February/March 2026 Paper 42

2026 · 23 questions · 41 parts · 100 marks

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Finish set
Q1
1
–/1 mk
Q2
2
–/3 mks
Q3
3
–/2 mks
Q4
4
–/2 mks
Q5
5(a)5(b)
–/4 mks
Q6
6
–/2 mks
Q7
7(a)7(b)
–/4 mks
Q8
8
–/1 mk
Q9
9(a)9(b)9(b)(i)9(b)(ii)
–/9 mks
Q10
10
–/5 mks
Q11
11(a)11(b)
–/5 mks
Q12
12
–/3 mks
Q13
13
–/5 mks
Q14
14
–/3 mks
Q15
15(a)15(a)(i)15(a)(ii)15(a)(iii)15(b)
–/8 mks
Q16
16
–/3 mks
Q17
17
–/3 mks
Q18
18(a)18(b)18(c)
–/10 mks
Q19
19(a)19(a)(i)19(a)(ii)19(a)(iii)19(b)
–/6 mks
Q20
20(a)20(b)20(c)
–/12 mks
Q21
21
–/3 mks
Q22
22
–/2 mks
Q23
23
–/4 mks
Context for question 19
regular hexagon OABCDE with vector p drawn along OA and vector q drawn along AB, NOT TO SCALE
is a regular hexagon. and .
19(a)
Find, in terms of and/or , in its simplest form
19(a)(i)Vector Geometry ProofsEasy1 mark
DE
19(a)(ii)Vector Geometry ProofsEasy1 mark
BE
19(a)(iii)Vector Geometry ProofsMedium2 marks
.
OE
19(b)Vector Geometry ProofsMedium2 marks
and are extended to meet at . Find the position vector of in terms of and . Give your answer in its simplest form.
Position vector of G