Computer Science GCES AQA
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Representing Algorithms Aqa4 主题
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Efficiency Of Algorithms Aqa1 主题
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Searching Algorithms Aqa3 主题
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Sorting Algorithms Aqa3 主题
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Data Types Aqa1 主题
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Programming Concepts Aqa5 主题
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Arithmetic Relational And Boolean Operations Aqa1 主题
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Data Structures Aqa3 主题
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String Manipulation Aqa1 主题
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Random Number Generation Aqa1 主题
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Structured Programming Aqa2 主题
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Robust And Secure Programming Aqa4 主题
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Number Bases Aqa2 主题
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Converting Between Number Bases Aqa3 主题
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Units Of Information Aqa9 主题
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Hardware And Software Aqa4 主题
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Boolean Logic Aqa3 主题
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Programming Languages And Translators Aqa2 主题
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Cpu Architecture Performance And Embedded Systems Aqa4 主题
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Memory Aqa2 主题
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Secondary Storage Aqa3 主题
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Fundamentals Of Computer Networks Aqa8 主题
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Fundamentals Of Cyber Security Aqa1 主题
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Methods Of Preventing Cyber Security Threats Aqa1 主题
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Relational Databases Aqa2 主题
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Ethical Legal And Environmental Impacts Aqa2 主题
Representing Sound Aqa
Exam code:8525
How Sound is Sampled & Stored
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Computers represent all data in binary, including sound that we record using a microphone (input) or sound that we playback from a speaker (output)
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For this to happen, sound must be sampled and stored
Examiner Tips and Tricks
Key specification changes for AQA GCSE Computer Science (8525) – first exam 2027
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When studying how sound is converted to digital form, you no longer need to focus on the specific phrase “in a computer” when discussing its storage and processing
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The core concept of analogue to digital conversion remains, but the scope has been slightly narrowed
How is sound sampled & stored?
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Measurements of the original sound wave are captured and stored as binary on secondary storage
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Sound waves begin as analogue and for a computer system to understand them they must be converted into a digital form
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This process is called Analogue to Digital conversion (A2D)
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The process begins by measuring the amplitude of the analogue sound wave at a point in time, called samples
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Each measurement (sample) generates a value which can be represented in binary and stored
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Using the samples, a computer is able to create a digital version of the original analogue wave
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The digital wave is stored on secondary storage and can be played back at any time by reversing the process

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In this example, the grey line represents the digital wave that has been created by taking samples of the original analogue wave
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In order for the digital wave to look more like the analogue wave the sample rate and bit depth can be changed
Sample Rate, Duration & Sample Resolution
What is sample rate?
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Sample rate is the amount of samples taken per second of the analogue wave
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Samples are taken each second for the duration of the sound
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The sample rate is measured in Hertz (Hz)
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1 Hertz is equal to 1 sample of the sound wave

In this example you can see that the higher the sample rate, the closer to the original sound wave the digital version looks

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The sampling rate of a typical audio CD is 44.1kHz (44,100 Hertz or 44,100 samples per second)
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Using the graphic above helps to answer the question, “Why does telephone hold music sound so bad?”
What is sample resolution?
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Sample resolution is the number of bits stored per sample of sound
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Sample resolution is closely related to the colour depth of a bitmap image, they measure the same thing in different contexts
What effect do sample rate and sample resolution have?
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Sample rate |
Sample resolution |
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High |
Low |
High |
Low |
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Playback quality |
⇑ |
⇓ |
⇑ |
⇓ |
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File size |
⇑ |
⇓ |
⇑ |
⇓ |
Calculate Sound File Sizes
How do you calculate the size of a sound file?
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Calculating the size of a sound file is carried out with the following formula:
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Sample rate x duration x sample resolution
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Example
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Sound Files |
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(Sample Rate) x (Duration in seconds) x (Sample Resolution) |
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Worked Example
A student records a podcast about computer science for a school project.
Describe how an analogue sound wave is converted into digital form [3]
Answer
1 mark per bullet to max 3
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(analogue) sound wave is sampled
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…amplitude is measured
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…at a point in time
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Each sample/measurement is stored as a binary value
Responses