AP Calculus

2. Differentiation when Y is in terms of
6. When the graph of f(x) has no breaks, jumps, or holes over an interval it is said to be:
8. Reciprocal of sinx used in integration
12. Discontinuities that cannot be simplified away
13. Differentiation when Y can't be isolated in terms of x
16. When f'(x) is decreasing it is concave:
17. Theorem giving conditions guaranteeing extreme values in the interior of closed intervals.
19. The derivative of a constant is:
24. Discontinuities that can be simplified
25. Reciprocal of cosx used in integration
26. Type of differential equation that helps isolate different variables
28. The reverse of a function (To the -1 power)
29. Equations including derivatives with respect to a certain variable
30. Theorem proved by Rolle's Theorem
31. When f'(x) is increasing it is concave:
32. Sin(x)/Cos(x)= ?
34. Curves of increasing/decreasing graphs
35. Max/Min values of a function on an interval
36. Another way to signal a derivative
37. Left/Right sums on closed intervals (used in integration)

1. Graphical representations of the slopes of functions at various points on a plane:
3. Rule that helps us take the derivative of a function when it is in indeterminate form
4. Derivative of 1/x dx (+C):
5. X-Coordinate on the Unit Circle
6. These numbers occur where f'(x)=0 or DNE
7. Rule to find derivative of functions (Fractions)
9. Y-Coordinate on the Unit Circle
10. When integrating by U-Substitution on a closed interval, you must change the:
11. Type of solution where constants can remain as variables
14. Type of solution when the exact value of a constant is found
15. Used to find rates with respect to a variable
18. Using the letter U to help us solve integrals
20. The solution to ln(e)
21. Rule to find derivative of composite functions
22. Rule to find derivative of terms with exponents
23. Shape of the average left/right rectangle approximations
27. The derivative of a derivative is what kind of derivative?
28. Area under the curve
33. The slope of the tangent line