The document discusses basic logic gates. It defines logic gates and their truth tables, and describes the operations and symbols of common logic gates including AND, OR, NOT, NAND and NOR gates. The objectives are to understand the functions of these basic logic gates through their truth tables and equivalent switching circuits. Examples are also provided to illustrate how to determine the output waveforms of AND and OR gates.
The document contains the list of 8 experiments related to digital system design. The experiments cover topics like verification of basic logic gates, implementation of full adders, parity checkers, multiplexers and decoders. The experiments involve building circuits using common logic gates ICs like 7404, 7408, 7432 and functional ICs like multiplexers, shift registers and counters. The objectives are to understand the working of basic gates, complex digital circuits and verify their truth tables experimentally. Precautions related to power supply voltages and tight connections are mentioned.
This document provides an introduction to the first experiment on basic logic gates. The experiment aims to study the operation principles of AND, OR, INVERTER, NAND, and NOR gates through their truth tables, logic diagrams, and Boolean algebra representations. The theory section defines logic-1 and logic-0 voltage levels and explains that logic gates are the basic building blocks of digital circuits. It then discusses the operation and truth tables of each basic 2-input logic gate - AND, OR, INVERTER, NAND, and NOR. The experiment will examine these logic gates using integrated circuits to better understand their functions and applications in digital electronics.
Analog and Digital Electronics Lab ManualChirag Shetty
This document provides details on 12 experiments conducted in an Analog and Digital Electronics Lab. The first experiment involves simulating clipping and clamping circuits using diodes. The second experiment involves simulating a relaxation oscillator using an op-amp and comparing the frequency and duty cycle to theoretical values. The third experiment involves simulating a Schmitt trigger using an op-amp and comparing the upper and lower trigger points. The remaining experiments involve simulating circuits such as a Wein bridge oscillator, power supply, CE amplifier, half/full adders, multiplexers, and counters. Procedures and calculations are provided for analyzing and verifying the output of each circuit simulation.
Logic gates are basic building blocks of digital circuits that control information flow and perform logical operations. The main logic gates are AND, OR, NOT, NAND, NOR, XOR, and XNOR. NAND and NOR gates are considered universal gates as they can be used to implement all other gate functions. Logic gates are represented by symbols and their operations defined by truth tables.
This document describes designing and building an OR gate circuit using diodes, LEDs, resistors, and toggle switches. It begins by stating the aim to understand how an OR gate works using p-n junction diodes and to build a circuit. It then provides an introduction to OR gates and their truth table. The rest of the document details the components used, theory of operation, the circuit diagram, and how the circuit works for each combination of switch inputs. It concludes that the output matched the expected truth table.
This document describes Virat Prasad's class project to design and simulate logic gate circuits. It includes an introduction to logic gates, descriptions of common logic gates like OR, AND, NOT, NOR and NAND gates. Truth tables and circuit diagrams are provided to explain the working of each gate. The document also acknowledges those who helped with the project and provided a bibliography.
The document contains the list of 8 experiments related to digital system design. The experiments cover topics like verification of basic logic gates, implementation of full adders, parity checkers, multiplexers and decoders. The experiments involve building circuits using common logic gates ICs like 7404, 7408, 7432 and functional ICs like multiplexers, shift registers and counters. The objectives are to understand the working of basic gates, complex digital circuits and verify their truth tables experimentally. Precautions related to power supply voltages and tight connections are mentioned.
This document provides an introduction to the first experiment on basic logic gates. The experiment aims to study the operation principles of AND, OR, INVERTER, NAND, and NOR gates through their truth tables, logic diagrams, and Boolean algebra representations. The theory section defines logic-1 and logic-0 voltage levels and explains that logic gates are the basic building blocks of digital circuits. It then discusses the operation and truth tables of each basic 2-input logic gate - AND, OR, INVERTER, NAND, and NOR. The experiment will examine these logic gates using integrated circuits to better understand their functions and applications in digital electronics.
Analog and Digital Electronics Lab ManualChirag Shetty
This document provides details on 12 experiments conducted in an Analog and Digital Electronics Lab. The first experiment involves simulating clipping and clamping circuits using diodes. The second experiment involves simulating a relaxation oscillator using an op-amp and comparing the frequency and duty cycle to theoretical values. The third experiment involves simulating a Schmitt trigger using an op-amp and comparing the upper and lower trigger points. The remaining experiments involve simulating circuits such as a Wein bridge oscillator, power supply, CE amplifier, half/full adders, multiplexers, and counters. Procedures and calculations are provided for analyzing and verifying the output of each circuit simulation.
Logic gates are basic building blocks of digital circuits that control information flow and perform logical operations. The main logic gates are AND, OR, NOT, NAND, NOR, XOR, and XNOR. NAND and NOR gates are considered universal gates as they can be used to implement all other gate functions. Logic gates are represented by symbols and their operations defined by truth tables.
This document describes designing and building an OR gate circuit using diodes, LEDs, resistors, and toggle switches. It begins by stating the aim to understand how an OR gate works using p-n junction diodes and to build a circuit. It then provides an introduction to OR gates and their truth table. The rest of the document details the components used, theory of operation, the circuit diagram, and how the circuit works for each combination of switch inputs. It concludes that the output matched the expected truth table.
This document describes Virat Prasad's class project to design and simulate logic gate circuits. It includes an introduction to logic gates, descriptions of common logic gates like OR, AND, NOT, NOR and NAND gates. Truth tables and circuit diagrams are provided to explain the working of each gate. The document also acknowledges those who helped with the project and provided a bibliography.
The document provides an overview of logic gates and their functions. It defines logic gates as basic building blocks of digital circuits that take binary inputs and produce binary outputs. The five basic logic gates are described as AND, OR, NOT, NAND, and NOR gates. Truth tables and circuit diagrams are given to illustrate the input-output relationships for each gate. Examples of applications of logic gates in digital systems like alarms and automobiles are also presented.
