Australian Curriculum · Year 9 Maths · Secondary

Year 9 Maths Lesson Plan & Curriculum Map

A full-year Year 9 maths lesson plan following the Australian Curriculum Mathematics sequence. 113 lessons across the school year from February to December, set out week by week for 1, 2, 3 or 4 lessons a week, covering real numbers, algebra, coordinate geometry and quadratics; volume, surface area, scientific notation and proportion; Pythagoras' theorem, trigonometry and enlargement; and sampling, data distributions and probability.

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Year 9 Maths learning map

Choose a term, then compare a lighter weekly plan with a more intensive schedule.

1 day/week · steady pace2–3 days/week · guided practice
February · Real numbers, algebra, coordinate geometry and quadratics

Year 9 Maths — February Lesson Plan

Australian Curriculum · Mathematics
Week1 Day/Week2 Day/Week3 Day/Week4 Day/Week
February 1st week
(Maths)		Real Numbers — Rational & Irrational 1. Recognising that the real number system includes rational numbersReal Numbers — Rational & Irrational 1. Recognising that the real number system includes rational numbers 2. Recognising that the real number system includes irrational numbersReal Numbers — Rational & Irrational 1. Recognising that the real number system includes rational numbers 2. Recognising that the real number system includes irrational numbers 3. Solving problems involving real numbers using digital toolsReal Numbers — Rational & Irrational 1. Recognising that the real number system includes rational numbers 2. Recognising that the real number system includes irrational numbers 3. Solving problems involving real numbers using digital tools Exponent Laws with Integer Exponents 1. Applying exponent laws to numerical expressions with integer exponents
February 2nd week
(Maths)		Real Numbers — Rational & Irrational 1. Recognising that the real number system includes irrational numbersReal Numbers — Rational & Irrational 1. Solving problems involving real numbers using digital tools Exponent Laws with Integer Exponents 1. Applying exponent laws to numerical expressions with integer exponentsExponent Laws with Integer Exponents 1. Applying exponent laws to numerical expressions with integer exponents 2. Extending exponent laws to algebraic variables Simplifying, Expanding & Factorising 1. Simplifying algebraic expressionsExponent Laws with Integer Exponents 1. Extending exponent laws to algebraic variables Simplifying, Expanding & Factorising 1. Simplifying algebraic expressions 2. Expanding binomial products 3. Factorising monic quadratic expressions
February 3rd week
(Maths)		Real Numbers — Rational & Irrational 1. Solving problems involving real numbers using digital toolsExponent Laws with Integer Exponents 1. Extending exponent laws to algebraic variables Simplifying, Expanding & Factorising 1. Simplifying algebraic expressionsSimplifying, Expanding & Factorising 1. Expanding binomial products 2. Factorising monic quadratic expressions Coordinate Geometry — Gradient, Midpoint & Distance 1. Finding the gradient of a line segmentCoordinate Geometry — Gradient, Midpoint & Distance 1. Finding the gradient of a line segment 2. Finding the midpoint of a line interval 3. Finding the distance between 2 points on the Cartesian plane Quadratic Functions — Identifying & Graphing 1. Identifying and graphing quadratic functions
February 4th week
(Maths)		Exponent Laws with Integer Exponents 1. Applying exponent laws to numerical expressions with integer exponentsSimplifying, Expanding & Factorising 1. Expanding binomial products 2. Factorising monic quadratic expressionsCoordinate Geometry — Gradient, Midpoint & Distance 1. Finding the midpoint of a line interval 2. Finding the distance between 2 points on the Cartesian plane Quadratic Functions — Identifying & Graphing 1. Identifying and graphing quadratic functionsQuadratic Functions — Identifying & Graphing 1. Solving quadratic equations graphically Quadratic Equations — Numerical & Algebraic Methods 1. Solving quadratic equations numerically 2. Solving monic quadratic equations with integer roots algebraically, using digital tools Mathematical Modelling — Linear & Quadratic Change 1. Using mathematical modelling to solve applied problems involving change, including financial contexts
March · Real numbers, algebra, coordinate geometry and quadratics

