Support · Mathematics Extension 1 11–12 – Year 11 · Polynomials
Support Define α as a zero of P(x) of multiplicity m if P(x) = (x - α)^mQ(x), where m is a positive integer and Q(α)≠0
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.
Prerequisite links are draft mappings generated from the syllabus structure (earlier stage, same strand, closest content). They are being reviewed by teachers. Spot a poor match? Tell us.
Prerequisite dot points
Recognise a polynomial expression a_nxⁿ + a_n - 1x^(n - 1) + … + a_2x² + a_1x + a_0 where n = 0,1,2… and a_0,a_1,a_2,…,a_n are real numbers
Stage 5 · Polynomials (Path) Draft mapping
- Interactive toolStarterMaths Is Fun: PolynomialsUse it for: Vocabulary of polynomials: degree, terms, coefficients.
Add, subtract and multiply polynomials
Stage 5 · Polynomials (Path) Draft mapping
- VideoStarterEddie Woo (WooTube): Basic Polynomials playlistUse it for: Sydney teacher Eddie Woo's recorded lessons on polynomials; play a clip to model a method or for revision.
Graph polynomials in factored form
Stage 5 · Polynomials (Path) Draft mapping
No checked resources on this prerequisite dot point yet.