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A-level AQA Computer Science FUNDAMENTALS OF DATA REPRESENTATION

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Level up your skills with these expertly written notes covering the fundamentals of data representation topic from the AQA A-level Computer Science specification. Whether you're preparing for Paper 2 or reinforcing your understanding throughout the year, this resource is designed to make complex concepts crystal clear (used and made by a consistently A/A* student). What’s Inside: - Detailed explanations - Clear breakdown to reinforce understanding - Key terminology to help you apply concepts effectively - Structured summaries aligned with the AQA spec for efficient revision

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Uploaded on
August 15, 2025
Number of pages
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Written in
2025/2026
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FUNDAMENTALS OF DATA REPRESENTATION.



Number systems
The natural numbers are a set of numbers containing all positive whole
numbers and zero. (e.g. to count physical items). ℕ = {0, 1, 2, 3…}.
The integers are a set of whole numbers, both positive and negative, and
zero. ℤ = {...-2, -1, 0, 1, 2...} .
Rational numbers (ℚ) can have a fractional part. They can be positive or
negative. (e.g. 4.5, 13/27, -33.1).
Irrational numbers (no sign) cannot be written exactly as a fraction. (e.g π,
√ 2).
Real numbers include all possible real-world quantities. It includes all
spoken above. They are used for measurement.
Ordinal numbers are integers used to describe the numerical positions of
objects (e.g. 1st, 2nd and arrays).

Number bases

Base 10 (Decimal) is used by humans; they are denoted with subscript 10.
And are used as place holders: 10^3, 10^2, 10^1, 10^0.
Binary uses either 1 or 0. High or low current; are denoted with subscript
2.
Hexadecimal uses the digits 0 through to 9 followed by A to F to represent
the decimal numbers 0 to 15. It is a shorthand for binary as it the most
compact, easy to convert
Binary to decimal
128 + 32 + 16 + 2 = 178
Decimal to binary use headers starting from the left-hand side, you place
a one if the value is less than or equal to your number, and a zero
otherwise. Once you’ve placed a one, you must subtract the value of that
position from your number and continue as before.
Binary to hexadecimal




10110010 2 = B2 16
hexadecimal to decimal (by converting from hexadecimal to binary)

, Decimal to hexadecimal




Units

A bit (b) is the fundamental unit- either 0 or 1
A nibble = 4 bits (e.g. 0110)
A byte (B) = 8 bits (e.g.0110 1100)
Kibi (KiB) =1024 bytes
Mebi (MiB) = 1024 kibi
Gigi (GiB) = 1024 mebi
Tebi (TiB) = 1024 gigi
Pepi (PiB) = 1024 tebi
The number of different values that can be represented with n bits is 2n.
For example, with 3 bits, you can represent 2^3=8 different values. These
values can be configured in the following ways: 000, 001, 010, 011, 100,
101, 110, and 111.
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Leyla's A-level Master Notes in CS and GEO!

Welcome to my store, your destination for academically rigorous, exam-focused resources tailored for AQA A-Level Computer Science and OCR Geography who achieves A/A* consistently . Curated by a high-achieving student from Bedford College, these notes are designed to elevate your understanding and performance. Each document is: - Aligned with current specifications and mark schemes - Structured for efficient revision and deep comprehension - Enriched with case studies, and technical terminology - Ideal for students aiming for top grades and conceptual clarity

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