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AQA-7367-1-FURTHER MATHEMATICS QUESTION PAPER 1-A LEVEL-22May24-PM CA$20.32   Add to cart
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AQA-7367-1-FURTHER MATHEMATICS QUESTION PAPER 1-A LEVEL-22May24-PM
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AQA-7367-1-FURTHER MATHEMATICS QUESTION PAPER 1-A LEVEL-22May24-PM. Answer all questions in the spaces provided. 1 The roots of the equation 20x 3 – 16x 2 – 4x + 7 = 0 are α, β and γ Find the value of αβ + βγ + γα Circle your answer. [1 mark] – 4 5 – 1 5 1 5 ...

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  • October 29, 2024
  • 32
  • 2024/2025
  • Exam (elaborations)
  • Only questions

Subjects

  • 7367 1
  • further mathematics
  • aqa 7367 1 further mathematics question paper 1
  • aqa 7367 1 further mathematics
  • aqa further mathematics paper 1
  • aqa further mathematics paper 1 a level

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  • AQA FURTHER MATHEMATICS
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000001



AQA
AQA



Please write clearly in block capitals.


Centre number Candidate number


Surname _________________________________________________________________________




S
Forename(s) _________________________________________________________________________




C
Candidate signature _________________________________________________________________________
I declare this is my own work.




TI
A-level



A
EM
FURTHER MATHEMATICS
Paper 1
TH
Wednesday 22 May 2024 Afternoon Time allowed: 2 hours
A

Materials For Examiner’s Use
l You must have the AQA Formulae and statistical tables booklet for
M


Question Mark
A‑level Mathematics and A‑level Further Mathematics.
l You should have a graphical or scientific calculator that meets the
1
requirements of the specification. 2
ER




3
Instructions 4
l Use black ink or black ball‑point pen. Pencil should only be used for drawing.
l Fill in the boxes at the top of this page. 5
TH




l Answer all questions. 6
l You must answer each question in the space provided for that question. 7
If you require extra space for your answer(s), use the lined pages at the end
8
of this book. Write the question number against your answer(s).
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l Do not write outside the box around each page or on blank pages. 9
l Show all necessary working; otherwise marks for method may be lost. 10
FU




l Do all rough work in this book. Cross through any work that you do not want
11
to be marked.
12
Information 13
l The marks for questions are shown in brackets. 14
l The maximum mark for this paper is 100.
15
Advice 16
l Unless stated otherwise, you may quote formulae, without proof, 17
from the booklet. 18
l You do not necessarily need to use all the space provided.
TOTAL




G/LM/Jun24/G4006/V8 7367/1
Page 1 of 32

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2
Do not write
outside the
box
Answer all questions in the spaces provided.



1 The roots of the equation 20 x 3 – 16 x 2 – 4 x + 7 = 0 are α, β and γ

Find the value of αβ + βγ + γα

Circle your answer.
[1 mark]

–4 –1 1 4




S
5 5 5 5




C
TI
A
iπ




EM
2 The complex number z = e 3

Which one of the following is a real number?
TH
Circle your answer.
[1 mark]

z4 z5 z6 z7
A
M
ER
TH
R
FU




(02)
G/Jun24/7367/1
Page 2 of 32

,000003

3
Do not write
outside the
box
3 The function f is defined by
f (x) = x 2 (x ∈ ℝ)

Find the mean value of f (x) between x = 0 and x = 2

Circle your answer.
[1 mark]
2 4 8 16
3 3 3 3




S
C
4 Which one of the following statements is correct?




TI
Tick () one box.
[1 mark]




A
lim (x 2 ln x) = 0



EM
x 0




lim (x 2 ln x) = 1
x 0
TH
lim (x 2 ln x) = 2
x 0
A
M


lim (x 2 ln x) is not defined.
x 0
ER




Turn over for the next question
TH
R
FU




Turn over U


(03)
G/Jun24/7367/1
Page 3 of 32

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4
Do not write
outside the
box
5 The points A, B and C have coordinates A(5, 3, 4), B(8, –1, 9) and C(12, 5, 10)

The points A, B and C lie in the plane ∏


5 (a) Find a vector that is normal to the plane ∏
[3 marks]

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C
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A
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EM
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A

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G/Jun24/7367/1
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