How can calculus be used with functions that are not powers of $x$?
Key questions
- 1
How can trigonometric functions be differentiated and integrated?
- 2
Is the derivative function always different from the original function?
- 3
How can exponentials and logarithmic functions be differentiated and integrated?
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Introducing...
| Resource type | Title |
|---|---|
| Scaffolded task | Rotating derivatives |
| Scaffolded task | To the limit |
| Problem requiring decisions | Estimating gradients |
Developing...
| Resource type | Title |
|---|---|
| Building blocks | Similar derivatives |
| Building blocks | Sine stretching |
| Building blocks | Trig gradient match |
| Many ways problem | Sine on the dotted line |
| Many ways problem | Trigsy integrals |
| Scaffolded task | Stretching an integral |
| Food for thought | Inverse integrals |
| Food for thought | Two for one |
| Resource in action | Inverse integrals - teacher support |
Review questions
