VCE General Mathematics focuses on the practical applications of mathematics, helping students develop skills in data analysis, financial modelling, matrices and networks.
Success in General Mathematics requires more than knowing formulas. Students must interpret information, select appropriate mathematical methods, use technology effectively and apply their knowledge to real-world problems.
What Will You Learn?
Units 1 & 2 — Building Mathematical Foundations
01
Data Analysis and Statistics
Organise, display and interpret different types of data.
Calculate and compare statistical measures, including centre and spread.
Investigate relationships between two numerical variables.
Use statistical models to identify patterns and make predictions.
02
Sequences and Financial Mathematics
Explore arithmetic and geometric sequences and recurrence relations.
Apply percentage changes, interest calculations and financial concepts.
Model financial situations using mathematical relationships.
Develop problem-solving skills through practical financial applications.
03
Functions, Graphs and Mathematical Modelling
Investigate linear and other mathematical relationships.
Interpret graphs, equations and mathematical models.
Apply algebraic techniques to solve practical problems.
Develop confidence using mathematical technology to explore relationships.
04
Discrete Mathematics and Networks
Explore matrices and their applications in organising information.
Investigate graphs, networks and their properties.
Apply mathematical techniques to practical decision-making problems.
Develop logical reasoning and systematic problem-solving skills.
Units 3 & 4 — Advanced Applications and Examination Preparation
01
Data Analysis
Analyse univariate and bivariate data using statistical techniques.
Investigate correlation, regression and relationships between variables.
Explore time series, trends and seasonal patterns.
Interpret statistical models and evaluate their reliability.
02
Recursion and Financial Modelling
Apply recurrence relations to model financial situations.
Investigate depreciation, compound interest, loans and investments.
Explore annuities, perpetuities and financial decision-making.
Use financial models and technology to solve practical problems.
03
Matrices
Perform matrix operations and explore different types of matrices.
Apply matrices to represent and analyse information.
Investigate transition matrices and their applications.
Solve practical problems using matrix models and technology.
04
Networks and Decision Mathematics
Explore graphs, networks and mathematical representations of connections.
Investigate shortest paths, minimum spanning trees and flow problems.
Apply network algorithms to solve optimisation problems.
Analyse scheduling, critical paths and decision-making situations.
Learn from Mistakes
Identify common errors, address gaps in understanding and improve problem-solving accuracy.
