Calculus Logs

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Across
  1. 3. Represents a complex function with a single term that shares the same end behavior
  2. 6. If a function is continuous on [a,b], it will have a maximum and a minimum on that interval.
  3. 8. Will exist at any x-value where at least one of the one sided limits equals positive/negative infinity
  4. 11. Limit exists but limit does not equal value of function
  5. 12. 2nd Derivative is positive
  6. 16. 2nd Derivative is negative
  7. 17. Process of finding the derivative
  8. 20. Outputs are unbounded
  9. 21. Point on a graph of a function where the derivative is 0 or undefined
  10. 22. Finds the derivative of composite functions
  11. 24. Behavior of a function coming either from the left or right side of the x value
  12. 25. Finds the slope of the tangent line to a curve at any point on a curve
Down
  1. 1. A logarithm ton the base e
  2. 2. 0/0, means you have a point discontinuity at the value of x
  3. 4. If a function is continuous over a closed interval and differentiable over an open interval from a to b, then there exists a number c where the average rate of change equals the instantaneous rate of change.
  4. 5. Maximizes or minimizes a quantity
  5. 7. Limit property for multiplying the limit of a value times a function
  6. 9. Continuous at every point of its domain
  7. 10. One sided limits exist but are not equal to each other
  8. 13. If a function is continuous on [a,b], it will enclose all values between f(a) and f(b)in that range.
  9. 14. Highest point in a particular section of the graph
  10. 15. Point where the concavity of a function changes
  11. 18. Will exist if the limit as x approaches infinity exists
  12. 19. Highest point of the graph
  13. 23. Behavior of a function as you approach a given x-value