Year 12 · HSC / Mathematics Standard 2
Flashcards and recall.
Make a short deck from material you need to recall without notes.
Try this with Mathematics Standard 2
- Write one prompt per card. Use definitions, explanations or examples from your current topic.
- Answer aloud before turning the card. Split a card if it asks for several unrelated facts.
- Set aside missed cards and revisit them in a later session.
Recall topics
- Define the gradient of a straight line.
- State the gradient-intercept form of a straight line.
- What does a positive gradient indicate?
- What does a negative gradient indicate?
- Describe a horizontal line in terms of gradient.
- Describe a vertical line in terms of gradient.
- State the point-gradient form of a line.
- Define linear relationship.
- Define exponential growth.
- Define exponential decay.
- In the exponential growth/decay formula A = P(1 ± r)ᵗ, what do the variables represent?
- What is the Sine Rule?
- When should the Sine Rule be used?
- What is the Cosine Rule?
- When should the Cosine Rule be used?
- State the area formula for a non-right-angled triangle using sine.
- Define bearing in navigation.
- What is a true bearing?
- How do you convert a compass bearing (e.g. S 40° E) to a three-figure bearing?
- Define rate in mathematics.
- What are the steps for converting rates between different units?
- Define ratio in mathematics.
- State the method for dividing a quantity in a given ratio.
- What is a proportion?
- Define direct proportion.
- Define inverse proportion.
- How do you find the constant of proportionality k in a direct proportion?
- How do you find the constant of proportionality k in an inverse proportion?
- What is the relationship between gradient and rate of change?
- In a non-right-angled triangle, how do you identify when to use Sine Rule versus Cosine Rule?
- State the simple interest formula.
- When is simple interest used in practice?
- State the compound interest formula.
- Compare simple and compound interest for the same principal and term.
- State the Future Value (FV) of an annuity formula.
- State the Present Value (PV) of an annuity formula.
- Define an annuity.
- Describe the purpose of calculating loan repayment.
- Explain how to find the value of an investment at a specific time.
- Define bivariate data.
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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