Year 9 Maths — March Lesson Plan

Australian Curriculum · Mathematics
Week1 Day/Week2 Day/Week3 Day/Week4 Day/Week
March 1st week
(Maths)		Exponent Laws with Integer Exponents 1. Extending exponent laws to algebraic variablesCoordinate Geometry — Gradient, Midpoint & Distance 1. Finding the gradient of a line segment 2. Finding the midpoint of a line intervalQuadratic Functions — Identifying & Graphing 1. Solving quadratic equations graphically Quadratic Equations — Numerical & Algebraic Methods 1. Solving quadratic equations numerically 2. Solving monic quadratic equations with integer roots algebraically, using digital toolsMathematical Modelling — Linear & Quadratic Change 1. Formulating problems, choosing linear or quadratic functions 2. Interpreting solutions in terms of the situation 3. Evaluating the model and reporting methods and findings Experimenting with Parameter Variation 1. Experimenting with the effects of parameter variation on graphs using digital tools
March 2nd week
(Maths)		Simplifying, Expanding & Factorising 1. Simplifying algebraic expressionsCoordinate Geometry — Gradient, Midpoint & Distance 1. Finding the distance between 2 points on the Cartesian plane Quadratic Functions — Identifying & Graphing 1. Identifying and graphing quadratic functionsMathematical Modelling — Linear & Quadratic Change 1. Using mathematical modelling to solve applied problems involving change, including financial contexts 2. Formulating problems, choosing linear or quadratic functions 3. Interpreting solutions in terms of the situationExperimenting with Parameter Variation 1. Making connections between graphical and algebraic representations 2. Generalising emerging patterns Consolidating Algebraic & Graphical Techniques 1. Applying gradient, midpoint and distance together in coordinate geometry problems 2. Applying quadratic function techniques to real-world contexts
March 3rd week
(Maths)		Simplifying, Expanding & Factorising 1. Expanding binomial productsQuadratic Functions — Identifying & Graphing 1. Solving quadratic equations graphically Quadratic Equations — Numerical & Algebraic Methods 1. Solving quadratic equations numericallyMathematical Modelling — Linear & Quadratic Change 1. Evaluating the model and reporting methods and findings Experimenting with Parameter Variation 1. Experimenting with the effects of parameter variation on graphs using digital tools 2. Making connections between graphical and algebraic representationsConsolidating Algebraic & Graphical Techniques 1. Mixed problem-solving across algebraic and graphical methods Term 1 Assessment & Consolidation 1. Revision workshop — number and algebraic technique 2. Revision workshop — coordinate geometry and quadratic functions 3. Topic test: Number & Algebra
March 4th week
(Maths)		Simplifying, Expanding & Factorising 1. Factorising monic quadratic expressionsQuadratic Equations — Numerical & Algebraic Methods 1. Solving monic quadratic equations with integer roots algebraically, using digital tools Mathematical Modelling — Linear & Quadratic Change 1. Using mathematical modelling to solve applied problems involving change, including financial contextsExperimenting with Parameter Variation 1. Generalising emerging patterns Consolidating Algebraic & Graphical Techniques 1. Applying gradient, midpoint and distance together in coordinate geometry problems 2. Applying quadratic function techniques to real-world contextsTerm 1 Assessment & Consolidation 1. Feedback session Volume of Right Prisms & Cylinders 1. Solving problems involving the volume of right prisms 2. Solving problems involving the volume of cylinders 3. Applied volume problems across prisms and cylinders
April · Real numbers, algebra, coordinate geometry and quadratics

Year 9 Maths — April Lesson Plan

Australian Curriculum · Mathematics
Week1 Day/Week2 Day/Week3 Day/Week4 Day/Week
April 1st week
(Maths)		Coordinate Geometry — Gradient, Midpoint & Distance 1. Finding the gradient of a line segmentMathematical Modelling — Linear & Quadratic Change 1. Formulating problems, choosing linear or quadratic functions 2. Interpreting solutions in terms of the situationConsolidating Algebraic & Graphical Techniques 1. Mixed problem-solving across algebraic and graphical methods Term 1 Assessment & Consolidation 1. Revision workshop — number and algebraic technique 2. Revision workshop — coordinate geometry and quadratic functionsSurface Area of Right Prisms & Cylinders 1. Solving problems involving the surface area of right prisms 2. Solving problems involving the surface area of cylinders 3. Applied surface area problems across prisms and cylinders Scientific Notation — Small & Large Measurements 1. Solving problems involving very small measurements in scientific notation
April 2nd week
(Maths)		Coordinate Geometry — Gradient, Midpoint & Distance 1. Finding the midpoint of a line intervalMathematical Modelling — Linear & Quadratic Change 1. Evaluating the model and reporting methods and findings Experimenting with Parameter Variation 1. Experimenting with the effects of parameter variation on graphs using digital toolsTerm 1 Assessment & Consolidation 1. Topic test: Number & Algebra 2. Feedback session Volume of Right Prisms & Cylinders 1. Solving problems involving the volume of right prismsScientific Notation — Small & Large Measurements 1. Solving problems involving very large measurements in scientific notation Scientific Notation — Time Scales & Intervals 1. Solving problems involving time scales and intervals expressed in scientific notation 2. Applied problems across astronomy, microbiology and technology contexts Measurement Error 1. Calculating and interpreting absolute error
The learning framework

Anatomy of a focused lesson

Each session moves from a clear focus to guided practice and a quick check for understanding.

10 minutes

Retrieve and connect

Open with a short retrieval quiz on the earlier skills the new topic depends on, so gaps are caught before they cause problems.

25 minutes

Worked examples and practice

Step through worked examples with clear setting out, then move to independent questions that build from routine practice to problem solving.

10 minutes

Check for mastery

Close with assessment-style questions that show what is secure and what to revisit next lesson.

Student learning toolkit

Resources for Year 9 Maths

Concept lessons

Clear, visual lessons on each maths topic in the year’s sequence.

Practice sets

Short question sets matched to each week’s focus, from fluency to problem solving.

Problem solving

Modelling and investigation tasks that apply the maths to real situations.

Progress notes

A clear record of what your child has mastered and what comes next.

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