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Postlab 2

The document is a post-lab report detailing the implementation of combinational (Full Adder) and sequential (D and T Flipflop) circuits using Verilog. It includes the aim, required tools, theory, logic diagrams, Verilog codes for different modeling styles, and results of the simulation. The report was submitted by a group of students to their professor in the Department of Electrical and Electronics Engineering.

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0% found this document useful (0 votes)
23 views6 pages

Postlab 2

The document is a post-lab report detailing the implementation of combinational (Full Adder) and sequential (D and T Flipflop) circuits using Verilog. It includes the aim, required tools, theory, logic diagrams, Verilog codes for different modeling styles, and results of the simulation. The report was submitted by a group of students to their professor in the Department of Electrical and Electronics Engineering.

Uploaded by

harivarshacbe
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© © All Rights Reserved
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DEPARTMENT OF ELECTRICAL AND

ELECTRONICS ENGINEERING

23E411 – DIGITAL ELECTRONICS AND LIC


LABORATORY

POST LAB REPORT ON

IMPLEMENTATION OF COMBINATIONAL &


SEQUENTIAL CIRCUITS USING VERILOG
SUBMITTED BY:

HARIVARSHA R G 24E403

KISHORE V A 24E404

MADHUMITHA C 24E405

NARMADHA S 24E407

RATHEESH M M 24E408

SHANMUGAM S 24E409

PRADEEP KUMAR S 24E501

SUBMITTED TO:

DR.A.GUNASUNDARI,

PROFESSOR,

DEPARTMENT OF ELECTRICAL AND ELECTRONICS ENGINEERING.


IMPLEMENTATION OF COMBINATIONAL & SEQUENTIAL
CIRCUITS USING VERILOG

AIM;
To design and simulate the simple combinational (Full Adder) and Sequential ( D and
T Flipflop circuits ) using Verilog.

TOOLS REQUIRED:
Vivado 16.2 Software.

THEORY:
A full-adder is a combinational circuit that forms the arithmetic sum of three input
bits. It consists of three inputs and two outputs. Two of the input variables, denoted by A and
B, represent the two significant bits to be added. The third input Cin, represents the carry
from the previous lower significant position. It produces two outputs Sum (S) and Carry(C).

FULL ADDER

Block Diagram:
Full Adder Truth Table:
INPUTS OUTPUTS
A B Cin Sum Carry
0 0 0 0 0
0 0 1 1 0
0 1 0 1 0
0 1 1 0 1
1 0 0 1 0
1 0 1 0 1
1 1 0 0 1
1 1 1 1 1
Karnaugh Map Representation:
1. For Sum:

B, Cin

00 01 10 11
A
0 0 1 0 1

1 1 0 1 0

S = A ⊕ B ⊕ Cin

2. For Carry:

B, Cin

00 01 10 11
A
0 0 0 1 0

1 0 1 1 1

C == A B + Cin (A ⊕ B)

Logic Diagram:

W1

A ⊕ B ⊕ Cin

C- IN W1
W2
C- IN

C == A B + Cin(A ⊕ B)

W3
B

Logic Expression:-
Sum: Sum = A’B’Cin + ABC + A’BCin’ + AB’C
= A’(B’Cin + BCin’) + A(B’Cin + BCin)
=A Xor B Xor Cin
Carry: Carry = A'BCin + AB'Cin + ABCin’ + ABCin
= Cin(A'B + AB’) + AB(Cin + Cin’)
= Cin(A Xor B) + AB

VERILOG CODES:
1. GATE LEVEL MODELLING:

Module FULL_ADDER(
input A,
input B,
input C,
output S,
output cy,
inout W1,
inout W2,
inout W3);
Xor(W1,A,B);
Xor(S,W1,C);
and(W2,W1,C);
and(W3,A,B);
or(cy,W2,W3);
end module.

2. DATA FLOW MODELLING:


module FullAdder_df(a, b, Cin, S, Cy);
input a, b, Cin;
output S, Cy;
assign S = a ^ b ^ Cin;
assign Cy = (a & b) | (b & Cin) | (a & Cin);
endmodule

3. BEHAVIOURAL MODELLING:
Module full_adder (
input wire a,
input wire b,
input wire cin,
output reg sum,
output reg cout
);

always @(*) begin


sum = a ^ b ^ cin;
cout = (a & b) | (b & cin) | (a & cin);
end
endmodule

SEQUENTIAL CIRCUITS:
1. D FLIPFLOP:
Module dFF(
Input d,
Input dk,
Output q,
);
reg g;
always @ (posedge clk)
Begin
q <= d;
end
end module

2. T FLIPFLOP:

PRELAB QUESTIONS:
1. What Verilog statements is used to describe a design in data flow style?
2. What is Testbench in Verilog?
3. What is a Wire in Verilog?
4. What are the different types of modelling in Verilog?
5. What is the synthesis in VLSI CAD process?

POSTLAB QUESTIONS;

RESULT:
Thus, the simple combinational circuits of Full adder and Sequential circuits of D and
T Flipflop circuits using Verilog is designed and simulated

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