The document describes experiments conducted on logic gates. It lists the components needed, provides theory on logic gates like AND, OR, NOT, NAND and NOR gates. It explains the procedure to study the gates and verify their truth tables. Circuits for half adder, full adder, half subtractor, full subtractor and various code converters are designed and their truth tables verified.
This is the project that describes each logic gate briefly. This includes AND , OR, NOT, NOR, NAND,XOR. Each gate has the symbol, working, boolean formula and the observation table.
this project requires breadboard, single stranded wire, battery pack(d.c.) , multimeter and finally their applications.
Rithu
AECS Kudankulam
This document provides an introduction to basic logic gates. It includes:
1. An introduction that defines logic gates and their use of diodes to allow or block signals based on logic conditions.
2. Descriptions of three basic logic gates - OR, AND, and NOT - including their symbols, Boolean expressions, and truth tables.
3. Sections on each of the three basic gates that explain how to simulate them using components like diodes, transistors, and resistors, and provide examples of their truth tables.
The document serves as an overview of logic gates, their components, representations, and functions as basic building blocks of digital circuits.
Logic gate tester for IC's ( Digital Electronics and Logic deisgn EE3114 )Jikrul Sayeed
Name of the project: Logic Gate Tester for DELD EE3114
1.1Abstract:
Performing various types of logic operation we need to use logic gates and in integrated circuit there are more than one gates fabricated in a single IC. Before using gates for various purposes we need to check logic gates including all logic
combination considering in Binary (Logic 1 & 0) needs to implement. It is a time consuming task to check all the input combinations, thus the sole purpose of this project to make it automatic to check all the logic .
The document is a lab manual for a logic design course. It provides instructions for 13 experiments involving logic gates and circuits, including realizing Boolean expressions using gates. It gives the procedure, components required, and an example problem for Experiment 1 on realizing Boolean expressions. The example problem gives a truth table and derives the simplified Boolean expressions in Sum of Products and Product of Sums form. It also shows implementations of the expressions using basic gates, only NAND gates, and only NOR gates.
The document discusses different types of logic gates such as AND, OR, NAND, NOR gates. It defines each gate, explains their operation through truth tables and diagrams. The document serves as a report on logic gates submitted as part of a school physics project.
Logic gates are the basic building blocks of digital circuits and perform logical operations. The main logic gates are AND, OR, and NOT. An AND gate outputs 1 only if all its inputs are 1. An OR gate outputs 1 if any of its inputs are 1. A NOT gate inverts its single input. Logic gates are constructed from diodes, transistors, and resistors on a silicon chip and their inputs and outputs represent either 1 or 0, true or false. Combination gates like NAND and NOR are derived from basic logic gates and their truth tables define the output for all possible input combinations.
The document provides an overview of the digital logic NOT gate:
- It is a single input gate that inverts its input signal, outputting a 0 when the input is 1 and vice versa.
- NOT gates can be constructed using transistors or with NAND and NOR gates connected in a specific configuration.
- The symbol for a NOT gate is a triangle pointing right with a circle "inversion bubble" at the output.
- Common integrated circuit implementations of NOT gates include the 7404 and CD4009.
Digital Logic & Computer Architecture Practical Book by Yasir Ahmed KhanYasir Khan
Here are the circuit designs and truth tables for the given Boolean expressions:
1. F = (a.b) (b'+c)
Circuit:
[CIRCUIT DIAGRAM OF GIVEN BOOLEAN EXPRESSION]
Truth Table:
[TRUTH TABLE OF GIVEN BOOLEAN EXPRESSION]
2. F = a + b'c
Circuit:
[CIRCUIT DIAGRAM OF GIVEN BOOLEAN EXPRESSION]
Truth Table:
[TRUTH TABLE OF GIVEN BOOLEAN EXPRESSION]
Please let me know if you need any clarification or have additional questions!
This document contains information about homework help resources and the syllabus for an electronics lab course. The syllabus lists 10 experiments involving digital and analog integrated circuits, including studying logic gates, op-amps, timers, counters, and analog-to-digital converters. Key details are provided on the operation and design of inverting/non-inverting amplifiers, differentiators, integrators, and astable/monostable multivibrators using a 555 timer chip. Circuit diagrams and design procedures are provided for several of the experiments.
This document provides instructions for laboratory exercises involving digital logic circuits. The exercises include:
1) Studying the operation of logic gates like AND, OR, NOT, NAND, and XOR using integrated circuits and completing truth tables.
2) Verifying Boolean logic laws such as associativity and distributivity using logic gate circuits.
3) Implementing NOT, NAND, NOR, and XOR gates using integrated circuits and observing their truth tables.
4) Demonstrating De Morgan's theorem by connecting logic gate circuits in a specific configuration and completing a truth table.
The document introduces basic electronic gates and their functions. It describes that gates require a power supply and have two nominal voltage values representing 0s and 1s. The main gates are AND, OR, NOT, NAND, NOR, EXOR and EXNOR, which are the building blocks for digital systems. Each gate is defined by its truth table, with NAND and NOR being able to represent all other gate functions.
This document provides the lab manual for the IC Applications lab course for students in the III BTech ECE program. It includes an introduction, a list of 15 experiments to be performed in the lab divided into two parts, general do's and don'ts for the lab, and details on the first experiment - Adder, Subtractor, and Comparator using the IC 741 op-amp. The document provides theory, circuit diagrams, procedures, observation tables and model calculations for the first experiment.
This presentation introduces logic gates. It defines a logic gate as a building block of digital circuits that takes two or more inputs and outputs one value based on Boolean algebra. Common logic gates are then described, including AND, OR, and NOT gates. NAND and NOR gates are universal gates that can be used to represent all other logic functions. Exclusive gates like XOR and XNOR are also discussed. Finally, compound gates are defined as combinations of basic logic gates to form more complex functions.
