinuity is said to be ___ when the function can be redefined at the point of discontinuity so that it will be continuous there
  5. 13. The asymptote that is found by setting the denominator equal to 0
  6. 14. The rate of change of position with respect to time
  7. 17. The ____ limit is the limit from the left
  8. 19. ___ is the power to which a number must be raised in order to get some other number
  9. 21. The smallest y-value that a function achieves, occurs either at a local minimum or an endpoint
  10. 22. The process of taking the derivative
  11. 23. The value that a function approaches as that function's inputs get closer and closer to some number
  12. 25. The rate of change of a function with respect to a variable, or the slope of the tangent line
  13. 26. Local maximums or minimums
  14. 29. (lowDhigh-highDlow)/(low)^2
  15. 31. The ___ line that touches the curve at one point
  16. 33. ___ relates to the rate of change of a function's derivative
  17. 34. The inverse of a derivative
  18. 37. ____'s theorem guarantees the existence of an extreme value in the interior of a closed interval
  19. 38. The ____ limit is the limit from the right
  20. 39. The point of ____ where the graph contains a tangent line and concavity changes
  21. 40. The derivative of f(g(x)) is f'(g(x))⋅g'(x)
  22. 42. If a function x is not continuous at point y, then y is a point of ____ at x
  23. 43. ____ differentiation finds the derivative when y is in terms of x
Down
  1. 2. The _________ ___ theorem concerns the behavior of limits that are continuous on a closed interval
  2. 3. The antiderivative of 1/x
  3. 5. The ___ ____ theorem where f(c)= 1/(b-a)times the integral of f(x) from a to b
  4. 7. A way of integrating integrals by replacing the function with u
  5. 8. Found by taking the coefficients of the highest degree in the numerator over the denominator
  6. 9. These occur where a factor in the denominator of a fraction simplifies with a factor in the numerator of a fraction
  7. 11. A discontinuity is said to be ___ when the function cannot be redefined at the point of discontinuity so that it will be continuous there
  8. 12. The derivative of -cosx
  9. 15. ___ rates are used to calculate the rates of change of two or more related variables when changing with respect to time
  10. 16. The ____ derivative is found by deriving the first derivative
  11. 18. A method used to determine the miinimum and maximum vales using calculus
  12. 20. The inverse of differentiation
  13. 24. The integral of a function is the ___ under the curve
  14. 27. An ____ function is a function that can be formed by interchanging the x and y coordinates
  15. 28. The function f(x) in an integral
  16. 30. If a function is continuous in a certain interval, then f(x) exists in any value of the interval
  17. 32. The rate of change of velocity with respect to time
  18. 35. 1d2+2d1
  19. 36. ____ differentiation, a process for finding dy/dx when y is defined as a function of x
  20. 41. cosx(lne) equals ___