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OCR GCSE Computer Science (J277) - Unit 2 Algorithms & Programming - May 2022 Exam Walkthrough

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My walk through of the Unit 2 Algorithms and Programming exam from May/June 2022 of the OCR GCSE Computer Science course (J277).
This is a walking, talking mock exam of the first sample paper released.
As with all of my lessons, the PowerPoint is available for schools and teachers to purchase through my TES Store:
Lesson: May 2022
Topic: Exam Walk Through
Unit: Unit 2 Algorithms and Programming
Qualification: OCR Computer Science GCSE J277
This is a walking, talking mock exam of the first sample paper released.
As with all of my lessons, the PowerPoint is available for schools and teachers to purchase through my TES Store:
Lesson: May 2022
Topic: Exam Walk Through
Unit: Unit 2 Algorithms and Programming
Qualification: OCR Computer Science GCSE J277
OCR GCSE Computer Science - J277 Paper 1 Introduction
49. OCR GCSE (J277) 2.1 Abstraction
OCR GCSE Computer Science - J277 Paper 2 Introduction
2. OCR GCSE (J277) 1.1 CPU components and their function
23. OCR GCSE (J277) 1.3 Types of networks
21. OCR GCSE (J277) 1.2 Representing sound
OCR GCSE Computer Science Paper 1 in 30 mins
32. OCR GCSE (J277) 1.3 Standards
Writing Algorithms - OCR GCSE (J277) 9-1 Computer Science
OCR GCSE Computer Science Paper 2 in 30 mins
3. OCR GCSE (J277) 1.1 Von Neumann architecture
33. OCR GCSE (J277) 1.3 Common protocols
85. OCR GCSE (J277) 2.5 Characteristics and purpose of different languages
36. OCR GCSE (J277) 1.4 Threats to networks
OCR J277 GCSE Computer Science Sample Paper 1 Walkthrough
6. OCR GCSE (J277) 1.2 The need for primary storage
27. OCR GCSE (J277) 1.3 The internet
54. OCR GCSE (J277) 2.1 Pseudocode and diagrams
39. OCR GCSE (J277) 1.5 Operating systems 1
All of OCR GCSE Computer Science J277 Paper 2 in under 60 mins + Exam Questions
OCR J277 GCSE Computer Science Sample Paper 2 Walkthrough
OCR J277 GCSE: Complete Paper One (Computer Science Full Paper 1)
72. OCR GCSE (J277) 2.2 How to use sub programs
80. OCR GCSE (J277) 2.3 Making algorithms more robust
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