This document provides an overview of logic gates. It discusses how logic gates perform logical operations on inputs to produce outputs, and are commonly implemented electronically using transistors. The document then explains various logic gates like NOT, AND, OR, NAND, NOR, and XOR. It provides truth tables to illustrate the functionality of each gate. It also discusses how more complex logic can be achieved by combining simple gates. Finally, the document touches on how logic gates are used to build basic memory circuits like flip-flops, and their role in modern computer components.
The document provides instructions for a lab experiment using a microprocessor interfacing trainer (AM-2001). It includes:
- An overview of the AM-2001 which allows interfacing with microprocessors through an ISA bus interface card, making it platform independent.
- A description of the hardware components included in the AM-2001 such as power supplies, logic level indicators, logic switches, and a binary coded decimal input.
- Instructions for Lab 1 which introduce the components and demonstrate measuring logic levels and using logic switches and BCD input.
- Instructions for Lab 2 involve using an AND gate IC to verify its truth table outputs by connecting switches as inputs and an LED as the output.
This document describes basic logic gates and their functions. It explains that an AND gate outputs 1 only when all inputs are 1, while an OR gate outputs 1 if any input is 1. A NOT gate inverts the input, and a NAND gate outputs 1 when any input is 0. A NOR gate only outputs 1 when all inputs are 0, and an XOR gate outputs 1 when the inputs are different.
The document describes different types of logic gates - AND, OR, and NOT. It explains how each gate functions using diagrams and truth tables. The AND gate outputs high only when both inputs are high. The OR gate outputs low only when both inputs are low. The NOT gate inverts the input, outputting high for a low input and vice versa. Truth tables are provided showing the output for every combination of inputs for each gate.
The document provides an overview of logic gates and their functions. It defines logic gates as basic building blocks of digital circuits that take binary inputs and produce binary outputs. The five basic logic gates are described as AND, OR, NOT, NAND, and NOR gates. Truth tables and circuit diagrams are given to illustrate the input-output relationships for each gate. Examples of applications of logic gates in digital systems like alarms and automobiles are also presented.
The document describes experiments conducted on logic gates. It lists the components needed, provides theory on logic gates like AND, OR, NOT, NAND and NOR gates. It explains the procedure to study the gates and verify their truth tables. Circuits for half adder, full adder, half subtractor, full subtractor and various code converters are designed and their truth tables verified.
This is the project that describes each logic gate briefly. This includes AND , OR, NOT, NOR, NAND,XOR. Each gate has the symbol, working, boolean formula and the observation table.
this project requires breadboard, single stranded wire, battery pack(d.c.) , multimeter and finally their applications.
Rithu
AECS Kudankulam
This document provides an introduction to basic logic gates. It includes:
1. An introduction that defines logic gates and their use of diodes to allow or block signals based on logic conditions.
2. Descriptions of three basic logic gates - OR, AND, and NOT - including their symbols, Boolean expressions, and truth tables.
3. Sections on each of the three basic gates that explain how to simulate them using components like diodes, transistors, and resistors, and provide examples of their truth tables.
The document serves as an overview of logic gates, their components, representations, and functions as basic building blocks of digital circuits.
Logic gate tester for IC's ( Digital Electronics and Logic deisgn EE3114 )Jikrul Sayeed
Name of the project: Logic Gate Tester for DELD EE3114
1.1Abstract:
Performing various types of logic operation we need to use logic gates and in integrated circuit there are more than one gates fabricated in a single IC. Before using gates for various purposes we need to check logic gates including all logic
combination considering in Binary (Logic 1 & 0) needs to implement. It is a time consuming task to check all the input combinations, thus the sole purpose of this project to make it automatic to check all the logic .
The document is a lab manual for a logic design course. It provides instructions for 13 experiments involving logic gates and circuits, including realizing Boolean expressions using gates. It gives the procedure, components required, and an example problem for Experiment 1 on realizing Boolean expressions. The example problem gives a truth table and derives the simplified Boolean expressions in Sum of Products and Product of Sums form. It also shows implementations of the expressions using basic gates, only NAND gates, and only NOR gates.
The document discusses different types of logic gates such as AND, OR, NAND, NOR gates. It defines each gate, explains their operation through truth tables and diagrams. The document serves as a report on logic gates submitted as part of a school physics project.
Logic gates are the basic building blocks of digital circuits and perform logical operations. The main logic gates are AND, OR, and NOT. An AND gate outputs 1 only if all its inputs are 1. An OR gate outputs 1 if any of its inputs are 1. A NOT gate inverts its single input. Logic gates are constructed from diodes, transistors, and resistors on a silicon chip and their inputs and outputs represent either 1 or 0, true or false. Combination gates like NAND and NOR are derived from basic logic gates and their truth tables define the output for all possible input combinations.
The document provides an overview of the digital logic NOT gate:
- It is a single input gate that inverts its input signal, outputting a 0 when the input is 1 and vice versa.
- NOT gates can be constructed using transistors or with NAND and NOR gates connected in a specific configuration.
- The symbol for a NOT gate is a triangle pointing right with a circle "inversion bubble" at the output.
- Common integrated circuit implementations of NOT gates include the 7404 and CD4009.
Digital Logic & Computer Architecture Practical Book by Yasir Ahmed KhanYasir Khan
Here are the circuit designs and truth tables for the given Boolean expressions:
1. F = (a.b) (b'+c)
Circuit:
[CIRCUIT DIAGRAM OF GIVEN BOOLEAN EXPRESSION]
Truth Table:
[TRUTH TABLE OF GIVEN BOOLEAN EXPRESSION]
2. F = a + b'c
Circuit:
[CIRCUIT DIAGRAM OF GIVEN BOOLEAN EXPRESSION]
Truth Table:
[TRUTH TABLE OF GIVEN BOOLEAN EXPRESSION]
Please let me know if you need any clarification or have additional questions!
