Support · Mathematics Extension 1 11–12 – Year 12 · Further applications of calculus
Support Solve problems involving related rates of change using the chain rule, given the required formulas for problems relating to area, surface area or volume
Resources for the prerequisite content of this dot point: earlier-stage (or earlier sub-level) dot points in the same strand that students usually need first. Use these to fill gaps before or alongside the core lesson.
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Prerequisite dot points
Use the chain rule to prove d/dx(e^(ax + b)) = ae^(ax + b), where a and b are constants and a≠0
Mathematics Advanced 11–12 – Year 12 · Differential calculus Draft mapping
No checked resources on this prerequisite dot point yet.
Use the chain rule to differentiate functions of the form lnf(x)
Mathematics Advanced 11–12 – Year 12 · Differential calculus Draft mapping
No checked resources on this prerequisite dot point yet.
Use the chain rule to differentiate functions of the form e^(f(x))
Mathematics Advanced 11–12 – Year 12 · Differential calculus Draft mapping
No checked resources on this prerequisite dot point yet.