| 104773 | Parametric Equations: Graphs · Exercise 46 | Medium | OpenStax | |
| 104774 | Parametric Equations: Graphs · Exercise 47 | Medium | OpenStax | |
| 104775 | Parametric Equations: Graphs · Exercise 48 | Medium | OpenStax | |
| 104776 | Parametric Equations: Graphs · Exercise 49 | Medium | OpenStax | |
| 104777 | Parametric Equations: Graphs · Exercise 50 | Medium | OpenStax | |
| 104778 | Parametric Equations: Graphs · Exercise 51 | Medium | OpenStax | |
| 104779 | Parametric Equations: Graphs · Exercise 52 | Medium | OpenStax | |
| 104780 | Parametric Equations: Graphs · Exercise 57 | Medium | OpenStax | |
| 104781 | Parametric Equations: Graphs · Exercise 58 | Medium | OpenStax | |
| 104782 | Parametric Equations: Graphs · Exercise 59 | Medium | OpenStax | |
| 104783 | Parametric Equations: Graphs · Exercise 60 | Medium | OpenStax | |
| 104785 | Parametric Equations: Graphs · Exercise 62 | Medium | OpenStax | |
| 134282 | What is the distance from … to … | Medium | Strang | |
| 134283 | How far is the point … from … | Medium | Strang | |
| 134284 | How far is … from … | Medium | Strang | |
| 134285 | Find a second set of polar coordinates (a different … or …)… | Medium | Strang | |
| 134286 | Using polar coordinates describe (a) the half-plane …; (b) the half-plane … | Medium | Strang | |
| 134287 | True or false, with a reason or an example: (a) Changing to… | Medium | Strang | |
| 134288 | From … and … find … and | Medium | Strang | |
| 134289 | Which other point has the same … and … as … in… | Medium | Strang | |
| 134290 | Convert from rectangular to polar equations: (a) … (b) … (c) | Medium | Strang | |
| 134291 | Show that the triangle with vertices at …, and … has area… | Medium | Strang | |
| 134292 | Convert … into an … equation | Medium | Strang | |
| 134293 | Graph … at | Medium | Strang | |
| 134294 | Substitute … into … and … to find … and … in… | Medium | Strang | |
| 134305 | The instruction for this exercise is printed above it in the book… | Medium | Strang | |
| 134306 | The instruction for this exercise is printed above it in the book… | Medium | Strang | |
| 134307 | The instruction for this exercise is printed above it in the book… | Medium | Strang | |
| 134308 | … (lemniscate) | Medium | Strang | |
| 134327 | At what …'s does the cardioid … have infinite slope | Medium | Strang | |
| 134328 | Apply the chain rule … to …, | Medium | Strang | |
| 134329 | (b) Compute the length integral | Medium | Strang | |
| 134330 | Show that the angle … between the ray from the origin and… | Medium | Strang | |
| 134331 | The circle … has | Medium | Strang | |
| 134332 | Draw the cardioid …, noticing the minus sign | Medium | Strang | |
| 134333 | The first limaçon in Figure 9.4 looks like a circle centered at… | Medium | Strang | |
| 134334 | Find the equation of the tangent line to the circle … at… | Medium | Strang | |
| 134335 | … (… from 0 to …) | Medium | Strang | |
| 134336 | … (… from 0 to …) | Medium | Strang | |
| 134337 | … (… from 0 to …) | Medium | Strang | |
| 134338 | … (… from 0 to …) | Medium | Strang | |
| 134339 | The narrow wedge in Figure 9.6 is almost a triangle | Medium | Strang | |
| 134340 | In Example 4 revolve the circle around the … axis and find… | Medium | Strang | |
| 134341 | Compute the seashell area … using two integrations by parts | Medium | Strang | |
| 134342 | Find the surface area when the cardioid … is revolved around the… | Medium | Strang | |