Explore General Mathematics at accredited Level 2. Course level is distinct from the school year in which you study it.
Confirm your cohort: The official TASC course page (Version 1b, read 11 November 2026) says the course is current for 2026, that Version 1 was accredited for use from 1 January 2023 to 31 December 2027, and that accreditation was renewed without amendment from 1 January 2026; the TASC Mathematics course list still shows MTG215123 at Level 2. TASC has not yet published a statement that the course is current for 2027, so this is not promoted to verified.
What will I learn?
Mathematical modelling, problem solving and reasoning
Module 1 · Mathematical modelling, problem solving and reasoningAlgebra and matrices
Module 2 · Algebra, matrices and financeLinear equations and their graphs
Module 2 · Algebra, matrices and financeConsumer arithmetic
Module 2 · Algebra, matrices and financeUnivariate data analysis and the statistical investigation process
Module 3 · Univariate data analysis, right-angled trigonometry, shape and measurementShape and measurement
Module 3 · Univariate data analysis, right-angled trigonometry, shape and measurementPythagoras' theorem and trigonometry
Module 3 · Univariate data analysis, right-angled trigonometry, shape and measurementHow will I be assessed?
School arrangements: TASC course assessment applies to the accredited course and level, whether you take it in Year 11 or Year 12. Check criteria, work requirements and any external assessment in the course document, plus your provider’s internal assessment outline.
Needs verification: The Year 12 assessment mix is not verified in this profile. Follow the official subject documents and ask your school for the current outline.
Progression and companion subjects
No complete companion or exclusion review is attached to this profile. Check the official course-entry conditions, language eligibility and your school’s sequence before enrolling. Links between resource hubs show related learning; they do not establish a compulsory prerequisite.
Will I find it hard?
Difficulty depends on your experience, interests, teaching and assessment. These are our reflection prompts, not an official difficulty rating.
- How do you feel about explaining a method and working through unfamiliar multi-step problems?
- Try the sample without looking at a worked answer, then check the steps you need to practise.
Does it scale up or down?
TASC awards and scaled TE scores are distinct. The old requirement for three final-year results was removed from 2025.
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Scaling is not a measure of difficulty or a guaranteed bonus. Prioritise content you can engage with and required subjects for courses you are considering.
Try a little of the subject
Mathematical modelling, problem solving and reasoning
Module 1 is not a separate block of content. It runs alongside Modules 2 and 3 and describes how you use the mathematics from those modules to deal with real situations. A modelling or problem-solving response moves through four recognisable stages. Formulate : decide what is being asked, define variables with units, choose a model and state your assumptions. Solve : apply the technique accurately, by hand or with technology. Interpret : translate the mathematical answer back into the context, with units and sensible rounding. Verify : check the answer against the original information and ask whether it is reasonable. Formulating is often the hardest step. Read the situation and list the known quantities, the unknown quantity and any conditions. Give each variable a letter and a unit, for example n = number of items sold or C = total cost in dollars. Then decide which kind of model fits: a linear rule for a constant rate, a matrix for information arranged in rows and columns, a compound interest model for money that earns interest on interest, summary statistics for comparing groups, or a measurement formula for area or volume. Interpreting means answering the question that was asked, not just the equation you wrote. If a model gives n = 119.4 items, the practical answer depends on the question: to cover costs you would need 120 items, because only whole items can be sold. A conclusion should be a full sentence in context, and it should follow from your results rather than from what you expected before calculating. When you write up a task, label each stage so a reader can follow your reasoning from question to conclusion. Worked example. A school group runs a smoothie stall. Fixed costs (blender hire and a permit) are $360 and each smoothie costs $2.40 to make. Smoothi
Original practice question: In the model C = 360 + 2.40n for the cost of running a smoothie stall, what does 2.40 represent?
Show the worked answer
B
This is ATARMAxxing’s original sample learning material. It is not an official assessment task or a prediction of your school’s workload.
Explore the resources
Open the General Mathematics (Level 2) subject hub and free preview
Core subject information and planning are free. Full study resources are optional.
Sources, versions and verification dates
Profile source metadata last checked: 2026-11-11. A source check is not an endorsement by the authority or confirmation that a future course version is unchanged.
- TASC General Mathematics Level 2 (MTG215123) course document — TASC; 2026-11-11. Published version MTG215123 Version 1b (Version 1 accredited 14 April 2022 for use from 1 January 2023 to 31 December 2027; Version 1b: accreditation renewed without amendment on 25 September 2025, renewal from 1 January 2026); page states the course is current for 2026. Confirm applicability to your cohort.
- General Mathematics MTG215123 — Level 2 — TASC; 2026-11-12. Official source snapshot; Course span 2023 onwards. Check accreditation and school delivery for your cohort.