Calculus · Chapter 4 of 16
Differentiation rules
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From open sources
158Showing everything, including problems with no answer to check, a missing figure, or a near-copy elsewhere. Show only complete problems
| # | Title | Difficulty | |
|---|---|---|---|
| 132570 | Easy | ||
| 132571 | Easy | ||
| 132572 | Easy | ||
| 133027 | z = (x^2 - 3)^3 | Easy | |
| 133028 | z = (x^3 - 3)^2 | Easy | |
| 133029 | z = cos(x^3) | Easy | |
| 133030 | z = tan 2x | Easy | |
| 133031 | Easy | ||
| 133034 | Easy | ||
| 133035 | Easy | ||
| 133037 | Easy | ||
| 133038 | Easy | ||
| 133039 | Easy | ||
| 133040 | Easy | ||
| 133041 | Easy | ||
| 133043 | Easy | ||
| 133044 | Easy | ||
| 133045 | Easy | ||
| 133046 | Easy | ||
| 133047 | Easy | ||
| 133048 | In 23–26 find … by the chain rule and also by rewriting… | Easy | |
| 133049 | Easy | ||
| 133118 | Easy | ||
| 133120 | Easy | ||
| 133124 | Easy | ||
| 133126 | Easy | ||
| 133128 | Solving … gives … or | Easy | |
| 133130 | Suppose … is increasing and … and | Easy | |
| 133132 | Suppose … and … and | Easy | |
| 133134 | If … and … are increasing, which two of these might not… | Easy | |
| 133136 | For which numbers … are these functions invertible | Easy | |
| 133177 | Easy | ||
| 133179 | Easy | ||
| 133181 | We know that | Easy | |
| 133183 | Sketch the graph of … and locate the points with slope | Easy | |
| 133185 | If … find a formula for | Easy | |
| 133189 | At … and …, find the slope … of … and … | Easy | |
| 133191 | True or false, with reason: (a) … (b) … has no solution… | Easy | |
| 133193 | Easy | ||
| 133194 | Easy | ||
| 133195 | Easy | ||
| 133511 | Easy | ||
| 133512 | Easy | ||
| 133513 | Easy | ||
| 133515 | Easy | ||
| 133516 | Easy | ||
| 133517 | Easy | ||
| 133518 | Easy | ||
| 133519 | Easy | ||
| 133520 | Easy |