Calculus Logs

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