Cambridge A Level ยท 9709 ยท Paper 3 ยท Pure Mathematics 3
Mathematics 9709/32 Feb/March 2022 past paper
Cambridge A Level Mathematics (9709) Paper 3 (Pure Mathematics 3), variant 2, Feb/March 2022: the question paper and its official mark scheme, 11 questions worth 75 marks, with the grade thresholds. Free to open, no account needed.
- Questions
- 11
- Marks
- 75
- Grade A from
- 57
File names: 9709_m22_qp_32 ยท 9709_m22_ms_32
Grade thresholds for 9709/32 Feb/March 2022
The minimum raw marks Cambridge set for each grade on this component (out of 75). Thresholds change every session and variant, so always compare your score with the paper you actually sat.
| A | B | C | D | E |
|---|---|---|---|---|
| 57 | 49 | 41 | 32 | 22 |
Topics in this paper
Which syllabus chapters 9709/32 Feb/March 2022 tested, by marks. Each chapter links to every past-paper question on it.
| Chapter | Questions | Marks |
|---|---|---|
| Differentiation | 2 | 16 |
| Linear Law | 2 | 14 |
| Polynomials | 2 | 12 |
| Complex Numbers | 2 | 10 |
| Vectors | 1 | 10 |
| Iteration | 1 | 7 |
| Trigonometry | 1 | 6 |
Questions in 9709/32 Feb/March 2022
- Question 1
- Question 2
On a sketch of an Argand diagram, shade the region whose points represent complex numbers z satisfying the inequalities โฆ
- Question 3
- Question 4
The parametric equations of a curve are โฆ
- Question 5
The angles ! and " lie between 0ร and 180ร and are such that tan! โฆ
- Question 6
Find the complex numbers w which satisfy the equation w2 + 2iw* = 1 and are such that Re w โค0. Give your answers in the form x + iy, where x and y are real.
- Question 7
(a) By sketching a suitable pair of graphs, show that the equation โฆ
- Question 8
(a) Find the quotient and remainder when โฆ
- Question 9
The variables x and y satisfy the di๏ฌerential equation โฆ
- Question 10
The points A and B have position vectors โฆ
- Question 11
x y O M 1 2ฯ The diagram shows the curve y = sin x cos 2x for โฆ