Prepare for a tutoring lesson.

Try this with Specialist Mathematics

1. Pick one topic and bring a question, an attempted answer or a short section of your notes.
2. Write a goal you can check at the end, such as explaining a method or improving a response.
3. Choose one independent follow-up task to try after working through the example.

Pick a starting point

• Implications, equivalence and proof structures (direct, cases, contradiction, contrapositive)
• Proof by mathematical induction (sums, divisibility, inequalities)
• Rational functions: partial fractions and asymptotic behaviour
• Stationary points, inflection and the second-derivative test for curve sketching
• Complex numbers: Cartesian and polar form, the Argand plane and complex regions
• De Moivre's theorem and the nth roots of complex numbers

Plan a sample lesson

Choose one inventory topic and a goal. This plan stays in your browser until you download it; it is not sent to a tutor.