Boolean Algebra & De Morgan's Laws
AQA 75174.6.5A-levelLesson packSubscription
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This worksheet marks itself
Set it as homework or classwork and every answer is marked as pupils go, with feedback on what they got wrong. The scores go straight into your mark book, so you can see who needs help before the next lesson.
- 10 questions
- 25 marks
- about 40 minutes
- marked instantly
Question types: multiple choice, truth table.
About this resource
Use Boolean identities (identity, null, idempotent, complement, absorption) and De Morgan's laws to manipulate and simplify Boolean expressions, recognising that a simplified form is not always unique.
20 slides.
Lesson outline
- Retrieval: Logic Gates & Circuits (4.6c)
- Key Vocabulary
- Quick Check: Retrieval
- Why Simplify a Boolean Expression?
- Six Core Identities
- Rearranging & Distributing
- Hinge Question: A+A
- Worked Example: A Full Simplification
- Task (We Do): Guided Simplification 1
- De Morgan's Law: Break the Bar, Flip the Operator
- Hinge Question: De Morgan's Law
- Task: Prove De Morgan's Law with a Truth Table
Unit bundlePaper 2
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