Cambridge IGCSE ยท 0606 ยท Paper 2
Additional Mathematics 0606/22 Feb/March 2015 past paper
Cambridge IGCSE Additional Mathematics (0606) Paper 2, variant 2, Feb/March 2015: the question paper and its official mark scheme, 10 questions worth 73 marks, with the grade thresholds. Free to open, no account needed.
- Questions
- 10
- Marks
- 80
- Grade A from
- 61
File names: 0606_m15_qp_22 ยท 0606_m15_ms_22
Grade thresholds for 0606/22 Feb/March 2015
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 |
|---|---|---|---|---|
| 61 | 47 | 34 | 27 | 20 |
Topics in this paper
Which syllabus chapters 0606/22 Feb/March 2015 tested, by marks. Each chapter links to every past-paper question on it.
Questions in 0606/22 Feb/March 2015
- Question 1
(i) State the amplitude of cosx โฆ
- Question 2
(a) Jean has nine different flags. (i) Find the number of different ways in which Jean can choose three flags from her nine flags. (ii) Jean has five flagpoles in a row. She puts one of her nine flags on โฆ
- Question 3
Solve the simultaneous equations โฆ
- Question 4
(i) Differentiate sin cos x x with respect to x, giving your answer in terms of sin x. (ii) Hence find sin โฆ
- Question 5
The position vectors of the points A and B relative to an origin O are โฆ
- Question 6
B C O ฮธ rad 20 cm A AOB is a sector of a circle with centre O and radius 20 cm. Angle AOB = ฮธ radians. AOC is a straight line and triangle OBC is isosceles with OB = โฆ
- Question 8
Solutions to this question by accurate drawing will not be accepted. The points A and B have coordinates (2, โ1) and (6, 5) respectively. (i) Find the equation of the perpendicular bisector of AB, giving your answer in the form โฆ
- Question 9
- Question 10
(a) (i) Sketch the graph of y 5 ex = - on the axes below, showing the exact coordinates of any points where the graph meets the coordinate axes. โฆ
- Question 11
(a) A particle P moves in a straight line. Starting from rest, P moves with constant acceleration for 30 seconds after which it moves with constant velocity, k msโ1, for 90 seconds. P then moves with constant deceleration until it โฆ