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IB Math AI SL Notes

Mathematics: Applications and Interpretation

Aimnova provides free IB Math AI SL revision notes aligned to the current syllabus. Notes are structured by unit, topic, and micro-topic so students can revise in the same order as class progression.

Math AI SL focuses on modelling, statistics, probability, financial mathematics, and interpreting answers in context. These notes combine concise method steps, worked examples, and exam-language guidance so students can convert understanding into marks.

Use the topic list below to revise systematically, then reinforce with flashcards and exam-style question practice in Exam Vault. Unit 1 is live now and additional topics are added continuously.

What's included

  • Unit-by-unit Math AI notes mapped to the IB syllabus
  • Exam-style worked examples focused on method + interpretation
  • Linked flashcards for spaced revision of key definitions and formulas
  • Exam Vault practice aligned to command terms and mark-scheme logic
  • SL and HL coverage with level toggle
  • Free to access — no account required for notes

How to use Math AI notes

  1. 1Start with a unit overview. Start with Unit 1 topics and build topic-by-topic confidence before jumping to mixed exam practice.
  2. 2Read micro-topic notes. Read one micro-topic at a time and focus on both the formula and the interpretation sentence.
  3. 3Test with flashcards. Use Math AI flashcards to keep formulas and command-term phrasing fresh.
  4. 4Practise exam questions. Practise in Exam Vault and check where method marks are lost before the final answer line.
Math AI FlashcardsMath AI Study HubMath AI Question Practice

Unit 1: Numbers and Algebra

1.1Standard form
1.2Sequences and sigma notation
1.3Geometric sequences
1.4Financial applications: compound interest and annual depreciation
1.5Exponents and logarithms
1.6Approximating and estimating
1.7Loan repayments and amortization
1.8Technology methods for linear and polynomial systems

Unit 2: Functions

2.1Equations of a line
2.2Functions, domains, ranges, and graphs
2.3Graph of a function
2.4Features of a graph
2.5Modeling functions
2.6Modeling skills

Unit 3: Geometry and Trigonometry

3.13D space, volume, angles, and midpoints
3.22D and 3D trigonometry
3.3Angles of elevation and depression
3.4Circle arc length and area of sector (degrees)
3.5Line intersections and perpendicular bisectors
3.6Voronoi diagrams

Unit 4: Statistics and Probability

4.1Introduction to statistics
4.2Presentation of data
4.3Mean, median, and mode
4.4Correlation of data
4.5Trial and outcome
4.6Venn diagrams
4.7Discrete random variables
4.8Binomial distribution
4.9Normal distribution
4.10Spearman rank correlation coefficient
4.11Expected, observed, hypotheses, chi-squared, goodness of fit, and t-test

Unit 5: Calculus

5.1Introduction to limits
5.2Increasing and decreasing functions
5.3Introduction to derivatives
5.4Tangents and normals
5.5Introduction to integration
5.6Stationary points, local maximum and minimum
5.7Optimization
5.8Trapezoid rule

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