Topic 1.3.1 · Area of Study 3: Functions, relations and graphs
Opening this topic…
Linear functions, graphs, equations and models is a VCE General Mathematics Units 1&2 topic with curated notes, study guides, and focused revision support. Linear functions, graphs, equations and models sits within Unit 1: Unit 1: General Mathematics → Area of Study 3: Functions, relations and graphs in the VCE General Mathematics Units 1&2 study design.
Review the core idea, test it with active recall, practise applying it to VCE-style prompts, and compare your work with current course materials and teacher guidance.
Quick answer
Linear functions, graphs, equations and models in VCE General Mathematics Units 1&2 includes 5 focused study resources covering the core ideas, revision points, and study support you need to review this topic efficiently.
What this topic means
Linear functions, graphs, equations and models is part of the VCE General Mathematics Units 1&2 syllabus and is best studied as a concept you can explain, apply, and compare rather than a fact you simply memorize. Strong answers usually show that you understand both the definition of the topic and the role it plays inside the wider unit.
When VCE exam tasks refer to Linear functions, graphs, equations and models, markers are usually looking for accurate terminology, subject-specific reasoning, and at least one clear example or application. That is why this page combines concise revision resources with guided study support instead of only listing notes.
Start with a one-sentence definition of Linear functions, graphs, equations and models in your own words, then expand it using the exact terminology expected in VCE General Mathematics Units 1&2.
Use the resources on this page to separate factual recall from application. First learn the idea, then practise using it in short structured responses.
Review Linear functions, graphs, equations and models alongside nearby topics in VCE General Mathematics Units 1&2 so you can compare concepts, avoid mixing terminology, and understand how the topic is framed across the syllabus.