This document contains information about homework help resources and the syllabus for an electronics lab course. The syllabus lists 10 experiments involving digital and analog integrated circuits, including studying logic gates, op-amps, timers, counters, and analog-to-digital converters. Key details are provided on the operation and design of inverting/non-inverting amplifiers, differentiators, integrators, and astable/monostable multivibrators using a 555 timer chip. Circuit diagrams and design procedures are provided for several of the experiments.
This document provides instructions for laboratory exercises involving digital logic circuits. The exercises include:
1) Studying the operation of logic gates like AND, OR, NOT, NAND, and XOR using integrated circuits and completing truth tables.
2) Verifying Boolean logic laws such as associativity and distributivity using logic gate circuits.
3) Implementing NOT, NAND, NOR, and XOR gates using integrated circuits and observing their truth tables.
4) Demonstrating De Morgan's theorem by connecting logic gate circuits in a specific configuration and completing a truth table.
The document introduces basic electronic gates and their functions. It describes that gates require a power supply and have two nominal voltage values representing 0s and 1s. The main gates are AND, OR, NOT, NAND, NOR, EXOR and EXNOR, which are the building blocks for digital systems. Each gate is defined by its truth table, with NAND and NOR being able to represent all other gate functions.
This document provides the lab manual for the IC Applications lab course for students in the III BTech ECE program. It includes an introduction, a list of 15 experiments to be performed in the lab divided into two parts, general do's and don'ts for the lab, and details on the first experiment - Adder, Subtractor, and Comparator using the IC 741 op-amp. The document provides theory, circuit diagrams, procedures, observation tables and model calculations for the first experiment.
This presentation introduces logic gates. It defines a logic gate as a building block of digital circuits that takes two or more inputs and outputs one value based on Boolean algebra. Common logic gates are then described, including AND, OR, and NOT gates. NAND and NOR gates are universal gates that can be used to represent all other logic functions. Exclusive gates like XOR and XNOR are also discussed. Finally, compound gates are defined as combinations of basic logic gates to form more complex functions.
This document provides an overview of logic gates. It discusses how logic gates perform logical operations on inputs to produce outputs, and are commonly implemented electronically using transistors. The document then explains various logic gates like NOT, AND, OR, NAND, NOR, and XOR. It provides truth tables to illustrate the functionality of each gate. It also discusses how more complex logic can be achieved by combining simple gates. Finally, the document touches on how logic gates are used to build basic memory circuits like flip-flops, and their role in modern computer components.
The document provides instructions for a lab experiment using a microprocessor interfacing trainer (AM-2001). It includes:
- An overview of the AM-2001 which allows interfacing with microprocessors through an ISA bus interface card, making it platform independent.
- A description of the hardware components included in the AM-2001 such as power supplies, logic level indicators, logic switches, and a binary coded decimal input.
- Instructions for Lab 1 which introduce the components and demonstrate measuring logic levels and using logic switches and BCD input.
- Instructions for Lab 2 involve using an AND gate IC to verify its truth table outputs by connecting switches as inputs and an LED as the output.
This document describes basic logic gates and their functions. It explains that an AND gate outputs 1 only when all inputs are 1, while an OR gate outputs 1 if any input is 1. A NOT gate inverts the input, and a NAND gate outputs 1 when any input is 0. A NOR gate only outputs 1 when all inputs are 0, and an XOR gate outputs 1 when the inputs are different.
The document describes different types of logic gates - AND, OR, and NOT. It explains how each gate functions using diagrams and truth tables. The AND gate outputs high only when both inputs are high. The OR gate outputs low only when both inputs are low. The NOT gate inverts the input, outputting high for a low input and vice versa. Truth tables are provided showing the output for every combination of inputs for each gate.
The document discusses basic logic gates used in digital design including NOT, AND, OR, NAND, NOR, and XOR gates. It provides truth tables that define the output of each gate based on the inputs. Specifically, it shows how the output is calculated for each type of gate and how NAND and NOR gates are functionally equivalent to NOT-AND and NOT-OR respectively.
Transformers are static devices that change alternating current (AC) voltages from one level to another through magnetic induction. They consist of two coils wrapped around an iron core, and work by electromagnetic induction. Transformers can step voltages up or down, depending on the number of turns in the primary and secondary coils. Common applications of transformers include power transmission, electronics coupling, and providing different voltages for loads.
A transformer consists of two coils with a mutual magnetic field that allows it to convert alternating current of one voltage to another without changing frequency. It works on the principle of electromagnetic induction between the primary and secondary windings. There are several types of losses that occur in transformers like copper, eddy current, and hysteresis losses. The ratio of voltages out to voltages in depends on the turns ratio of the number of windings in the primary coil to the secondary coil. Transformers can either step up or step down voltages and are used widely in power transmission and applications requiring different voltages.
verification of logic gates cbse class 12Kirthi Kirthu
This document describes a physics investigatory project on logic gates submitted by S. Kiruthiga of Kendriya Vidyalaya, Dharmapuri. It includes an introduction to logic gates, their basic principles and types including OR, AND, NOT, NOR and NAND gates. Circuit diagrams and truth tables are provided for each gate. The project was guided by [name removed] and certifies this as Kiruthiga's bona fide work.
The document discusses basic logic gates and digital design. It covers the NOT, AND, and OR gates, as well as NAND and NOR gates. It explains DeMorgan's Theorem and how it can be used to transform expressions between AND/OR and NAND/NOR forms. The XOR and XNOR gates are also covered. Finally, it discusses multiple-input gates such as AND, OR, NAND, and NOR gates with more than two inputs.
This document provides an overview of logic gates and digital logic circuits. It defines common logic gates like AND, OR, NOT, NAND and NOR. It describes transistor-transistor logic (TTL) and complementary metal-oxide-semiconductor (CMOS) logic families and their characteristics. Examples of logic circuits using TTL and CMOS gates are also presented.
