2.4 New Flashcards

1
Q

What can Boolean(logical) operators be and how are they represented

A

-True or false, represented as 1 and 0 respectively
-inputs and outputs are given letters to represent it
-can also be represented by special symbols to make writing expressions easier

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2
Q

What logic gates are there (in this course)

A

AND
OR
NOT

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3
Q

What are logic gates

A

A visual way of representing a Boolean expression

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4
Q

AND logic gate (conjunction)

A

-2 inputs
-Returns true only if both inputs are true otherwise false
-symbol: A ∧ B (A and B are variables)
-circuit symbol: look up

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5
Q

Or gate (disjunction) description

A

-two inputs
-Returns true if either input is true
-symbol: A ∨ B
-circuit symbol: look up

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6
Q

NOT gate (negation)

A

-one input
-reverses the input value
-symbol: ¬ A

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7
Q

How to do logic gates with multiple operators

A

Go from left to right

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8
Q

Truth table

A

-used to show all possible inputs and the associated output for each input
-help to visualise the results of Boolean expressions

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9
Q

What are logic expressions

A

Combination of two or more Boolean operators

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10
Q

Logic diagram

A

Visual representation of combinations of Boolean operators within a logic circuit (using the circuit symbols)

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11
Q

How to calculate number of column and rows needed for a truth table

A

Columns: number of inputs
Rows: 2 to the power of number of inputs

E.g. P = (A AND B) And NOT C

3 columns 8 rows

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12
Q

How to calculate number of column and rows needed for a truth table

A

Columns: number of inputs
Rows: 2 to the power of number of inputs

E.g. P = (A AND B) And NOT C

3 columns 8 rows

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13
Q

Boolean logic

A

A form of algebra that is centred around Boolean operators:or, and not

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14
Q

Boolean logic

A

A form of algebra that is centred around Boolean operators:or, and not

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15
Q

Boolean logic

A

A form of algebra that is centred around Boolean operators:or, and not

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