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Cambridge (CIE) · IGCSE

Mathematics — International 0607

Connect number, algebra, geometry and statistics through mathematical reasoning, modelling and problem solving.

58 lessons and reviews0 practice setsSyllabus 2028–2030
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At a glance

What you'll cover

  • Number
  • Algebra
  • Functions
  • Coordinate geometry
  • Geometry
  • Mensuration
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Published syllabus exam years: 2025, 2026, 2027, 2028, 2029, 2030. Confirm exam-series and centre availability with your school and Cambridge.

Syllabus 2028–2030

Cambridge IGCSE International Mathematics 0607 syllabus map

2028–2030 Syllabus · Version 1

10 of 10 sections have teaching and practice

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Study options and assessment

The 2028–2030 Cambridge IGCSE International Mathematics 0607 syllabus has ten content topics. All ten topics have 58 original lessons mapped across their Core and Extended requirements, with guided, independent and application practice and explained answers. Lessons preserve tier limits and calculator expectations. This topic map does not provide full timed Papers 1–6, externally marked investigation or modelling papers, Cambridge grading or human subject-teacher review; self-checks do not certify a grade.

Choose your paper route

  • Core candidatesPaper 1 + Paper 3 + Paper 5

    Paper 1 is non-calculator (1 h 15 min, 60 marks, 40%); Paper 3 requires a GDC (1 h 15 min, 60 marks, 40%); Paper 5 is a GDC investigation (1 h 15 min, 40 marks, 20%).

  • Extended candidatesPaper 2 + Paper 4 + Paper 6

    Paper 2 is non-calculator (1 h 30 min, 75 marks, 40%); Paper 4 requires a GDC (1 h 30 min, 75 marks, 40%); Paper 6 is a GDC investigation and modelling paper (1 h 30 min, 50 marks, 20%).

Cambridge offers Core and Extended routes. Candidates should confirm their route with their school. Papers 1 and 2 do not allow calculators; Papers 3–6 require a graphic display calculator. GDC use includes graphing, tables, point plotting, zeros, local extrema and intersections; Extended candidates also use linear regression. Confirm the syllabus year and entry availability with your school.

View syllabus coverage

Topic 1 Number maps C1.1–C1.17 and E1.1–E1.17 to ten original lessons; C1.16 and C1.17 are Extended content only. Topic 2 Algebra maps C2.1–C2.8 and E2.1–E2.8 to eight original lessons; C2.8 is Extended content only, with E2.8 covering proportion. Topic 3 Functions maps C3.1–C3.7 and E3.1–E3.7 to seven original lessons; C3.4–C3.7 are Extended content only. Topic 4 Coordinate Geometry maps C4.1–C4.6 and E4.1–E4.6 to four original lessons; C4.6 is Extended content only. Topic 5 Geometry maps C5.1–C5.7 and E5.1–E5.7 to six original lessons. Topic 6 Mensuration maps C6.1–C6.5 and E6.1–E6.5 to five lessons covering unit conversions, plane areas, circles and sectors, solids, and compound shapes. Topic 7 Trigonometry maps C7.1–C7.2 and E7.1–E7.6 to six lessons covering Pythagoras, right triangles, exact values, graphs and equations, non-right triangles, and 3D trigonometry. Topic 8 Transformations and vectors maps C8.1 and E8.1–E8.3 to four lessons on single and combined transformations, inverse mappings, vector operations and magnitudes; Core and Extended limits are made explicit. Topic 9 Probability maps C9.1–C9.3 and E9.1–E9.3 to three lessons on single events, complements, expected frequencies and combined events with and without replacement. Topic 10 Statistics maps C10.1–C10.7 and E10.1–E10.8 to five lessons on data tables and inference, averages and spread, charts, scatter and regression, and Extended cumulative frequency. The six full examination components, external marking and independent subject-teacher review remain outstanding. The syllabus expects a graphic display calculator in Papers 3–6, but not Papers 1–2; angles are generally rounded to 1 decimal place unless specified. Formulas are supplied on Papers 1–4 and in questions for Papers 5–6.

Number

Algebra

Functions

Coordinate geometry

Geometry

Mensuration

Trigonometry

Transformations and vectors

Probability

Statistics

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Assessment skills

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  • Non-calculator · CorePaper 1 · 0 lessons

    1 h 15 min · 60 marks · 40%. Core subject content, with sections listed by Cambridge as calculator-paper-only assessed elsewhere. No full timed paper or Cambridge marking is provided.

