Cambridge IGCSE · 0606 · Paper 1
Additional Mathematics 0606/13 May/June 2024 past paper
Cambridge IGCSE Additional Mathematics (0606) Paper 1, variant 3, May/June 2024: the question paper and its official mark scheme, 12 questions worth 80 marks, with the grade thresholds. Free to open, no account needed.
- Questions
- 12
- Marks
- 80
- Grade A from
- 53
File names: 0606_s24_qp_13 · 0606_s24_ms_13
Grade thresholds for 0606/13 May/June 2024
The minimum raw marks Cambridge set for each grade on this component (out of 80). Thresholds change every session and variant, so always compare your score with the paper you actually sat.
| A | B | C | D | E |
|---|---|---|---|---|
| 53 | 38 | 22 | 16 | 10 |
Topics in this paper
Which syllabus chapters 0606/13 May/June 2024 tested, by marks. Each chapter links to every past-paper question on it.
| Chapter | Questions | Marks |
|---|---|---|
| Calculus | 4 | 29 |
| Equations, inequalities and graphs | 2 | 13 |
| Series | 1 | 12 |
| Trigonometry | 2 | 8 |
| Straight-line graphs | 1 | 6 |
| Permutations and combinations | 1 | 6 |
| Logarithmic and exponential functions | 1 | 6 |
Questions in 0606/13 May/June 2024
- Question 1
- Question 2
- Question 3
(a) Find the coordinates of the stationary points on the curve …
- Question 4
- Question 5
When e y 2 is plotted against x3, a straight line graph that passes through the points (2, 5) and (6.4, 7.2) is obtained. (a) Find y in terms of x. (b) Find the values of x for which y …
- Question 6
- Question 7
(a) A 6-digit number is to be formed using the digits …
- Question 8
The line L is the normal to the curve …
- Question 9
In this question, all lengths are in metres, and time, t, is in seconds. A particle P moves in a straight line such that, t seconds after leaving a fixed point O, its displacement, s, is given by cos …
- Question 10
(a) In an arithmetic progression, the first term is a and the common difference is d. The sum of the first three terms of this arithmetic progression is 42. The product of the first three terms of this arithmetic progression …
- Question 11
Solve the following simultaneous equations, giving your answers in exact form. log log …
- Question 12