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Cambridge IGCSE Computer Science Paper 1 Nov 2025 | 0478/11 Mark scheme included.

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Official Cambridge IGCSE Computer Science Paper 1 (0478/11) from November 2025. Computer systems topics. Mark scheme included. Cambridge IGCSE computer science, 0478/11 past paper, IGCSE computer science, computer systems paper, November 2025 computer science, CIE IGCSE computer science, binary conversion addition, embedded system, lossy compression, IPv6 characteristics, echo check error detection, symmetric encryption, RAM GiB MiB TiB, fingerprint scanner biometrics, phishing identification, high level language interpreter, robot characteristics AI, Von Neumann architecture CPU registers

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Cambridge IGCSE™

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COMPUTER SCIENCE 0478/11
Paper 1 Computer Systems October/November 2025

1 hour 45 minutes

You must answer on the question paper.

No additional materials are needed.

INSTRUCTIONS
● Answer all questions.
● Use a black or dark blue pen. You may use an HB pencil for any diagrams or graphs.
● Write your name, centre number and candidate number in the boxes at the top of the page.
● Write your answer to each question in the space provided.
● Do not use an erasable pen or correction fluid.
● Do not write on any bar codes.
● Calculators must not be used in this paper.


INFORMATION
● The total mark for this paper is 75.
● The number of marks for each question or part question is shown in brackets [ ].
● No marks will be awarded for using brand names of software packages or hardware.




This document has 12 pages.


DC (DE/CT) 343111/3
© UCLES 2025 [Turn over

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1 A student has an electronic calculator. The calculator has a screen that displays the result of
calculations.

The calculator has 8-bit registers.

(a) State the highest denary number that could be stored in a single 8-bit register.

............................................................................................................................................. [1]

(b) Denary numbers are typed into the calculator. They are converted to binary numbers and
stored in the 8-bit registers.




DO NOT WRITE IN THIS MARGIN
The student types in the denary number 23 and the denary number 168.

Give the 8-bit binary numbers that are stored in the registers for these two denary numbers.


23



168

[2]




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Working space ..........................................................................................................................

...................................................................................................................................................

...................................................................................................................................................

...................................................................................................................................................

...................................................................................................................................................

(c) The result of a calculation that is stored in a register is the binary number 00001011




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Give the denary number that will be displayed on the screen for this binary number.

00001011 ............................................................................................................................ [1]

Working space

...................................................................................................................................................

...................................................................................................................................................

...................................................................................................................................................
DO NOT WRITE IN THIS MARGIN




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0478/11/O/N/25

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(d) Another result of a calculation that is stored in a register is the binary number 01000010

Give the denary number that will be displayed on the screen for this binary number.

01000010 ............................................................................................................................ [1]

Working space

...................................................................................................................................................

...................................................................................................................................................
DO NOT WRITE IN THIS MARGIN




...................................................................................................................................................

(e) Two binary numbers stored in the registers are 01110110 and 00110000

Add the binary numbers using binary addition. Show all your working.

Give your answer in binary.

01110110
+ 00110000
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[3]

(f) The result of a calculation could be a negative denary number.

State how the calculator could represent a negative denary number as a binary number.

............................................................................................................................................. [1]

(g) The electronic calculator is an example of an embedded system.

Explain why it is an example of an embedded system.
DO NOT WRITE IN THIS MARGIN




...................................................................................................................................................

...................................................................................................................................................

...................................................................................................................................................

............................................................................................................................................. [2]
DO NOT WRITE IN THIS MARGIN




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0478/11/O/N/25 [Turn over

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