Logic gates are electronic digital circuits that perform logic functions. The common logic gates are AND, OR, NOT, NAND, NOR, XOR, and XNOR. Each gate has a corresponding logic symbol and truth table. Logic gates can be combined to build more complex digital circuits like adders, subtractors, and parity checkers. Common logic gate integrated circuits include the 7400, 7402, 7404, 7408, and 7432 series, with each having a specific pin configuration. Logic gates are fundamental building blocks for digital electronics.
This document discusses digital logic circuits and binary logic. It begins with an overview of binary logic, logic gates like NAND, NOR and XOR, and Boolean algebra. It then covers analog vs digital signals, quantization, and converting between analog and digital formats. Various representations of digital designs are presented, including truth tables, Boolean algebra, and schematics. Common logic gates and their representations are described. The document discusses design methodologies and analyses, as well as simulation of logic circuits. It also covers elementary binary logic functions, basic identities of Boolean algebra, and converting between Boolean expressions and logic circuits.
Physics investigatgory project on logic gates class 12appietech
This document describes various logic gates and their workings. It begins with introducing logic gates and their basic components like inputs, outputs, truth tables, and Boolean algebra. It then explains the OR gate, AND gate, NOT gate, NOR gate, NAND gate, EX-OR gate, and EX-NOR gate through their circuit diagrams and truth tables. Each gate is constructed using basic electronic components like diodes, transistors, and resistors. The document concludes that logic gates are fundamental building blocks of modern electronics and digital circuits.
This presentation introduces digital logic gates and their applications. It discusses different types of logic gates like AND, OR, NOT, NAND, NOR gates. It explains how individual logic gates can be connected to form more complex circuits. The presentation also covers topics like different logic gate families (TTL, CMOS), their input/output voltage levels, integrated circuit classification based on transistor count (SSI, MSI, LSI, VLSI etc.) and sources of noise in digital circuits.
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.
Logic gates are elementary building blocks of digital circuits that have inputs and outputs representing binary digits 0 and 1. There are several basic types of logic gates including AND, OR, NOT, XOR, NAND, NOR, and XNOR gates. Each gate functions according to specific rules - for example, an AND gate only outputs 1 if all its inputs are 1, while a NAND gate produces the opposite output of an AND gate. Logic gates are used in various electronic devices and circuits.
Logic gates are electronic digital circuits that perform logic functions. The common logic gates are AND, OR, NOT, NAND, NOR, XOR, and XNOR. Each gate has a corresponding logic symbol and truth table. Logic gates can be combined to build more complex digital circuits like adders, subtractors, and parity checkers. Common logic gate integrated circuits include the 7400, 7402, 7404, 7408, and 7432 series, with each having a specific pin configuration. Logic gates are fundamental building blocks for digital electronics.
This document discusses digital logic circuits and binary logic. It begins with an overview of binary logic, logic gates like NAND, NOR and XOR, and Boolean algebra. It then covers analog vs digital signals, quantization, and converting between analog and digital formats. Various representations of digital designs are presented, including truth tables, Boolean algebra, and schematics. Common logic gates and their representations are described. The document discusses design methodologies and analyses, as well as simulation of logic circuits. It also covers elementary binary logic functions, basic identities of Boolean algebra, and converting between Boolean expressions and logic circuits.
Physics investigatgory project on logic gates class 12appietech
This document describes various logic gates and their workings. It begins with introducing logic gates and their basic components like inputs, outputs, truth tables, and Boolean algebra. It then explains the OR gate, AND gate, NOT gate, NOR gate, NAND gate, EX-OR gate, and EX-NOR gate through their circuit diagrams and truth tables. Each gate is constructed using basic electronic components like diodes, transistors, and resistors. The document concludes that logic gates are fundamental building blocks of modern electronics and digital circuits.