  • Graphic display calculator · CorePaper 3 · 0 lessons

    1 h 15 min · 60 marks · 40%. A graphic display calculator is required; some questions assess its functions. No full timed paper or Cambridge marking is provided.

  • Investigation · CorePaper 5 · 0 lessons

    1 h 15 min · 40 marks · 20%. GDC investigation with open-ended problem solving and clear reasoning. This assessment is not provided.

  • Non-calculator · ExtendedPaper 2 · 0 lessons

    1 h 30 min · 75 marks · 40%. Extended subject content, with specified calculator-only sections assessed elsewhere. No full timed paper or Cambridge marking is provided.

  • Graphic display calculator · ExtendedPaper 4 · 0 lessons

    1 h 30 min · 75 marks · 40%. A graphic display calculator is required; some questions assess its functions. No full timed paper or Cambridge marking is provided.

  • Investigation and modelling · ExtendedPaper 6 · 0 lessons

    1 h 30 min · 50 marks · 20%. GDC investigation and modelling with open-ended problem solving and clear reasoning. This assessment is not provided.

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Lessons and worked examples

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  1. 01

    Classify numbers, find common factors and describe sets

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  2. 02

    Use powers, roots and equivalent fraction forms

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  3. 03

    Order values and use operations and index laws

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  4. 04

    Calculate in standard form and estimate to a sensible accuracy

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  5. 05

    Use ratio, proportion and rates in context

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  6. 06

    Calculate percentages, interest and reverse changes

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  7. 07

    Enter calculations and interpret calculator displays

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  8. 08

    Calculate with time, timetables, money and currency

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  9. 09

    Model exponential growth and decay with repeated multipliers

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  10. 10

    Simplify surds and rationalise denominators

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  11. 11

    Translate situations into algebra and substitute values

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  12. 12

    Simplify, expand and factorise algebraic expressions

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  13. 13

    Simplify and operate with algebraic fractions

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  14. 14

    Apply integer and fractional index laws

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  15. 15

    Solve equations and rearrange formulas

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  16. 16

    Represent and solve linear inequalities

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  17. 17

    Continue sequences and find general terms

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  18. 18

    Model direct and inverse proportion

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  19. 19

    Recognise function graphs and read their features

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  20. 20

    Use a graphic display calculator to explore graphs

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  21. 21

    Use function notation, domains, inverses and composites

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  22. 22

    Build a quadratic function from its features

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  23. 23

    Identify simple graph asymptotes

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  24. 24

    Translate function graphs

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  25. 25

    Use logarithms as inverse exponential functions

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  26. 26

    Read coordinates and calculate gradient

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  27. 27

    Find distance and midpoint from coordinates

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  28. 28

    Write equations of straight lines and parallel lines

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  29. 29

    Find perpendicular lines and bisectors

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  30. 30

    Use geometry vocabulary, angle measures and bearings

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  31. 31

    Use similarity and scale factors

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  32. 32

    Recognise line and rotational symmetry

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  33. 33

    Calculate angles in polygons and parallel lines

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  34. 34

    Use circle angle theorems I

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  35. 35

    Use circle symmetry and equal tangents

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  36. 36

    Convert units of length, area, volume and capacity

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  37. 37

    Calculate area and perimeter of plane shapes

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  38. 38

    Calculate circles, arcs and sectors

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  39. 39

    Calculate surface area and volume of solids

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  40. 40

    Solve problems with compound shapes and solids

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  41. 41

    Use Pythagoras’ theorem in two dimensions

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  42. 42

    Solve right-triangle and bearing problems

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  43. 43

    Recall exact trigonometric values

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  44. 44

    Interpret trigonometric graphs and solve equations

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  45. 45

    Solve non-right-angled triangle problems

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  46. 46

    Solve three-dimensional trigonometry problems

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  47. 47

    Describe and perform single transformations

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  48. 48

    Combine and reverse transformations

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  49. 49

    Calculate with two-dimensional vectors

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  50. 50

    Find the magnitude of a vector

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  51. 51

    Calculate single-event probabilities and complements

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  52. 52

    Estimate probability and expected frequency

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  53. 53

    Calculate probabilities of combined events

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  54. 54

    Organise, classify and interpret data

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  55. 55

    Calculate averages and measures of spread

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  56. 56

    Draw and interpret statistical charts

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  57. 57

    Interpret scatter diagrams and lines of fit

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  58. 58

    Read cumulative frequency diagrams

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