| 133394 | … equals 1 at … and elsewhere … For … find the… | Deep | |
| 133395 | Suppose … is a multistep function with jumps of … at the… | Deep | |
| 133397 | If … and … explain | Deep | |
| 133402 | The value of … does not depend on | Easy | |
| 133403 | The average value from … to … equals | Easy | |
| 133405 | On the symmetric interval …, … is an odd function | Easy | |
| 133406 | If … then | Easy | |
| 133408 | (a) Antiderivatives of even functions are odd functions | Easy | |
| 133410 | If … and … then the average of … from … to… | Medium | |
| 133412 | (a) Which property of integrals proves | Medium | |
| 133413 | What function has … (from 0 to …) equal to … at… | Medium | |
| 133414 | (a) If … is increasing, explain from Property 6 why … for… | Medium | |
| 133416 | If the positive numbers … approach zero as … prove that their… | Medium | |
| 133417 | Find the average distance from … to points in the interval | Medium | |
| 133419 | A point … is chosen randomly along a semicircle (see figure: equal… | Medium | |
| 133421 | (A classic way to compute …) A … needle is tossed onto… | Medium | |
| 133422 | If Buffon's needle has length … instead of 2, find the probability… | Medium | |
| 133424 | If you choose a random point in the square …, …, what… | Medium | |
| 133425 | The voltage … has frequency 60 hertz and amplitude 220 volts | Medium | |
| 133426 | (a) Show that … is always even | Deep | |
| 133428 | Prove from the definition of … that it is an odd function… | Deep | |
| 133429 | Suppose four classes have 6, 8, 10, and 40 students, averaging ______ | Deep | |
| 133430 | With groups of sizes … adding to …, the average size is… | Deep | |
| 133432 | If … then | Deep | |
| 133433 | If … find | Deep | |
| 133434 | Why are there equal areas above and below | Deep | |
| 133472 | If you cut … in half, by what factor is the trapezoidal… | Easy | |
| 133474 | One way to compute … is by averaging | Easy | |
| 133478 | Demonstrate superdecay of the error when … is integrated from 0 to… | Easy | |
| 133482 | These four integrals all equal …: …\int_0^1 \frac{dx}{\sqrt{x(1-x)}}\int_{-\infty}^\infty \frac{\sin x}{x}dx\frac{8}{3}\int_0^\pi \sin^4 x… | Medium | |
| 133484 | Compare … with … for … and | Medium | |
| 133486 | For the periodic function … from … to …, compare … and… | Medium | |
| 133488 | Change to …, …, …, and repeat … on | Medium | |
| 133490 | Can you invent a rule using … to reach higher accuracy than… | Medium | |
| 133492 | Calculate … with ten intervals from 0 to 5 and 0 to… | Medium | |
| 133493 | The graph of … has a sharp spike and a long tail | Medium | |
| 133494 | Compute … from … and compare with the divide and conquer method… | Deep | |
| 133495 | Find … so that … equals … at … (three equations) | Deep | |
| 133496 | Find … in … by taking … and | Deep | |
| 133229 | With …, the formula for … ____ is (not …) | Easy | |
| 133230 | The same … are the differences between … Now … and | Easy | |
| 133231 | The differences between … are | Easy | |
| 133233 | Show that … has | Easy | |
| 133235 | Suppose … for … and … for | Easy | |
| 133239 | A pessimist would use … at the ____ of each time period… | Medium | |
| 133241 | At every step from years to weeks to days to hours, the… | Medium | |
| 133245 | The expenses drop to zero at … ____ | Medium | |
| 133246 | The rectangles of heights … give a total estimated expense of ____ | Medium | |
| 133247 | How many rectangles (enclosing the triangle) would you need before their areas… | Medium | |
| 133249 | What is the area … under the line … above the interval… | Deep | |