The document provides details about demonstration experiments involving logic gates and transformers.
It describes the basic logic gates - OR, AND, NOT, NOR, NAND, EXOR and EXNOR - and provides their truth tables and circuit designs. It also explains the working of step-down and step-up transformers through circuit diagrams and discusses transformer ratio, efficiency and various energy losses in transformers.
This document discusses different types of logic gates, including their definitions, truth tables, and circuit implementations. It covers basic gates like AND, OR, and NOT; universal gates like NAND and NOR; exclusive gates like XOR and XNOR. It also discusses how logic gates can be implemented using transistors, diodes, and CMOS circuits. Finally, it outlines some common applications of logic gates in areas like microcontrollers, calculators, and digital communications.
1. The document discusses programming for programmable logic controllers (PLCs), including basic PLC operations using binary numbers, logic gates, ladder diagrams, and mnemonic codes.
2. It describes the basic logic functions of AND, OR, and NOT gates that digital devices use, and how ladder diagrams represent circuit diagrams using these logic symbols.
3. The steps for designing ladder diagrams from truth tables or state diagrams are outlined, including converting the diagrams to mnemonic codes that can be programmed into a PLC.
Digital logic circuits have two states - on or off (1 or 0, true or false). TTL uses bipolar transistors and operates at 5V but requires more power, while CMOS uses MOSFETs, operates at 3-15V, and consumes very little power, making it suitable for portable equipment. Sequential logic has an output dependent on current and previous inputs, while combinational logic only depends on current inputs. Basic logic gates include AND, OR, NAND, NOR, NOT, XOR, and XNOR.
This document discusses digital logic gates. It begins by defining a gate as a digital circuit with one or more inputs and one output. The three basic gates are described as the NOT, OR, and AND gates. Additional universal gates, the NAND and NOR gates, are introduced. Truth tables are provided to explain the output of each gate for all possible input combinations. The document also discusses how to derive different gate functions using NAND and NOR gates alone through De Morgan's theorems.
The document provides information about basic logic gates including NOT, AND, OR, NAND, NOR, and EOR gates. It explains their truth tables and shows examples of their inputs and outputs. It also discusses combinational logic circuits using multiple gates and provides an example of a remote control circuit. Finally, it shows how to convert basic logic gates to equivalents using only NAND gates in order to reduce costs when using integrated circuits.
- Boolean algebra was developed by George Boole in the 1800s as an algebra of logic to represent logical statements and relationships using algebraic equations. It uses two values, True and False, represented by 1 and 0 respectively in digital circuits.
- Boolean algebra is used to perform logical operations in digital computers and circuits using logic gates. The fundamental logic gates are AND, OR, and NOT. Truth tables define all possible input-output combinations of logic operations.
- Logic gates like AND, OR, NOT, NAND, NOR, XOR, and XNOR can be combined in electronic circuits to perform useful functions and operations, with applications including security alarms, temperature controls, and more. Boolean algebra theorems define rules and properties for
This document discusses basic logic concepts used in ladder logic programming including gates, latch/unlatch coils, and processor status files. It introduces binary concepts and how gates like AND, OR, NOT, NAND, NOR, and XOR make decisions. Examples of gate circuits are shown in electromechanical and PLC/PAC ladder diagrams. Latch and unlatch coils are used to control outputs and the first scan bit is identified as a useful processor status address.
This document discusses logic gates and Boolean algebra. It provides information on the basic logic gates (NOT, AND, OR, NAND, NOR, XOR, XNOR), their truth tables, and American vs. British symbols. It also discusses how to analyze combinational logic circuits using truth tables and how to convert logic circuits into equivalent circuits using only NAND gates. Pupil problems are included for practicing logic gates and Boolean expressions.
George Boole developed Boolean algebra between 1815-1864 as an algebra of logic to represent logical statements as either true or false (1 or 0). Boolean algebra uses logical operators like AND, OR, and NOT to represent logical operations in digital circuits. Logic gates are basic digital circuits that perform Boolean operations on inputs and output a single value. Common logic gates include AND, OR, and NOT. Boolean algebra finds applications in digital electronics and computer circuits.
The document provides an introduction to digital systems and digital circuits. It discusses how digital systems use discrete voltage levels to represent binary digits, unlike analog systems which use continuous ranges of values. The advantages of digital systems include reproducibility, reliability, flexibility, and lower costs due to integrated circuits. Boolean algebra is introduced as the mathematical system used to analyze digital circuits, using binary operations like AND, OR and NOT. Common digital logic gates like AND, OR, NAND, NOR and XOR are described along with their truth tables. Finally, it provides an overview of how logic gates can be integrated into circuits and packaged as integrated circuits.
Logic gates are the basic building blocks of digital circuits and are used to implement Boolean logic functions. The document discusses the basic logic gates - NOT, OR, and AND gates. It explains their truth tables, Boolean expressions, and circuit diagrams using diodes. Digital circuits have advantages over analog circuits like high reliability, flexibility, and accuracy. They are widely used in computers, electronics, and other digital devices.
This document provides an introduction to Boolean algebra, which was developed by English mathematician George Boole in the 1800s. It describes Boolean algebra as an algebra of logic or an algebra of two values (true or false). The key concepts covered include:
- The basic logical operators of AND, OR, and NOT
- How these operators are represented using 1s and 0s in digital circuits
- Truth tables for the operators
- Logic gates (AND, OR, NOT) that perform Boolean operations in circuits
- Practical applications of logic gates in electronic devices
- Other logic gates like NAND, NOR, XOR, and XNOR
- Basic theorems of Boolean algebra including De Morgan's theorems
This document discusses digital logic gates and integrated circuits. It describes the NAND gate and how it is constructed from an AND gate and inverter. It explains that integrated circuit chips contain networks of transistors to perform logic functions and discusses the common 7400 series chips. It then gives details on an experiment to design and simulate OR, NAND, AND, and NOR logic gates using integrated circuits, LEDs, resistors, and a breadboard. Truth tables are provided to summarize the output for each gate based on the input values.
