| 1(a) | Graphs and transformations | 1 | — |
| 1(b) | Functions, composite and inverse functions, modulus, Graphs and transformations | 1 | — |
| 1(c) | Graphs and transformations | 2 | — |
| 2(a) | Circles, Indices and surds | 3 | — |
| 2(b) | Circles, Quadratics and the discriminant | 2 | — |
| 3(a) | Sequences and series, Simultaneous equations | 2 | — |
| 3(b) | Sequences and series | 3 | — |
| 4(a) | Algebraic methods: polynomials, factor theorem and division | 3 | — |
| 4(b) | Quadratics and the discriminant, Algebraic methods: polynomials, factor theorem and division, Proof, including contradiction | 2 | — |
| 5(a) | Integration: standard integrals, definite integrals and areas | 1 | — |
| 5(b) | Integration: standard integrals, definite integrals and areas, Indices and surds | 2 | — |
| 6(a) | Functions, composite and inverse functions, modulus, Indices and surds, Simultaneous equations | 4 | — |
| 6(b) | Functions, composite and inverse functions, modulus | 1 | — |
| 6(c) | Functions, composite and inverse functions, modulus, Indices and surds | 2 | — |
| 7(a) | Differentiation: first principles, gradients, stationary points, Inequalities | 2 | — |
| 7(b) | Graphs and transformations, Algebraic methods: polynomials, factor theorem and division | 3 | — |
| 7(c) | Graphs and transformations, Differentiation: first principles, gradients, stationary points | 2 | — |
| 8(a) | Proof, including contradiction | 1 | — |
| 8(b) | Proof, including contradiction, Algebraic methods: polynomials, factor theorem and division | 4 | — |
| 9(a) | Exponentials and logarithms, Functions, composite and inverse functions, modulus, Algebraic methods: polynomials, factor theorem and division | 2 | — |
| 9(b) | Chain, product and quotient rules; connected rates of change, Differentiation: first principles, gradients, stationary points, Functions, composite and inverse functions, modulus, Exponentials and logarithms | 4 | — |
| 9(c) | Numerical methods: roots, iteration and Newton–Raphson, Functions, composite and inverse functions, modulus | 3 | — |
| 10(a) | Vectors | 2 | — |
| 10(b) | Vectors | 4 | — |
| 11(a) | Exponential growth, decay and modelling, Exponentials and logarithms | 4 | — |
| 11(b) | Differentiation: first principles, gradients, stationary points, Exponentials and logarithms, Exponential growth, decay and modelling | 3 | — |
| 11(c) | Exponential growth, decay and modelling | 1 | — |
| 12(a) | Graphs and transformations, Algebraic methods: polynomials, factor theorem and division | 2 | — |
| 12(b) | Algebraic methods: polynomials, factor theorem and division, Graphs and transformations | 2 | — |
| 12(c) | Algebraic methods: polynomials, factor theorem and division, Quadratics and the discriminant | 4 | — |
| 13 | Integration by parts and by substitution, Integration: standard integrals, definite integrals and areas, Partial fractions | 5 | — |
| 14(a) | Addition and double-angle formulae, harmonic form, Trigonometric ratios, graphs, radians and the sine and cosine rules, Trigonometric identities and proofs | 3 | — |
| 14(b) | Addition and double-angle formulae, harmonic form, Solving trigonometric equations | 4 | — |
| 15(a) | Trigonometric ratios, graphs, radians and the sine and cosine rules, Indices and surds | 4 | — |
| 15(b) | Differentiation: first principles, gradients, stationary points, Indices and surds | 3 | — |
| 15(c) | Differentiation: first principles, gradients, stationary points | 2 | — |
| 16(a) | Integration by parts and by substitution, Integration: standard integrals, definite integrals and areas, Reciprocal and inverse trigonometric functions, Trigonometric identities and proofs | 4 | — |
| 16(b) | Integration: standard integrals, definite integrals and areas, Trigonometric ratios, graphs, radians and the sine and cosine rules, Reciprocal and inverse trigonometric functions | 3 | — |