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Exam (elaborations)

AQA MERGED QUESTION PAPER AND MARK SCHEME COMPUTER SCIENCE PAPER 2 FOR MAY 2024

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AQA MERGED QUESTION PAPER AND MARK SCHEME COMPUTER SCIENCE PAPER 2 FOR MAY 2024

Institution
COMPUTER SCIENCE
Course
COMPUTER SCIENCE











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Written for

Institution
COMPUTER SCIENCE
Course
COMPUTER SCIENCE

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Uploaded on
October 15, 2024
Number of pages
49
Written in
2024/2025
Type
Exam (elaborations)
Contains
Questions & answers

Subjects

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AS
COMPUTER SCIENCE
Paper 2
Tuesday 21 May 2024 Afternoon Time allowed: 1 hour 30 minutes

For Examiner’s Use

Question Mark
1
2
3
4
5
6
7
8
9
10
11

TOTAL




7516/2

, 2


Answer all questions in the spaces provided.


0 1 . 1 Describe the set of real numbers.
[1 mark]




15
0 1 . 2 The number 5 can be written as
3

Shade two lozenges to indicate which of the following statements are true.
[2 marks]


A 15 and 3 are not integers

B 15 and 3 are irrational numbers

C 5 is an irrational number

D 5 is a natural number

E 5 is a rational number



0 1 . 3 Shade one lozenge to indicate which of the symbols below represents the set of
rational numbers.
[1 mark]


A ℂ
B ℕ
C ℚ
D ℝ
E ℤ 4

, 3


0 2 . 1 Convert the bit pattern 10001010 to hexadecimal.
[1 mark]




0 2 . 2 Represent the decimal number 139 as an 8-bit unsigned binary integer.
[1 mark]




0 2 . 3 Show how the unsigned binary number 00100011 can be added to the unsigned
binary number 00101011 without converting the numbers into decimal.

You must show all your working in binary.
[2 marks]

0 0 1 0 0 0 1 1
+ 0 0 1 0 1 0 1 1

__________________

__________________




Question 2 continues on the next page




Turn over ►

, 4


0 2 . 4 Show how the 8-bit two’s complement binary integer 00011100 can be
subtracted from the 8-bit two’s complement binary integer 00111011 without
converting the numbers to decimal.

You must show all your working in binary.
[2 marks]




0 2 . 5 The bit pattern in Figure 1 represents a 10-bit unsigned fixed point binary number
with four bits before and six bits after the binary point.

Figure 1

0 1 1 1 0 1 0 1 1 0



Convert the bit pattern in Figure 1 to decimal.
[2 marks]




8

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