Te reo Māori terms
click each term to open in Te AkaLearning objective overview
Master Teaching Guide coverage for this objective.
NA4-7NA5-7
NZC26-P4-ALG-ER-P-Y10-01
Resources
- MathsNZ - AS91027 Apply Algebraic Procedures past exam resources
- Dr Austin Maths - Mixed Algebra Revision Practice Grid 3Questions PDF · Answers
Terminology
- Expand
- Factorise
- Simplify
- Equation
- Solve
- Marking schedule
- Achievement
- Merit
- Excellence
Task goals
- Foundation: Single-procedure exam-style questions (expand, factorise, simplify, or solve a one/two-step equation) matching typical Achievement-level marking-schedule expectations.
- Proficient: Two-step combined questions (e.g. factorise then solve, or substitute then simplify an algebraic fraction) matching typical Merit-level marking-schedule expectations.
- Excellence: Context-based or multi-stage problems requiring the student to form an equation from a worded/geometric context and carry out several algebraic procedures with justification, matching typical Excellence-level marking-schedule expectations.
Where this fits
What leads into this objective, and where it goes next.
Before

Recognising equivalent algebraic expressions

Operations with Algebraic Fractions

Expanding and Factorising Algebraic Expressions
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AS91027 Exam-Style Algebra Review (Mixed Practice Exam)
Simplifying and manipulating algebraic expressions involving sums, products, differences, and positive integer powers, by: collecting like terms; factorising using common factors; factorising quadratic expressions with a leading coefficient of 1; expanding products, including multiplying a single term by a bracketed term, and multiplying two expressions each of the form ax + b, where a and b are integers; factorising by grouping (i.e. using the distributive law) (e.g. x^2 + 2x − 8 = x^2 + 4x − 2x − 8 = x(x + 4) − 2(x + 4) = (x − 2)(x + 4))
Statement▸
For teachers
Need the fuller teaching notes for this objective? Open the Teacher guidance PDF.






