

Maths
Program Structure
Our program aligns with the Victorian school curriculum and is integrated into levels.
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Click each tab to view each year level.
Prep - Year 3
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Numbers: Counting, place value, partitioning. Solve addition, subtraction, multiplication and division problems in contexts.
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Patterns & Early Algebra: Create and understand repeating patterns, explore number relationships, missing values and simple rules.
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​Measurement & Time: Measure and compare length, mass, capacity and duration, read clocks and calendars, and understand turns and angles.
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Geometry: Identify and classify 2D and 3D shapes, describe position, movement and location using directions and simple maps.
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Statistics & Probability: Collect and interpret data and explore chance through practical experiments and understand likelihood.
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​Extension: Explore larger numbers, early multiplication and division, more complex patterns, and deeper data questions
Year 4 - Year 6
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Number & Algebra: Develop fluency with whole numbers, integers, fractions, decimals and percentages, apply place value, factors and multiples, and learn calculation strategies to solve problems, early algebra.​
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Measurement & Geometry: Measure and convert units of length, mass, capacity and time, calculate perimeter and area, learn angle properties, symmetry, transformations and coordinate geometry to solve problems.​
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Coordinates: Interpret and create grids, nets, and Cartesian coordinates. Analyse 2D and 3D shapes and their properties.​
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Statistics & Probability: Statistical investigations, interpret and compare data distributions and graphs, assign probabilities and understand chance through experiments.​
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Extension: Solve multi step problems involving fractions, percentages and algebraic patterns, explore coordinate geometry, data analysis and probability through challenging investigations.
Year 7 - Year 8
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Number & Reasoning: Integers, fractions, decimals, percentages and irrational numbers, apply exponent laws, prime factorisation, square roots, ratios and rates to solve problems.​
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Algebra & Linear Relationships: Use algebra to represent situations, simplify, expand and factorise expressions, solve linear equations, inequalities and model relationships using tables, graphs and the Cartesian plane.​
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Measurement & Geometry: Apply angle relationships, Pythagoras theorem, and geometric properties, calculate perimeter, area, surface area and volume of composite shapes, including circles and prisms. Understand congruence, similarity and transformations, use coordinates.​
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Statistics & Probability: Conduct statistical investigation, interpret distributions through centre and spread, understand single step and compound probability through experiments.​
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Enrichment: Solve multi step problems involving algebra, non linear relationships, geometric reasoning, data analysis and further probability.
Year 9 - Year 10 + 10A Extension
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Real Numbers: Work with real and irrational numbers, scientific notation, logarithmic scales, and error analysis, and become fluent in converting units.​
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Algebra & Equations: Understand linear, quadratic, exponential and polynomial expressions, solve equations, inequalities and simultaneous systems using algebraic and numerical methods.​
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Functions: Analyse linear, quadratic, exponential and non-linear relationships, connect tables, graphs and equations to understand change and solve applied problems.​
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Geometry, Trigonometry & Measurement: Apply geometric theorems, similarity, transformations, Pythagoras theorem and trigonometry to solve complex 2D and 3D measurement problems.​
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Statistics & Probability: Analyse data distributions, investigate compound and conditional probability using diagrams, simulations and experiments.​
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Year 10 Extension (10A): Extend algebraic, graphical and functional reasoning through higher order polynomials, logarithmic and circular functions, advanced trigonometry, rates of change, factorials, and solve more complex probability problems.
Maths Methods
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Functions & relations: Set notation, relations vs functions, implied domains, composite and inverse functions, sums and products of functions, power functions​
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Coordinate geometry: Linear and literal equations, simultaneous linear systems, geometric solutions, linear modelling
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Transformations: translations, dilations, reflections, combined transformations, identifying transformations from graphs, sketching transformed graphs
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Polynomial functions: Quadratic and cubic functions, polynomial structure, factorisation and division, higher-degree polynomials, determining rules from graphs, literal equations
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Exponential & logarithmic functions: Exponential functions, exponential equations, logarithms and log laws, graphing exponential and logarithmic functions, growth and decay models, inverse relationships
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Circular (trigonometric) functions: Radians, sine cosine and tangent, identities, trig graphs and transformations, solving trig equations, general solutions, applications
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Further functions: Power functions, composite and inverse functions, sums and products of functions, function notation and identities, families of functions
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Differentiation: Derivative concept, differentiation rules, exponential logarithmic and trigonometric derivatives, limits and continuity, derivative graphs
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Applications of differentiation: Tangents and normals, rates of change, stationary points, optimisation, families of functions, Newton’s method
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Integration: Antidifferentiation, definite integrals, area under and between curves, applications
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Probability & statistics: Discrete random variables, expected value and variance, binomial distribution, continuous random variables, normal distribution, sampling and confidence intervals
Benefits
Clear Maths Concepts
We explain mathematical concepts with an easy to understand, conceptual approach.
Curriculum Aligned
Curriculum-aligned worksheets focused on specific maths skills for targeted improvement.
Solid Foundation
Offering exam preparation, homework assistance, advanced learning opportunities, and support.
Maths Progress Tracking
Ongoing assessment and feedback to monitor growth and guide learning.