This document discusses digital logic gates and integrated circuits. It describes the NAND gate and how it is constructed from an AND gate and inverter. It explains that integrated circuit chips contain networks of transistors to perform logic functions and discusses the common 7400 series chips. It then gives details on an experiment to design and simulate OR, NAND, AND logic gate circuits using integrated circuits, resistors, LEDs, and a breadboard. Truth tables are provided to summarize the output for each gate based on the input values.
Programmable logic controllers (PLCs) have become the most common choice for manufacturing controls. PLCs use ladder logic programming, which mimics relay logic wiring to make retraining easier. Ladder logic diagrams show inputs, outputs, and the logic that determines how inputs activate outputs. PLCs read ladder logic programs to operate digital and analog systems through input and output modules.
The document provides an introduction to programmable logic controllers (PLCs), including their history, programming using ladder logic, and basic operation. It discusses how PLCs use ladder logic, which was developed to resemble relay logic used in early electrical controls. Ladder logic programming allows inputs and outputs to be represented by contacts in a rung-based diagram. The document also describes different programming methods for PLCs including mnemonic instructions and structured text, and covers how a basic PLC scans inputs, executes the ladder logic, and updates outputs in a continuous control loop.
The document provides an introduction to programmable logic controllers (PLCs), including their history, programming methods such as ladder logic and mnemonic code, and basic operation. It discusses how PLCs work using ladder logic similar to relay circuits, with inputs, outputs, and a scan cycle to read inputs, run the logic, and update outputs. Examples of ladder logic programs and I/O are presented. The objectives are to understand basic PLC concepts and programming and write simple ladder logic programs.
This document defines and describes basic logic gates. It lists the three main types of logic gates as AND, OR, and NOT. It provides the symbols, truth tables, and Boolean equations for each gate. The NOT gate inverts its input and outputs the opposite value. The OR gate outputs a 1 if either or both inputs are 1. The AND gate only outputs a 1 if both inputs are 1.
This document discusses counters and their operation. It describes two types of counters: ripple up and ripple down counters. It explains how to calculate the maximum count of a counter based on the number of flip-flops. Truth tables and waveform diagrams are provided to illustrate the counting sequence of 4-bit asynchronous up and down counters. The key aspects of ripple up and down counters such as clearing, presetting, and their output patterns as they count up or down are also covered.
This document outlines the topics to be covered in a web authoring class test, including HTML web elements and components, HTML validation tools, cascading style sheets, web forms, and browser compatibility. The test will cover topics 1 through 12 on HTML elements, topic 14 on validation tools, topics 14 through 18 on cascading style sheets, topics 19 through 22 on web forms, and topics 23 through 26 on browser compatibility.
To publish a website, you must:
1. Create the website content locally either through manual coding or a content management system.
2. Purchase a hosting plan from a provider that includes storage, bandwidth, and a domain name.
3. Upload the website files to the hosting server using FTP client to publish the site publicly on the internet.
This document discusses how to set up and synchronize a remote website using Dreamweaver. It defines a local site as being stored on a computer's hard drive and a remote site as being stored on a web server connected to the internet. It describes using FTP, SFTP, WebDav or RDS to connect Dreamweaver to a remote site. It also explains how to synchronize files between the local and remote sites by uploading newer local files, downloading newer remote files, or ensuring both sites have the newest versions of all files.
The document discusses the importance of validating web page contents for several reasons:
1. Validation helps ensure consistent rendering across different platforms by conforming to standards.
2. Validation makes pages easier to maintain and evolve over time.
3. Validation provides greater assurance that pages will continue to work as intended with future browsers and technologies.
4. Validation helps teach good coding practices and catches mistakes, especially for beginners.
The document discusses ensuring that website content meets technical protocols by confirming content complies with standards, technology supports multimedia content, and testing content functions properly across browsers and with user interactions as intended. It also lists required skills and knowledge for website publishing such as file transfer, site testing, server operating systems, and protocols.
This document discusses web page validation and the benefits of standards-based design. It explains that the W3C provides guidelines and specifications for HTML and XHTML and offers a free online validation service. Validating checks that a web page follows the correct markup rules. Standards-based design using HTML and CSS requires less code, makes pages easier to maintain and access, improves search engine optimization, and increases compatibility with different devices.
This document discusses web page validation and the benefits of standards-based design. It explains that the W3C provides guidelines and specifications for HTML and XHTML and offers a free online validation service. Validating checks that a web page follows the correct markup rules. Standards-based design using HTML and CSS requires less code, makes pages easier to maintain and access, improves search engine optimization, and increases compatibility with different devices.
Web topic 28. w3 c standards and guidelinesCK Yang
W3C develops protocols and guidelines to ensure the long-term growth of the World Wide Web. Its standards define key parts of how the Web works. W3C's mission is to lead the Web to its full potential through developing standards and guidelines. The organization aims to promote participation and sharing of knowledge on a global scale through an open Web.
Web topic 26 browser compatibilty and securityCK Yang
The document discusses browser compatibility and the importance of testing websites across different browsers. It notes that browsers can interpret HTML and CSS differently, so pages may look different in various browsers like Internet Explorer, Firefox, Safari, and Chrome. It recommends testing websites in multiple browsers to ensure compatibility. Various tools for browser testing are also described, such as browser emulation applications, Dreamweaver, Adobe BrowserLab, and Microsoft SuperPreview. The document emphasizes the importance of browser compatibility testing to avoid layout issues and bugs.
