Lecture 20: Combinatorial Circuits I

Slides:



Advertisements
Similar presentations
Discrete Mathematical Structures: Theory and Applications
Advertisements

Logic Gates.
Logic Gates.
Computer Science 210 Computer Organization Introduction to Logic Circuits.
Digital Electronics Lecture 2 Logic Gates. Lecture 2 outline Announcement:
UNIT 8 DIGITAL LOGIC. (1) To study and understand Boolean algebra and Boolean properties. (2) To design and analyze Logic gates. (3) To design and analyze.
INTRODUCTION LOGICAL OPERATIONS TRUTH TABLE AND RULES.
Chapter 4 Logic Gates and Boolean Algebra. Introduction Logic gates are the actual physical implementations of the logical operators. These gates form.
In this module you will learn: What the various logic gates do. How to represent logic gates on a circuit diagram. The truth tables for the logic gates.
Chapter 10.1 and 10.2: Boolean Algebra Based on Slides from Discrete Mathematical Structures: Theory and Applications.
OCR GCSE Computing © Hodder Education 2013 Slide 1 OCR GCSE Computing Chapter 2: Binary Logic.
XOR and XNOR Logic Gates. XOR Function Output Y is TRUE if input A OR input B are TRUE Exclusively, else it is FALSE. Logic Symbol  Description  Truth.
DISCRETE COMPUTATIONAL STRUCTURES CSE 2353 Summer 2005.
Digital Electronics Lecture 4 Simplification using Boolean Algebra, Combinational Logic Circuit Design.
What is an And Gate? It is a digital circuit that produce logical operations The logical operations are call Boolean logical Boolean operation consist.
 In studying digital integrated circuits, one must start with the simplest group of circuit, the SSIs or Small Scale Integrated Circuits. Since these.
DISCRETE COMPUTATIONAL STRUCTURES CS Fall 2005.
ACOE1611 Combinational Logic Circuits Reference: M. Mano, C. Kime, “Logic and Computer Design Fundamentals”, Chapter 2.
CE1110 :Digital Logic Design lecture 02 Digital Logic Gates Dr. Atef Ali Ibrahim 1.
Linear Algebra. Circuits The circuits in computers and other input devices have inputs, each of which is either a 0 or 1, the output is also 0s and 1s.
ITEC 352 Lecture 3 Low level components(2). Low-level components Review Electricity Transistors Gates Really simple circuit.
CEC 220 Digital Circuit Design Boolean Algebra I Wed, Sept 2 CEC 220 Digital Circuit Design Slide 1 of 13.
COMPUTER ARCHITECTURE TRUTH TABLES AND LOGIC GATES.
Logic Gates M. AL-Towaileb1. Introduction Boolean algebra is used to model the circuitry of electronic devices. Each input and each output of such a device.
AND Gate Inputs Output Input A (Switch) Input B (Switch) Output Y (Lamp) 0 (Open) 0 (OFF) A B Lamp.
Boolean Algebra Boolean algebra was introduced by George Boole in his first book The Mathematical Analysis of Logic (1847), perfected in the late 19th.
DIGITAL ELECTRONICS. Everything in digital world is based on binary system. Numerically it involves only two symbols 0 or 1. –0 = False = No –1 = True.
Logic Gates and Boolean Algebra Introduction to Logic II.
Lecture 21: Combinatorial Circuits II Discrete Mathematical Structures: Theory and Applications.
Boolean Algebra. LO:  Understand why Boolean algebra is used  Understand basic Boolean algebra notation  Understand why Boolean algebra is used  Understand.
Logic Gates Learning Objectives Learn that there is a one-to-one relationship between logic gates and Boolean expressions Learn how logic gates are combined.
Logic gates.
Digital Logic.
Logic Gates and Boolean Algebra
Logic Gates Practical Objective: to develop an understanding of logic circuits and truth tables.
Logic Gates.
Logic Gates Benchmark Companies Inc PO Box Aurora CO
EI205 Lecture 5 Dianguang Ma Fall 2008.
Boolean algebra and Logic Circuits Chapter 5
Boolean Expressions Lecture No. 10.
KS4 Electricity – Electronic systems
KS4 Electricity – Electronic systems
Aberdeen Grammar School
Practice #Digital Logic Mr. Burleson
How Boolean logic is implemented
Computer Science 210 Computer Organization
Logic Gates L Al-zaid Math110.
Elec 2607 Digital Switching Circuits
Schematics 201 Lecture Topic: Electrical Symbols
JC Technology Logic Gates.
Discrete Mathematics CS 2610
Logic Gates.
Chapter 10.1 and 10.2: Boolean Algebra
Chapter 10.1 and 10.2: Boolean Algebra
KS4 Electricity – Electronic systems
DISCRETE COMPUTATIONAL STRUCTURES
GCSE Computer Science – Logic Gates & Boolean Expressions
Chapter 10.3 and 10.4: Combinatorial Circuits
Logic Gates Dr.Halimah Alshehri.
Binary Logic.
Chapter 4 Gates and Circuits.
Lecture 5 Binary Operation Boolean Logic. Binary Operations Addition Subtraction Multiplication Division.
Electronics for Physicists
DISCRETE COMPUTATIONAL STRUCTURES
Truth tables Mrs. Palmer.
Department of Electronics
Chapter 10.1 and 10.2: Boolean Algebra
Boolean Algebra and Gate Networks
Logic Gates By: Asst Lec. Besma Nazar Nadhem
Agenda Lecture Content: Combinatorial Circuits Boolean Algebras
Presentation transcript:

Lecture 20: Combinatorial Circuits I Discrete Mathematical Structures: Theory and Applications

Learning Objectives Learn about Boolean expressions Become aware of the basic properties of Boolean algebra Explore the application of Boolean algebra in the design of electronic circuits Learn the application of Boolean algebra in switching circuits Discrete Mathematical Structures: Theory and Applications

Logical Gates and Combinatorial Circuits Discrete Mathematical Structures: Theory and Applications

Logical Gates and Combinatorial Circuits Discrete Mathematical Structures: Theory and Applications

Logical Gates and Combinatorial Circuits Discrete Mathematical Structures: Theory and Applications

Logical Gates and Combinatorial Circuits In circuitry theory, NOT, AND, and OR gates are the basic gates. Any circuit can be designed using these gates. The circuits designed depend only on the inputs, not on the output. In other words, these circuits have no memory. Also these circuits are called combinatorial circuits. The symbols NOT gate, AND gate, and OR gate are also considered as basic circuit symbols, which are used to build general circuits. The word circuit instead of symbol is also used. Discrete Mathematical Structures: Theory and Applications

Logical Gates and Combinatorial Circuits Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications

Discrete Mathematical Structures: Theory and Applications