SACE Maths

Learn About The Subject

SACE Maths is a group of mathematics subjects under the South Australian Certificate of Education (SACE), an internationally recognized qualification. Similar to other Australian high school programs, SACE Maths is divided into progressively challenging streams: General Mathematics, Mathematical Methods, and Specialist Mathematics.
 
The program is designed to comprehensively develop mathematical skills, from practical, everyday applications to abstract thinking and solving complex problems. Achieving high results in SACE Maths is crucial for obtaining a competitive ATAR (Australian Tertiary Admission Rank), which opens doors to prestigious universities in Australia and around the world.

Common Challenges When Learning SACE Maths

Course Content

SACE Mathematical Methods Syllabus

1.1: Introductory Calculus Review (Limits, First Principles, Power Rule)
1.2: Differentiation of Exponential & Logarithmic Functions
1.3: Differentiation of Trigonometric Functions (sin, cos, tan)
1.4: The Product, Quotient & Chain Rules
1.5: The Second Derivative, Concavity & Points of Inflection
1.6: Optimisation Problems in Context
2.1: Anti-differentiation & the Indefinite Integral
2.2: The Definite Integral & the Area Under a Curve
2.3: The Fundamental Theorem of Calculus
2.4: Integration of Exponential & Trigonometric Functions
2.5: Applications of Integration (e.g., total change)
3.1: Probability, Random Variables & Probability Distributions
3.2: The Bernoulli Distribution & Bernoulli Trials
3.3: The Binomial Distribution
3.4: Expected Value, Variance & Standard Deviation of Discrete Distributions
4.1: Continuous Random Variables & Probability Density Functions
4.2: The Normal Distribution & its Properties
4.3: Standardised Scores (z-scores) & Probability Calculation
4.4: Random Sampling & the Distribution of Sample Proportions
4.5: Confidence Intervals for Proportions

SACE Specialist Mathematics Syllabus

1.1: The Principle of Mathematical Induction
1.2: Introduction to Vectors in Three Dimensions
1.3: The Scalar (Dot) Product, Angle Between Vectors & Projections
1.4: The Vector (Cross) Product & its Geometric Properties
1.5: Vector & Cartesian Equations of Lines & Planes
2.1: Arithmetic of Complex Numbers in Cartesian Form
2.2: Polar Form, Modulus, Argument & Euler's Formula
2.3: De Moivre’s Theorem & its Applications
2.4: Roots of Complex Numbers & Geometric Interpretation
2.5: The Fundamental Theorem of Algebra & Polynomial Factorisation
3.1: Advanced Integration Techniques (Substitution, Parts, Partial Fractions)
3.2: Volumes of Solids of Revolution
3.3: Introduction to Differential Equations
3.4: Solving First-Order Linear Differential Equations
3.5: Applications of Differential Equations (e.g., Growth, Decay, Kinematics)
4.1: Motion in a Straight Line with Variable Acceleration
4.2: Motion in a Plane using Vector Calculus
4.3: Newton's Laws of Motion
4.4: Projectile Motion with Air Resistance
4.5: Simple Harmonic Motion

SACE General Mathematics Syllabus

1.1: Scatterplots, Correlation & Causality
1.2: Pearson's Correlation Coefficient (r)
1.3: Linear Regression & the Least-Squares Line
1.4: The Coefficient of Determination (r2) & Residual Plots
1.5: Time-Series Data Analysis (Moving Averages, Seasonal Indices)
2.1: Simple & Compound Interest
2.2: Annuities, Investments & Perpetuities
2.3: Reducing-Balance Loans & Amortisation
2.4: Analysing Loans & Investments using Technology
3.1: Introduction to Graphs, Networks & Adjacency Matrices
3.2: Walks, Trails, Paths, Cycles & Euler's Rule
3.3: Weighted Graphs & Shortest Path Problems (Dijkstra's Algorithm)
3.4: Project Management & Critical Path Analysis
4.1: Matrix Arithmetic (Addition, Subtraction, Multiplication)
4.2: The Determinant & Inverse of a 2x2 Matrix
4.3: Solving Systems of Linear Equations using Matrices
4.4: Transition Matrices & their Applications
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SACE Maths
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Frequently Asked Questions

Frequently Asked Questions About

SACE Maths

Mathematical Methods focuses on Calculus and Statistics, serving as a foundation for many university-level courses. Specialist Mathematics builds on Methods with more advanced topics such as vectors and matrices, and is essential for high-level STEM fields like Engineering or Computer Science.
In SACE, your final grade typically comprises 70% from the external final examination and 30% from school-assessed tasks, which include Investigations and Skills & Applications assessments.
These are project-based tasks where students independently explore a mathematical concept in depth, apply it to a real-world context, and present their findings in a detailed report.
Our teachers guide students in understanding the task requirements, developing a suitable mathematical approach, structuring reports effectively, and leveraging technology efficiently, all while ensuring academic integrity.
Absolutely. SACE is an internationally recognized qualification. ATAR scores are widely accepted by universities in the UK, US, Canada, and many other countries as a reliable measure of academic achievement.
Tuition fees for SACE Maths at Intertu Education depend on the number of study hours and the level of support selected (Standard, Premium, Platinum). This ensures the best fit for each student’s needs and academic goals. For a detailed quotation, please contact Intertu’s advisory team directly.
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