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CS 8351- DIGITAL PRINCIPLES
AND SYSTEM DESIGN
II YEAR CSE & IT
UNIT-2 COMBINATIONAL CIRCUITS
K.BALAJI, AP/ECE, SSMCE
Unit-2- Combinational circuits
• The Logic circuits whose
Output depends on the inputs
at that time is known as
combinational circuit
K.BALAJI, AP/ECE, SSMCE
Analysis of Combinational circuit
•
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
ANALYSIS PROCEDURE
• Label all the Gate outputs with
symbols
• Determine Boolean functions
• Repeat the step 2 until the Output
• Substitute the functions to obtain
the output in terms of input
• Draw the Truth Table
K.BALAJI, AP/ECE, SSMCE
HALF ADDER:
• A Half Adder is a Combinational Circuit that
performs the addition of two bits and
produce the Outputs SUM & CARRY circuit
K.BALAJI, AP/ECE, SSMCE
A B CARRY SUM
0
0
1
1
0
1
0
1
0
0
0
1
0
1
1
0
HALF ADDER TRUTH TABLE:
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
• HALF SUBTRACTOR:
• A Half Subtractor is a Combinational Circuit
that performs the Subtraction of two bits and
produce the Outputs DIFFERENCE &
BORROW
K.BALAJI, AP/ECE, SSMCE
A B BORROW DIFFEREN
CE
0
0
1
1
0
1
0
1
0
1
0
0
0
1
1
0
HALF SUBTRACTOR
TRUTH TABLE:
K.BALAJI, AP/ECE, SSMCE
K-Map for DIFFERENCE: K-Map for BORROW:
DIFFERENCE = A’B + AB’ BORROW = A’B
HALF SUBTRACTOR- LOGIC DIAGRAM
K.BALAJI, AP/ECE, SSMCE
• FULL ADDER:
• A Full Adder is a Combinational circuit that
performs the binary addition of 3 input bits
and produces the output SUM & CARRY.
K.BALAJI, AP/ECE, SSMCE
A B C CARRY SUM
0
0
0
0
1
1
1
1
0
0
1
1
0
0
1
1
0
1
0
1
0
1
0
1
0
0
0
1
0
1
1
1
0
1
1
0
1
0
0
1
FULL ADDER- TRUTH TABLE:
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
FULL SUBTRACTOR
• FULL SUBTRACTOR:
• A Full Subtractor is a Combinational circuit
that performs the Subtraction of 3 input bits
and produces the output DIFFERENCE &
BORROW.
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
FULLADDER USING TWO HALF ADDERS- LOGIC DIAGRAM
K.BALAJI, AP/ECE, SSMCE
4 BIT PARALLEL ADDER
(RIPPLE CARRY ADDER)
• 4 bit Parallel Adder can be
designed by using 4 Full adders
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
PARALLEL SUBTRACTOR
• Parallel Subtraction is based on 2’s
Complement
• A-B can be done by taking the 2’s
complement of B and Adding with A
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
PARALLEL SUBTRACTOR
K.BALAJI, AP/ECE, SSMCE
PARALLEL ADDER / SUBTRACTOR
• Addition and Subtraction can be
performed in one Common
circuit – Adder / Subtractor
• This is done by XOR Gate
K.BALAJI, AP/ECE, SSMCE
PARALLEL ADDER / SUBTRACTOR
K.BALAJI, AP/ECE, SSMCE
MULTIPLIER
K.BALAJI, AP/ECE, SSMCE
MULTIPLIER
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
CARRY PROPAGATION ADDER
• In Parallel Adder , The Carry outputs of each
full adder is connected to the carry inputs of
next full adder.
• This causes delay.
• To avoid the delay , we use carry propagation
adder
K.BALAJI, AP/ECE, SSMCE
CARRY PROPAGATION ADDER
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
BCD
ADDER
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
CODE CONVERTERS
• A Coder Converter circuit must be
inserted between two systems , if
each system uses different codes for
the same information
K.BALAJI, AP/ECE, SSMCE
BINARY TO BCD CODE CONVERTER
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K MAP
FOR B0
K.BALAJI, AP/ECE, SSMCE
K MAP
FOR B0
K.BALAJI, AP/ECE, SSMCE
K MAP
FOR B1
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K MAP
FOR B2
K.BALAJI, AP/ECE, SSMCE
K MAP
FOR B3
K.BALAJI, AP/ECE, SSMCE
K MAP
FOR B4
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
BCD TO EXCESS 3 CODE CONVERTER
0+3 =3
5+3 =8
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
PARITY GENERATOR / CHECKER
• A Parity Bit is an extra bit
included with the Binary message
at the Transmitting section to
make the number of 1’s either
odd or even.
• It is used for detecting the errors
in the received information
K.BALAJI, AP/ECE, SSMCE
PARITY GENERATOR
K.BALAJI, AP/ECE, SSMCE
PARITY GENERATOR
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
MAGNITUDE COMPARATOR
• A Magnitude comparator is a
combinational circuit used to
compare the relative magnitude
of two binary numbers A & B
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
DECODER
• A Decoder is a combinational circuit that
converts ‘n’ number of input lines to a 2^n
output lines.
• ex : 2 X 4
3 X 8
4 X 16
• Applications: Counter systems,
BCD to seven segment decoder
K.BALAJI, AP/ECE, SSMCE
2 to 4 line Decoder
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
ENCODER
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
PRIORITY ENCODER
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
MULTIPLEXER
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
DEMULTIPLEXER
K.BALAJI, AP/ECE, SSMCE
K.BALAJI, AP/ECE, SSMCE
REFERENCES:
1. M. Morris R. Mano, Michael D. Ciletti,
―Digital Design: With an Introduction to the
Verilog HDL, VHDL, and SystemVerilog‖, 6th
Edition, Pearson Education, 2017.
2.Digital Principles and System Design, D.Edwin
Das, Trisea Publisher
K.BALAJI, AP/ECE, SSMCE

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Cs 8351 dpsd-unit-2