Terms : Hide Images
| 9904734429 | Definition of Derivative |  | 0 | |
| 9904734430 | Definition of Derivative at x = a |  | 1 | |
| 9904734431 | Volume using Disks |  | 2 | |
| 9904734432 | Volume using Washers |  | 3 | |
| 9904734433 | Volume of Cross-Sections |  | 4 | |
| 9904734439 | The particle is slowing down |  | 5 | |
| 9904734440 | The particle is speeding up |  | 6 | |
| 9904734441 | Total distance traveled |  | 7 | |
| 9904734442 | Average value of a function |  | 8 | |
| 9904734443 | Displacement |  | 9 | |
| 9904734444 | Average rate of change or average velocity |  | 10 | |
| 9904734493 | True | ~True or False |  | 11 |
| 9904734445 | Fundamental Theorem of Calculus |  | 12 | |
| 9904734446 | (x')f(x) |  | 13 | |
| 9904734447 | |velocity| |  | 14 | |
| 9904734448 | vertical asymptote |  | 15 | |
| 9904734449 | hole |  | 16 | |
| 9904734450 | slope |  | 17 | |
| 9904734451 | concavity | sign of |  | 18 |
| 9904734452 | Critical Points |  | 19 | |
| 9904734453 | Possible Inflection Points |  | 20 | |
| 9904734454 | nx^(n-1) |  | 21 | |
| 9904734455 | Product Rule |  | 22 | |
| 9904734456 | Quotient Rule |  | 23 | |
| 9904734457 | e^x |  | 24 | |
| 9904734458 | 1/x |  | 25 | |
| 9904734459 | 1/(xlna) |  | 26 | |
| 9904734460 | a^x∙lna |  | 27 | |
| 9904734461 | Chain Rule |  | 28 | |
| 9904734462 | cosx |  | 29 | |
| 9904734463 | -sinx |  | 30 | |
| 9904734464 | (secx)^2 |  | 31 | |
| 9904734465 | -(cscx)^2 |  | 32 | |
| 9904734466 | -cscxcotx |  | 33 | |
| 9904734467 | secxtanx |  | 34 | |
| 9904734468 | 1/[f'(f^(-1)(a))] |  | 35 | |
| 9904734469 | d/dx arcsin u |  | 36 | |
| 9904734470 | d/dx arccos u |  | 37 | |
| 9904734471 | d/dx arctan u |  | 38 | |
| 9904734472 | d/dx arccot u |  | 39 | |
| 9904734473 | d/dx arcsec u |  | 40 | |
| 9904734474 | d/dx arccsc u |  | 41 | |
| 9904734475 | x^(n+1)/(n+1) + C |  | 42 | |
| 9904734476 | e^u + C |  | 43 | |
| 9904734477 | (a^u)/lna + C |  | 44 | |
| 9904734478 | ln|u| + C |  | 45 | |
| 9904734479 | -cosu + C |  | 46 | |
| 9904734480 | sinu + C |  | 47 | |
| 9904734481 | -ln|cosu| + C |  | 48 | |
| 9904734485 | tanu + C |  | 49 | |
| 9904734486 | -cotu + C |  | 50 | |
| 9904734487 | secu + C |  | 51 | |
| 9904734488 | -cscu + C |  | 52 | |
| 9904734489 | arcsin(u/a) + C |  | 53 | |
| 9904734490 | (1/a)arctan(u/a) + C |  | 54 | |
| 9904734491 | (1/a)arcsec(|u|/a) + C |  | 55 | |
| 9904795498 | Intermediate Value Theorem |  | 56 | |
| 9904798314 | Mean Value Theorem |  | 57 | |
| 9904801198 | Equation of a tangent line |  | 58 | |
| 9904834139 | Justify approximation of Riemann Sum | Use increasing or decreasing | 59 | |
| 9904835177 | Justify approximation of Trapezoidal Sum | Use concavity | 60 | |
| 9904902991 | Where is a function not differentiable? | Cusp, corner, vertical tangent line, and discontinuity. | 61 | |
| 9904919919 | Solving Differential Equations | 1. Separate Variables 2. Integrate both sides (add +C on one side) 3. Use Initial Condition 4. Solve for y | 62 | |
| 9904928822 | Horizontal Asymptote |  | 63 | |
| 9904982890 | L'Hopital's Rule |  | 64 | |
| 9905016925 | Finding Absolute Min or Max | 1. Find critical points 2. Evaluate ORIGINAL FUNCTION at endpoints and critical points (Absolute Min & Max guaranteed by Extreme Value Theorem) | 65 |
