Computational Thinking and Logic Gates · Algorithms & Programming
Logic Gates and Boolean Algebra
Understanding how AND, OR, and NOT gates form the basis of all digital computation.
Key Questions
- 1How can simple on/off switches perform complex mathematical calculations?
- 2What happens to a system if a single logic gate fails?
- 3How do we translate real world decisions into Boolean expressions?
National Curriculum Attainment Targets
KS3: Computing - Boolean LogicKS3: Computing - Hardware and Processing
Year: Year 8
Subject: Computing
Unit: Computational Thinking and Logic Gates
Period: Algorithms & Programming
Suggested Methodologies
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