The document discusses the need for mobile-optimized websites. It explains that mobile browsing is growing rapidly but most websites are designed for desktop use. Key differences between mobile and desktop experiences include smaller screen sizes and vertical versus horizontal orientation on phones. Limitations of mobile browsing include touch-only navigation, slower speeds, and less support for multimedia. The document recommends using responsive design techniques like media queries and separate style sheets to optimize websites for different devices.
This document discusses web browsers. It defines a web browser as software that allows users to view web pages and other online content. It lists some common web browsers like Internet Explorer, Mozilla Firefox, and Safari. It outlines features of web browsers such as spell checkers, bookmarks, and pop-up blocking. The document also notes technologies supported by browsers like Java, RSS, and XHTML and languages supported like English, German, and Spanish. It concludes by mentioning browser plugins and trends in internet statistics and users.
Web accessibility means that people with disabilities can perceive, understand, navigate, and interact with the web. It is important to ensure equal access and opportunity for all users, including those with visual, auditory, physical, speech, cognitive or neurological disabilities. Key principles of accessible design include providing alternative text for images, using headings for tables, ensuring all forms can be completed and submitted, making links meaningful without surrounding context, captioning media, and allowing users to skip repetitive content. Accessibility should be considered from the beginning of web development and evaluated throughout using tools as well as human review.
1. The document discusses form validation using JavaScript. It describes form validation as checking that a form has been filled in correctly before submission.
2. There are two main methods of form validation: client-side (using JavaScript) and server-side (using CGI scripts or ASP). Client-side validation is easier to implement but less secure, while server-side is more secure but more complex.
3. An example is given demonstrating client-side form validation using JavaScript. The validate_form() function checks if the contact name field is empty, and alerts the user if so before allowing submission.
This document discusses using JavaScript to pass information via web forms and dynamically change web pages. It covers JavaScript basics like variables, functions, alerts and prompts, and provides examples of how to use JavaScript for calculations, displaying text, working with dates, and swapping images. The document provides code snippets to demonstrate common JavaScript commands and syntax.
This document discusses HTML forms and the various form elements used to gather user input. It identifies the <form> tag which defines a form section and includes attributes like action and method. The <input> tag is used to create form controls like text boxes, checkboxes, radio buttons, etc. Other tags covered are <textarea> for multi-line text, <select> and <option> for drop-down menus, and <submit> for submitting the form. The document provides examples of how to use these tags to build interactive forms.
This document discusses HTML forms, which allow users to enter and submit information through a web page. It describes the <form>, <input>, <textarea>, and <select> tags used to build forms. <form> defines a form section and includes attributes like action and method. <input> creates different form controls like text boxes, checkboxes, and buttons. <textarea> makes multi-line text fields. <select> produces drop-down menus, with <option> creating the menu items. The document explains how to use these tags to build basic forms that gather and submit user input.
This document discusses conflict resolution in CSS. It explains that embedded styles will override conflicting external styles due to the cascade hierarchy. Only directly conflicting styles are overridden - the browser tries to use both. Specificity, inheritance, and the order of linked styles also determine which styles take precedence. Ids have the highest specificity.
The document discusses various topics in CSS including font families, the box model, text formatting and positioning, and table formatting. It defines five font families - serif, sans-serif, script, monospace, and fantasy - and describes their common uses. It also explains the box model of margins, padding, borders, and background, and properties for text alignment, positioning, and table styling.
This document provides guidance on using a standardized workflow to create CSS web pages. It recommends starting with content and basic HTML before working on CSS styles from the top of the page down. The CSS should be kept simple with a master style sheet that resets defaults, formats text elements consistently, and defines common reusable classes. Following this workflow helps create CSS pages in half the time by establishing a clean base and reusable styles.
This document discusses four theories of Cascading Style Sheets (CSS):
1. Cascade theory describes how the order and placement of CSS rules affects styling.
2. Inheritance theory describes how rules can affect previously declared rules.
3. Descendant theory describes how rules can target elements based on their relationship to other elements.
4. Specificity theory describes how browsers determine which rules to apply when rules conflict based on an element's specificity weight.
2. Chapter 3 - Basic Logic Gates
Lesson Objectives
Upon completion of this topic, you should be able to:
Relate the operation of basic logic gates such as AND,
OR, NOT, NAND, NOR, EX-OR and EX-NOR, and
construct its truth table.
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3. Chapter 3 - Basic Logic Gates
Specific Objectives
Students should be able to :
Explain the use of logic gate.
Describe the function of the basic logic gates (i.e. NOT, AND,
NAND, OR, NOR, EX-OR and EX-NOR) with the help of symbol,
truth table and its equivalent switching circuit.
Describe how NOT, AND, OR, NOR can be constructed from
NAND gates.
Describe how NOT, AND, OR, NOR can be constructed from
NOR gates.
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4. Chapter 3 - Basic Logic Gates
Logic Gates
In digital logic system, events are described
as either ‘0’ or ‘1’
Logic 1 Logic 0
Switch ON Switch OFF
Bulb lights up Bulb unlighted
High Low
True False
5 volts 0 volts
2.4V to 5V 0V to 0.4V
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5. Chapter 3 - Basic Logic Gates
Logic Gates
Positive Logic
In a positive logic system, a high voltage is used to represent logical
true(1), and a low voltage for logical false (0).
In positive logic circuits it is normal to use +5V for true and
0V for false.
Negative Logic
In a negative logic system, a low voltage is used to represent
logical true (1) and a high voltage for a logical false (0).
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6. Chapter 3 - Basic Logic Gates
Gate
- it has 2 or more binary inputs and 1 output
Binary Binary
Inputs
Gate Output
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7. Chapter 3 - Basic Logic Gates
7 Basic Logic Gates
AND gate
OR gate
INVERTER ( NOT ) gate
NAND gate
NOR gate
XOR gate
XNOR gate
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8. Chapter 3 - Basic Logic Gates
Truth Table
Table which relates the output of a logic function to all
the possible combinations of the inputs.
