| 133564 | | Deep | |
| 133565 | Integrate the integrals that can be integrated: … | Deep | |
| 133566 | Find a function that solves … with | Deep | |
| 133568 | With electronic help graph the function | Deep | |
| 133569 | This exercise shows that … as | Deep | |
| 133570 | With …, graph … on a calculator or computer | Deep | |
| 133571 | Stirling's formula says that | Deep | |
| 133572 | … is also proved by l'Hôpital's rule (at …): | Deep | |
| 133618 | | Easy | |
| 133622 | | Easy | |
| 133624 | Compute … by differentiating | Easy | |
| 133634 | Evaluate 37–42 by any method | Medium | |
| 133640 | Verify the derivatives 43–46, which give useful antiderivatives | Medium | |
| 133642 | | Medium | |
| 133648 | | Medium | |
| 133654 | Estimate the area under … from 4 to 8 by four upper… | Medium | |
| 133655 | Why is … near | Medium | |
| 133656 | Prove that … for | Medium | |
| 133658 | Prove that … also approaches zero | Medium | |
| 133660 | Prove that … approaches zero as …, by changing … to | Deep | |
| 133662 | We know the integral | Deep | |
| 133664 | The … correction to … yields | Deep | |
| 133666 | If the rubber band is stretched at 8 feet/second, when if ever… | Deep | |
| 133667 | A weaker ant slows down to … feet/second, so | Deep | |
| 133668 | The slope of … comes two ways from …: 1 Logarithmic differentiation… | Deep | |
| 133669 | If … then … ____ | Deep | |
| 133670 | Compute … by the trapezoidal rule and/or Simpson's rule, to get five… | Deep | |
| 133672 | Estimate …, the fraction of numbers near 90,000 that are prime | Deep | |
| 133673 | Find a pair of positive integers for which | Deep | |
| 133674 | Show that … is satisfied by … and … with | Deep | |
| 133775 | | Easy | |
| 133777 | From … find …, …, …, …, | Easy | |
| 133779 | Find the other five values if | Easy | |
| 133781 | Find antiderivatives for the functions in 25–32 | Easy | |
| 133787 | | Medium | |
| 133789 | | Medium | |
| 133791 | … (with inflection point) | Medium | |
| 133793 | | Medium | |
| 133795 | … for | Medium | |
| 133797 | … for | Medium | |
| 133799 | (a) Multiplying … by … gives | Medium | |
| 133801 | Compute … by differentiating … and using | Medium | |
| 133803 | **From formulas (1), (2), (3) or otherwise, find antiderivatives in 47–52:** | Medium | |
| 133811 | A falling body with friction equal to velocity squared obeys | Deep | |
| 133813 | The simplest nonlinear wave equation (Burgers' equation) yields a waveform … that… | Deep | |
| 133815 | Derive … from equation (5) | Deep | |
| 133817 | The derivative of … is ____ | Deep | |
| 132523 | Which of these ratios approach 1 as | Easy | |
| 132527 | … has period …, which means that … ____ | Easy | |
| 132531 | Trigonometry gives | Easy | |