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Chapter: Fundamentals
Lesson: Logic Gates
Lecturer: Susantha Herath PGD in IT (MBCS), PGD in Marketing (Uni. Of Kln)
Lecture 03
bcsonlinelectures.com
 Computer is a electronic device. It is a digital circuit built using
many types of electronic components. The most important
component in a computer is the processor. There are more than
one processors in a modern computer dedicated for specific
tasks.
 Processors are made of combination of millions of transistors.
Transistor is the smallest single electronic component inside a
processor. There are single transistors in a digital circuit for
other operations, but we are talking about inside a computer
processor.
 Using special combinations of different transistors (and other
components such as diodes and resistors), small operational and
individual circuit blocks are created. These blocks are called
“Logic Gates”.
 We can say that a Logic Gate is the smallest single circuit unit in
a processor.
 So, a processor is made of millions of logic gates.
 We now know that a computer is a digital circuit
and it uses binary number system for data
representation. We know that binary number
system uses only 1 and 0. In a digital circuit, we
can say that these are two states of current TRUE
and FALSE.
 Logic gates are all about representing these two
states of current with different inputs and
output.
 It is important to understand how computer
works in circuit level to learn other areas of
computers such as programming and
networking.
 There are seven types of logic gates. Each logic
gate represent with a unique symbol.
 A logic gate has one or more input and one
output.
 Logic gates are the building blocks of a digital
circuit (processor).
 Truth tables are used to show the operation of a
gate (or gates). A truth table shows output for all
possible combinations of inputs.
 NOT gate has one input and one output
 NOT gate also called as the inverter gate
because it convert the input state opposite.
 As shown in above truth table (A is input and
X is output), NOT gate invert the input state.
 There are only two possible combination of
inputs as shown in the above truth table.
 AND gate has two inputs and one output.
When there are two inputs, there are only 4
possible combinations of outputs as shown in
the following truth table. Output x TRUE only
if both inputs (A and B) are TRUE.
 Output x TRUE if both or either one input (A
or B, or both A and B) is TRUE. These output
of gates are calculated according to BOOLEAN
ALGEBRA which we will discuss in the next
lesson.
 Output x is TRUE if only one input is TRUE.
 In NAND gate output x is FALSE only if both
inputs (A and B) are TRUE.
 In NOR gate output x is TRUE only if both
inputs (A and B) are FALSE.
 In XNOR gate output x TRUE only if both
inputs (A and B) are TRUE or both inputs are
FALSE.
 Logic gates are the building blocks of a
computer processor.
 There are seven logic gates.
 Boolean Algebra is the mathematic use to
represent operations of logic gates (logic
circuits).

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Computer and network technology (CNT) lecture 03

  • 1. Chapter: Fundamentals Lesson: Logic Gates Lecturer: Susantha Herath PGD in IT (MBCS), PGD in Marketing (Uni. Of Kln) Lecture 03 bcsonlinelectures.com
  • 2.  Computer is a electronic device. It is a digital circuit built using many types of electronic components. The most important component in a computer is the processor. There are more than one processors in a modern computer dedicated for specific tasks.  Processors are made of combination of millions of transistors. Transistor is the smallest single electronic component inside a processor. There are single transistors in a digital circuit for other operations, but we are talking about inside a computer processor.  Using special combinations of different transistors (and other components such as diodes and resistors), small operational and individual circuit blocks are created. These blocks are called “Logic Gates”.  We can say that a Logic Gate is the smallest single circuit unit in a processor.  So, a processor is made of millions of logic gates.
  • 3.  We now know that a computer is a digital circuit and it uses binary number system for data representation. We know that binary number system uses only 1 and 0. In a digital circuit, we can say that these are two states of current TRUE and FALSE.  Logic gates are all about representing these two states of current with different inputs and output.  It is important to understand how computer works in circuit level to learn other areas of computers such as programming and networking.
  • 4.  There are seven types of logic gates. Each logic gate represent with a unique symbol.  A logic gate has one or more input and one output.  Logic gates are the building blocks of a digital circuit (processor).  Truth tables are used to show the operation of a gate (or gates). A truth table shows output for all possible combinations of inputs.
  • 5.  NOT gate has one input and one output  NOT gate also called as the inverter gate because it convert the input state opposite.  As shown in above truth table (A is input and X is output), NOT gate invert the input state.  There are only two possible combination of inputs as shown in the above truth table.
  • 6.  AND gate has two inputs and one output. When there are two inputs, there are only 4 possible combinations of outputs as shown in the following truth table. Output x TRUE only if both inputs (A and B) are TRUE.
  • 7.  Output x TRUE if both or either one input (A or B, or both A and B) is TRUE. These output of gates are calculated according to BOOLEAN ALGEBRA which we will discuss in the next lesson.
  • 8.  Output x is TRUE if only one input is TRUE.
  • 9.  In NAND gate output x is FALSE only if both inputs (A and B) are TRUE.
  • 10.  In NOR gate output x is TRUE only if both inputs (A and B) are FALSE.
  • 11.  In XNOR gate output x TRUE only if both inputs (A and B) are TRUE or both inputs are FALSE.
  • 12.  Logic gates are the building blocks of a computer processor.  There are seven logic gates.  Boolean Algebra is the mathematic use to represent operations of logic gates (logic circuits).