131 Week 3 - Boolean Logic Flashcards

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1
Q

Fundamental binary logical operators

A

AND, OR, NOT, XOR

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2
Q

Truth tables

A

A way of representing outputs based on a set of inputs
Can be used to show the results of logic gates such as AND

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3
Q

AND

A
  • or ⋀ or <nothing></nothing>
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4
Q

OR

A

+ or ⋁

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5
Q

NOT

A

’ or ˉ (bar) or ¬

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6
Q

XOR

A

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7
Q

AND logic gate

A

https://media.geeksforgeeks.org/wp-content/uploads/20211105170309/SymbolofANDgate.jpg

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8
Q

OR logic gate

A

https://media.geeksforgeeks.org/wp-content/uploads/20211107115351/SymbolofORgate.jpg

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9
Q

NOT logic gate

A

https://media.geeksforgeeks.org/wp-content/uploads/20211107120202/SymbolofNOTgate.jpg

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10
Q

XOR logic gate

A

https://media.geeksforgeeks.org/wp-content/uploads/20211107123017/SymbolofXORgate.png

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11
Q

Inverted logic gates

A

NAND and NOR
Commonly used instead of AND/OR/NOT/XOR gates
NAND = NOT AND
NOR = NOT OR

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12
Q

Why are NAND and NOR used instead of AND/OR/NOT/XOR

A

They are universal logic gates - any logic gate can be made using NANDs and NORs

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13
Q

Approach for designing logic circuits

A

Write out a truth table
Derive a Boolean expression by ORing columns with an output of 1. (sum-of-products)
Translate Boolean expression into logic gates. May need to simplify expression or map AND/OR/NOT/XOR to NAND/NOR

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14
Q

Karnaugh maps

A

A way of simplifying boolean expressions using a grid and boxing groups of true boxes:
https://www.physicsandmathstutor.com/pdf-pages/?https://www.physicsandmathstutor.com/computer-science-revision/a-level-ocr/data-types-structures-algorithms - data types advanced notes

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