| Core Topics SL (red) | | Core Topics HL (blue) |
| 1 | STRAIGHT LINES | 1 | STRAIGHT LINES |
| 2 | SETS AND VENN DIAGRAMS | 2 | SETS AND VENN DIAGRAMS |
| 3 | SURDS AND EXPONENTS | 3 | SURDS AND EXPONENTS |
| 4 | EQUATIONS | 4 | EQUATIONS |
| 5 | SEQUENCES AND SERIES | 5 | SEQUENCES AND SERIES |
| 6 | MEASUREMENT | 6 | MEASUREMENT |
| 7 | RIGHT ANGLED TRIANGLE TRIGONOMETRY | 7 | RIGHT ANGLED TRIANGLE TRIGONOMETRY |
| 8 | NON-RIGHT ANGLED TRIANGLE TRIGONOMETRY | 8 | THE UNIT CIRCLE AND RADIAN MEASURE |
| 9 | POINTS IN SPACE | 9 | NON-RIGHT ANGLED TRIANGLE TRIGONOMETRY |
| 10 | PROBABILITY | 10 | POINTS IN SPACE |
| 11 | SAMPLING AND DATA | 11 | PROBABILITY |
| 12 | STATISTICS | 12 | SAMPLING AND DATA |
| | 13 | STATISTICS |
| | 14 | QUADRATIC FUNCTIONS |
| | 15 | FUNCTIONS |
| | 16 | TRANSFORMATIONS OF FUNCTIONS |
| | 17 | TRIGONOMETRIC FUNCTIONS |
| AA SL (black) | | AA HL (green) |
| 1 | THE BINOMIAL THEOREM | 1 | FURTHER TRIGONOMETRY |
| 2 | QUADRATIC FUNCTIONS | 2 | EXPONENTIAL FUNCTIONS |
| 3 | FUNCTIONS | 3 | LOGARITHMS |
| 4 | TRANSFORMATIONS OF FUNCTIONS | 4 | INTRODUCTION TO COMPLEX NUMBERS |
| 5 | EXPONENTIAL FUNCTIONS | 5 | REAL POLYNOMIALS |
| 6 | LOGARITHMS | 6 | FURTHER FUNCTIONS |
| 7 | THE UNIT CIRCLE AND RADIAN MEASURE | 7 | COUNTING |
| 8 | TRIGONOMETRIC FUNCTIONS | 8 | THE BINOMIAL THEOREM |
| 9 | TRIGONOMETRIC EQUATIONS AND IDENTITIES | 9 | REASONING AND PROOF |
| 10 | REASONING AND PROOF | 10 | PROOF BY MATHEMATICAL INDUCTION |
| 11 | INTRODUCTION TO DIFFERENTIAL CALCULUS | 11 | LINEAR ALGEBRA |
| 12 | RULES OF DIFFERENTIATION | 12 | VECTORS |
| 13 | PROPERTIES OF CURVES | 13 | VECTOR APPLICATIONS |
| 14 | APPLICATIONS OF DIFFERENTIATION | 14 | COMPLEX NUMBERS |
| 15 | INTRODUCTION TO INTEGRATION | 15 | LIMITS |
| 16 | TECHNIQUES FOR INTEGRATION | 16 | INTRODUCTION TO DIFFERENTIAL CALCULUS |
| 17 | DEFINITE INTEGRALS | 17 | RULES OF DIFFERENTIATION |
| 18 | KINEMATICS | 18 | PROPERTIES OF CURVES |
| 19 | BIVARIATE STATISTICS | 19 | APPLICATIONS OF DIFFERENTIATION |
| 20 | DISCRETE RANDOM VARIABLES | 20 | INTRODUCTION TO INTEGRATION |
| 21 | THE NORMAL DISTRIBUTION | 21 | TECHNIQUES FOR INTEGRATION |
| | 22 | DEFINITE INTEGRALS |
| | 23 | KINEMATICS |
| | 24 | MACLAURIN SERIES |
| | 25 | DIFFERENTIAL EQUATIONS |
| | 26 | BIVARIATE STATISTICS |
| | 27 | DISCRETE RANDOM VARIABLES |
| | 28 | CONTINUOUS RANDOM VARIABLES |
| AI SL | | AI HL |
| 1 | APPROXIMATIONS AND ERROR | 1 | EXPONENTIALS |
| 2 | LOANS AND ANNUITIES | 2 | LOGARITHMS |
| 3 | FUNCTIONS | 3 | APPROXIMATIONS AND ERROR |
| 4 | MODELLING | 4 | LOANS AND ANNUITIES |
| 5 | BIVARIATE STATISTICS | 5 | MODELLING |
| 6 | QUADRATIC FUNCTIONS | 6 | DIRECT AND INVERSE VARIATION |
| 7 | DIRECT AND INVERSE VARIATION | 7 | BIVARIATE STATISTICS |
| 8 | EXPONENTIALS AND LOGARITHMS | 8 | NON-LINEAR MODELLING |
| 9 | TRIGONOMETRIC FUNCTIONS | 9 | VECTORS |
| 10 | DIFFERENTIATION | 10 | VECTOR APPLICATIONS |
| 11 | PROPERTIES OF CURVES | 11 | COMPLEX NUMBERS |
| 12 | APPLICATIONS OF DIFFERENTIATION | 12 | MATRICES |
| 13 | INTEGRATION | 13 | EIGENVALUES AND EIGENVECTORS |
| 14 | DISCRETE RANDOM VARIABLES | 14 | AFFINE TRANSFORMATIONS |
| 15 | THE NORMAL DISTRIBUTION | 15 | GRAPH THEORY |
| 16 | HYPOTHESIS TESTING | 16 | VORONOI DIAGRAMS |
| 17 | VORONOI DIAGRAMS | 17 | INTRODUCTION TO DIFFERENTIAL CALCULUS |
| | 18 | RULES OF DIFFERENTIATION |
| | 19 | PROPERTIES OF CURVES |
| | 20 | APPLICATIONS OF DIFFERENTIATION |
| | 21 | INTRODUCTION TO INTEGRATION |
| | 22 | TECHNIQUES FOR INTEGRATION |
| | 23 | DEFINITE INTEGRALS |
| | 24 | KINEMATICS |
| | 25 | DIFFERENTIAL EQUATIONS |
| | 26 | COUPLED DIFFERENTIAL EQUATIONS |
| | 27 | DISCRETE RANDOM VARIABLES |
| | 28 | THE NORMAL DISTRIBUTION |
| | 29 | ESTIMATION AND CONFIDENCE INTERVALS |
| | 30 | HYPOTHESIS TESTING |
| | 31 | χ2χ2 HYPOTHESIS TESTS |