Year 12 · WACE / Mathematics Applications
Assessment and exam practice.
Plan a practice session around the assessment you are preparing for.
Try this with Mathematics Applications
- Check the task format, time limit and permitted materials with your school.
- Start with one timed section or task and record where you spent the most time.
- Review errors before attempting another section. Separate missing knowledge from timing problems.
Practice paper focus areas
- Exam 1 — Percentaged two-way tables and describing association; Geometric sequence nth-term rule from a table; Eulerian trail conditions on a road network
- Exam 2 — Least-squares line: interpreting slope and intercept; First-order recurrence relation with steady state; Adjacency matrix and two-stage connections
- Exam 3 — Residual plot and appropriateness of a linear model; Arithmetic sequence modelling straight-line depreciation; Euler's formula on a planar graph
- Exam 4 — Correlation coefficient and coefficient of determination; Compound interest recurrence and future value; Hamiltonian path in a delivery network
- Exam 5 — Interpolation versus extrapolation and its dangers; Geometric decay of a bouncing ball; Bipartite graph representation
- Exam 6 — Association versus causation with confounding; Recurrence relation for a reducing balance loan; Degree of vertices with loops and multiple edges
- Exam 7 — Statistical investigation process report; Arithmetic and geometric sequences compared graphically; Shortest path by trial and error
- Exam 8 — Explanatory and response variables and scatterplot description; Long-term behaviour of t(n+1) = b t(n) + c; Semi-Eulerian graph and where a trail must start
- Exam 9 — Two-way table with row and column percentages; Bacterial growth as a geometric sequence; Complete graph Kn edges and Hamiltonian cycles
- Exam 10 — Least-squares prediction and residual calculation; Recurrence relation from a word problem; Multi-stage matrix for a communication network
- Exam 11 — Coefficient of determination as explained variation; Steady-state value of a recurrence relation; Bridges and connected graphs
- Exam 12 — Non-causal explanations: coincidence and common response; Taxi fare as an arithmetic sequence; Planar redrawing and counting faces
- Exam 13 — Direction, form and strength of a scatterplot; Geometric sequence and compound interest link; Eulerian graph for a street-sweeping route
- Exam 14 — Percentaged two-way table interpretation in context; nth term from a graph of a sequence; Digraph adjacency matrix and reachability
- Exam 15 — Residual analysis and outliers; First-order recurrence modelling a fish population; Weighted graph shortest route
- Exam 16 — Statistical investigation of a bivariate data set; Arithmetic decay and when a quantity reaches zero; Subgraphs and spanning subgraphs
- Exam 17 — Interpreting r and r-squared together; Depreciation by unit cost versus reducing balance; Euler's formula with given vertices and faces
- Exam 18 — Least-squares line from summary statistics; Geometric growth to exceed a target value; Semi-Hamiltonian path in a tour
- Exam 19 — Extrapolation warning in a prediction; Recurrence with negative common difference; Degrees and handshaking in a simple graph
- Exam 20 — Association in a percentaged table versus a scatterplot; Steady-state solution of a savings plan recurrence; Eulerian versus Hamiltonian distinction
Resource inventory inspected 4 November 2026. The main ATARMAXXING study platform is separate from tutoring. Topic labels show what was found, not a guarantee of complete curriculum coverage or tutor availability.
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