The number of possible combinations of the inputs is
equal to 2N, where N is the number of inputs
A logic gate with 2 inputs 22= 4 possible combinations from its inputs
Inputs Output
0 0 Depends on the logic function
0 1 Depends on the logic function
1 0 Depends on the logic function
1 1 Depends on the logic function
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9. Chapter 3 - Basic Logic Gates
The AND Operation
A B
L=A.B
Lamp: Off=0 Switch: Open=0
ON=1 Closed=1
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10. Chapter 3 - Basic Logic Gates
Truth Table of AND Gate
A B L
Lamp : Off = 0
0 0 0 On = 1
0 1 0
1 0 0 Switch : Open =0
Closed=1
1 1 1
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11. Chapter 3 - Basic Logic Gates
The AND Gate
Symbol
A
B Y=A.B.C
C
Equation : Y = A.B.C
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12. Chapter 3 - Basic Logic Gates
Summary of AND Gate
The AND gate produces a HIGH output only when all
of the inputs are HIGH
1
1
1
When any of the inputs is LOW, the output is LOW
0 1 0
0 0 0
1 0 0
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13. Chapter 3 - Basic Logic Gates
Truth Table of AND Gate
A B C L
0 0 0 0
0 0 1 0
0 1 0 0
0 1 1 0
1 0 0 0
1 0 1 0
1 1 0 0
1 1 1 1 Output = 1 only
1 1 1 1 if all inputs are 1
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14. Chapter 3 - Basic Logic Gates
Example
Determine the output waveform for the AND gate shown.
A 0 1 0 0 1 0 A
Y
B 0 0 0 1 0 B
1
Y 0 0 0 0 0
1
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15. Chapter 3 - Basic Logic Gates
The OR Operation
A
B
Lamp: OFF= 0 Switch: Open=0
ON=1 Closed=1
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16. Chapter 3 - Basic Logic Gates
Truth Table of OR Gate
A B L
Lamp : OFF =0
0 0 0 ON=1
0 1 1
1 0 1 Switch : Open=0
Closed=1
1 1 1
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17. Chapter 3 - Basic Logic Gates
The OR Gate
Symbol
A
B Y
C
Equation : Y = A + B + C
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18. Chapter 3 - Basic Logic Gates
Summary of OR Gate
The output is LOW only when all the inputs are LOW
0
0
0
The OR gate produces a HIGH on the output when any of
the inputs is HIGH
1 0 1
1 1 1
0 1 1
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19. Chapter 3 - Basic Logic Gates
Truth Table of OR Gate
A B C L
0 0 0 0
0 0 1 1
0 1 0 1
0 1 1 1
1 0 0 1
1 0 1 1
1 1 0 1
Output = 1 only if
1 1 1 1 any of inputs is 1
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20. Chapter 3 - Basic Logic Gates
Example
Draw the output waveform for the OR gate
A
A0 1 0 1 0 Y
B
B 0 1 1 0 0
Y 0
1 1 1 0
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21. Chapter 3 - Basic Logic Gates
The NOT Operation (Inverter)
Symbol
A A
A A
Equation
Y = A
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22. Chapter 3 - Basic Logic Gates
Truth Table of Inverter
Inputs Output
0 1
1 0
Its logic output is always the inverse of the logic inputs
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23. Chapter 3 - Basic Logic Gates
NAND Gate
A A
X=AB X=AB
B B
Equation
X= AB
X= AB
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24. Chapter 3 - Basic Logic Gates
Truth Table of NAND Gate
Inputs AND NAND
A B AB AB
0 0 0 1
0 1 0 1
1 0 0 1
1 1 1 0
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25. Chapter 3 - Basic Logic Gates
Summary of NAND Gate
The NAND gate produces a LOW output only when all
the inputs are HIGH
1
0
1
When any of the inputs is LOW , the output will be HIGH
0 1 0
1 1 1
1 0 0
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26. Chapter 3 - Basic Logic Gates
Example
Draw the output waveform for the NAND gate shown
0 0
A 0 1 1 A
Y
B
0 0
1 1 1
B
Y 1 1
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27. Chapter 3 - Basic Logic Gates
NOR Gate
A A
X=A+B
X=A+B B
B
Equation
X= A+B
X= A+B
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28. Chapter 3 - Basic Logic Gates
Truth Table of NOR Gate
Inputs OR NOR
A B A+B A+B
0 0 0 1
0 1 1 0
1 0 1 0
1 1 1 0
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29. Chapter 3 - Basic Logic Gates
Summary of NOR Gate
The NOR gate produces a HIGH output only when all
the inputs are LOW
0
1
0
When any of the inputs is HIGH , the output will be LOW
0 1 1
0 0 0
1 0 1
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30. Chapter 3 - Basic Logic Gates
Example
Draw the output waveform for the NOR gate shown
A 0 1 0 1 0 1 A
Y
B
1 1 0 1 0 0
B
Y 0 0 1 0 0
1
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32. Chapter 3 - Basic Logic Gates
EX-OR Gate
Truth Table
A B Y
A
0 0 0
X = A ⊕B
B 0 1 1
1 0 1
1 1 0
Logic Equation
X = AB + A B Its output is High only when the
X = A⊕B inputs are at different levels.
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33. Chapter 3 - Basic Logic Gates
EX-NOR Gate
Truth Table
A A B Y
X = A⊕B 0 0 1
B
0 1 0
1 0 0
1 1 1
Logic Equation
X = A B + AB Its output is High only when the inputs are
X = A⊕B at the same levels.
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34. Chapter 3 - Basic Logic Gates
Exercise on Timing Diagram
Draw the output waveform X of the EX-OR gate with inputs
A and B given below:
A
X
B
A
B
X
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35. Chapter 3 - Basic Logic Gates
Exercise on Timing Diagram
Draw the output waveform X of the EX-NOR gate with inputs A
and B given below:
A
X
B A
B
X
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