Cambridge IGCSE Mathematics - International 0607 — 2024 May/June Paper 2 · Variant 1

0607/21/M/J/24 · 15 questions · 40 marks · ≈45 min

The question paper and its mark scheme, free to read here and free to download. This is Cambridge’s own paper, exactly as it was sat.

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Question paper8 pages

Cambridge IGCSE Mathematics - International 0607 2024 May/June Paper 2 · Variant 1 question paper, page 1 of 8
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Mark scheme5 pages

Answers below. Sit the paper first if you are practising.

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Questions as text

Question 1

1 Work out. 24 ................................................. [1]

Mark scheme: Question Answer Marks Partial Marks 1 16 1

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Q2 · Write as a percentage

2 (a) Write as a percentage. 25 ..............................................% [1] (b) Work out. 2 4 + 7 7 ................................................. [1]

Mark scheme: 2(a) 48 1 2(b) 6 1 oe 7

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Question 3

3 Simplify. 3x - 2y + x + y ................................................. [2]

Mark scheme: 3 4x  y final answer 2 B1 for each term

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Q4 · Change 270 mm 2 into m2

4 Change 270 mm 2 into m2. ............................................ m2 [1]

Mark scheme: 4 0.00027[0] 1

Q5 · Write down the value of 90

5 Write down the value of 90. ................................................. [1]

Mark scheme: 5 1 1

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Q6 · Find the lowest common multiple (LCM) of 24 and 60

6 Find the lowest common multiple (LCM) of 24 and 60. ................................................. [2]

Mark scheme: 6 120 2 M1 for 24  60 or 120k or 2 3 3 5 or 24  2 2 2 3 and 60  2 2 3 5 or 24  12  2 and 60  12  5 or correct factor trees for both or 2 lists of multiples up to at least 120

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Q7 · Find the magnitude of

7 Find the magnitude of . - 3 Give your answer in its simplest surd form. ................................................. [2]

Mark scheme: 7 3 10 cao 2 M1 for 9 2    3  2

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Q8 · Write in standard form

8 Write in standard form. (a) 3 706 000 ................................................. [1] (b) 0.001 010 ................................................. [1]

Mark scheme: 8(a) 3.706  10 6 final answer 1 8(b) 1.01[0]  103 1

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Q9 · A is the point (1, 3) and B is the point (3, -7)

9 A is the point (1, 3) and B is the point (3, -7). The line l passes through A and is perpendicular to AB. Find the equation of line l. Give your answer in the form py + qx = r where p, q and r are integers. ................................................. [4]

Mark scheme: 9 5 y  x  14 oe 4 Correct answer in the form py  qx  r p, q, r integers B3 for a correct equation in the wrong form 1 or B2 for y  x  k oe 5 7 3 M1 for [Grad  ] oe 3  1 1 M1 for [Grad perp  ] their gradient M1 for subst (their grad perp) and (1, 3) into y  mx  c oe

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Q10 · The table shows the favourite colour of each of 80 people

10 The table shows the favourite colour of each of 80 people. Colour Red Blue White Green Silver Black Yellow Frequency 23 17 11 9 12 3 x (a) Find the value of x. ................................................. [1] (b) Find the relative frequency of silver, giving your answer as a fraction in its lowest terms. ................................................. [2]

Mark scheme: 10(a) 5 1 10(b) 3 2 12 cao B1 for oe 20 80

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Question 11

11 (a) Simplify. 50 - 8 ................................................. [2] (b) By rationalising the denominator, simplify 12 . 7 - 3 ................................................. [3]

Mark scheme: 11(a) 3 2 cao 2 B1 for 5 2 or 2 2 11(b) 3 3 7  3 or 3 7  3 3 12 7  3     M2 for oe 7 7  7 3  7 3  3 3 7  3 or M1 for  7  3

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Question 12

12 Factorise completely. x 3 y 2 - xy ................................................. [2]

Mark scheme: 12 2 2 2 2 2 3 xy x y  1 or  xy 1  x y M1 for x ( x y  y ) or y x y  x       final answer

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Q13 · Sara has a bag containing 4 yellow balls and 5 white balls

13 Sara has a bag containing 4 yellow balls and 5 white balls. Sara takes a ball from the bag at random without replacement. She then takes a second ball from the bag at random. Find the probability that the two balls are different colours. ................................................. [3]

Mark scheme: 13 5 3 4 5 nfww oe final answer M2 for   2 oe 9 9 8 4 5 or M1 for  oe 9 8

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Q14 · Make x the subject of the formula

14 Make x the subject of the formula. p q = x x - 2 x = ................................................ [3]

Mark scheme: 14 2 p 2 p 3 M1 for correctly eliminating terms in x from [ x  ] or [ x  ] p  q q  p denominators final answer M1 for correctly rearranging their equation into the form x ( a  b )  cp

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Question 15

15 Simplify. 2 1 + 3 log 2 - 2 log 3 - 2 log 3 ................................................. [4] 16 Solve the equation. 4 ( cosx) 2 = 3 for 0° G x G 360°

Mark scheme: 15 log 20 cao 4 B1 for 1  log10 M1 for one correct use of log a b  b log a oe M1 for one correct use of log a  log b  log ab

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What was in this paper

The subtopics covered by these 15 questions, and how many questions each got. Open one in a new tab to see every Cambridge question on it.

What you needed in this session

Cambridge’s own grade thresholds for 2024 May/June, Paper 2 · Variant 1. A higher threshold means an easier paper — the bar moves with how the cohort did.

A29/40
B21/40
C14/40
D10/40
E7/40