HSC Maths Online Courses
HSC Mathematics is a senior level high school course that covers a wide range of mathematical concepts and skills. The course is designed to provide students with a strong foundation in mathematics, as well as prepare them for further study in mathematics or related fields.
The course is broken down into two levels: HSC Mathematics Standard and HSC Mathematics Advanced. HSC Mathematics Standard covers topics such as algebra, functions, geometry, probability, and statistics, while HSC Mathematics Advanced delves deeper into these topics and also includes calculus and vectors.
Throughout the course, students are challenged to think critically and creatively, to solve complex problems, and to communicate their mathematical ideas effectively. They also develop important skills such as logical reasoning, analytical thinking, and problem-solving.
HSC Mathematics is an important subject for students who plan to pursue further education in fields such as science, technology, engineering, and mathematics (STEM), as well as finance, economics, and other related fields. It provides students with a strong foundation in mathematical concepts and skills that are essential for success in these fields.
Overall, HSC Mathematics is a challenging but rewarding course that can help students develop important skills and prepare them for further study and success in their chosen careers.
Year 11 Standard
1.2 Basic Equations
1.3 Linear Equations
2.2 Accuracy
2.3 Perimeter
2.4 Area
2.5 Volume
2.6 Pythagoras Theorem
2.7 Surface Area
2.8 Time
3.2 Earning Money
3.3 Taxation
3.4 Spending Money
4.2 Representing Data
4.3 Exploring Data
4.4 Probability
Year 11 Advanced
1.2 Differentiation
1.3 Application of Differentiation
2.2 Logarithmic Functions
2.3 Graphs
2.4 Applications
3.2 Surds
3.3 Quadratic Equations
3.4 Algebraic Fractions
3.5 Functions
3.6 Linear Functions
3.7 Quadratic Functions
3.8 Simultaneous Equations
3.9 Cubic polynomials
3.A Graphs of Functions
3.B Absolute Value Functions
4.2 Expectation
4.3 Discrete Random Variables
5.2 Trigonometry
5.3 Radian Measure
5.4 Reciprocal Trifonometric Functions
5.5 Trigonometric Properties
5.6 Trigonometric Equations
Year 11 Extension 1
1.2 Inequalities
1.3 Inverse Functions
1.4 Parameters
1.5 Remainder and Factor Theorem
1.6 Polynomials
2.2 Trigonometric Identities
3.2 Exponential Growth and Decay
3.3 Related Rates of Change
4.2 Binomial Theorem
Year 12 Standard 1
1.2 Modelling
1.3 Pythagoras Theorem
2.2 Rates
3.2 Borrowing Money
4.2 Exploring Data
5.2 Shortest Paths
Year 12 Standard 2
1.2 Exponential Model
1.3 Quadratic Model
1.4 Reciprocal Model
2.3 Trigonometry
2.3 Ratios
3.2 Loans
3.3 Annuities
4.2 Exploring Data
4.3 Normal Distribution
5.2 Shortest Paths
5.3 Critical Path Analysis
Year 12 Advanced
1.2 Inequalities
2.2 Trigonometric Equations
2.3 Trigonometric Models
3.2 Application of Differentiation
3.3 Integration
3.4 Application of Integration
4.2 Arithmetic Sequences and Series
4.3 Geometric Sequences and Series
4.4 Financial Mathematics
5.2 Exploring Data
5.3 Bivariate Data
5.4 Normal Distribution
Year 12 Extension 1
1.2 Divisibility Proofs by Mathematical Induction
2.2 Vector Operations
2.3 Projectile Motion
3.2 Trigonometric Double Angle Formula
3.3 Trigonometric Identities
4.2 Differentiation of Inverse Trigonometric Functions
4.3 Integration of Inverse Trigonometric Functions
4.4 Applications of Integration
4.5 Differential Equations
5.2 Normal Approximation
Year 12 Extension 2
1.2 Inequality Proofs by Mathematical Induction
2.2 Vectors in Space
3.2 Complex Conjugates
3.3 Argand Diagram
3.4 Polar Form
3.5 De Moivre's Theorem
4.2 Integration using Properties
5.2 Resisted Motion