This presentation introduces digital logic gates and their applications. It discusses different types of logic gates like AND, OR, NOT, NAND, NOR gates. It explains how individual logic gates can be connected to form more complex circuits. The presentation also covers topics like different logic gate families (TTL, CMOS), their input/output voltage levels, integrated circuit classification based on transistor count (SSI, MSI, LSI, VLSI etc.) and sources of noise in digital circuits.
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.
Logic gates are elementary building blocks of digital circuits that have inputs and outputs representing binary digits 0 and 1. There are several basic types of logic gates including AND, OR, NOT, XOR, NAND, NOR, and XNOR gates. Each gate functions according to specific rules - for example, an AND gate only outputs 1 if all its inputs are 1, while a NAND gate produces the opposite output of an AND gate. Logic gates are used in various electronic devices and circuits.
This document discusses binary coded decimal (BCD) and decimal decoders. It begins by introducing the team members and then provides information about BCD, including that each decimal digit is represented by 4 bits. It describes how BCD is commonly used in electronic displays. It then discusses decimal decoders, including how they work to decode a BCD input into one of ten decimal outputs. It provides examples of 2-4 and BCD to decimal decoders. It concludes by discussing other types of decoders and how decoders can be used in logic design.
NAND and NOR implementation and Other two level implementationMuhammad Akhtar
This presentation discusses the implementation of logic gates using NAND and NOR gates. It covers:
1) How to implement NOT, AND, and OR gates using only NAND gates by taking advantage of NAND gate properties and De Morgan's laws.
2) How to implement NOT, AND, and OR gates using only NOR gates in a similar manner.
3) Wired logic implementations using open collector NAND gates and ECL NOR gates.
4) The eight non-degenerate two-level logic forms and examples of AND-OR Invert and OR-AND Invert implementations.
The document discusses digital logic gates and their usage in computers. It describes that logic gates combine electrical pulses following logical rules and are the basic components used to move data and instructions through a computer. The three basic logic gates are AND, OR, and NOT. These gates can be combined to perform more complex logic functions and operations like addition. Adders are constructed using networks of half adders and full adders to add binary numbers.
A combinational circuit is a logic circuit whose output is solely determined by the present input. It has no internal memory and its output depends only on the current inputs. A half adder is a basic combinational circuit that adds two single bits and produces a sum and carry output. A full adder adds three bits and produces a sum and carry like the half adder. Other combinational circuits discussed include half and full subtractors, decoders, encoders, and priority encoders.
This document discusses logic gates, which are basic building blocks of digital circuits. It defines logic gates as circuits that output a 1 or 0 based on their inputs. The main types of logic gates covered are AND, OR, NOT, NAND, and NOR gates. Their symbols and functions are explained, such as how AND gates output 1 only if all inputs are 1, and OR gates output 1 if any input is 1. Examples of logic gates in daily life are also mentioned.
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.
This document discusses various encoders and decoders used in digital circuits. It describes decimal to BCD encoders that convert decimal numbers to binary coded decimal. Priority encoders are discussed that compress multiple inputs into fewer outputs based on priority. Decoders discussed include BCD to decimal decoders that convert BCD to decimal numbers, and seven segment decoders that convert codes to activate the segments of seven segment displays. Applications of encoders and decoders include data communications, compression, security, and making data human readable.
Presentation on Op-amp by Sourabh kumarSourabh Kumar
Visit Andro Root ( http:\\www.androroot.com ) for Tech. news and Smartphones.
Presentation on Op-amp(Operational Amplifier) by Sourabh kumar. B.tech Presentation,
Chapter 4. logic function and boolean algebraAshish KC
- Boolean algebra is used to analyze and design digital logic circuits and determines logical propositions as either true or false. It uses basic logic gates like AND, OR, and NOT.
- AND gates output 1 only if all inputs are 1, while OR gates output 1 if any input is 1. NOT gates invert the input. More complex gates can be made by combining basic gates, like NAND (AND with output inverted) and NOR (OR with output inverted).
- Boolean algebra has laws like commutative, distributive, complement, identity, and associative laws that define the operations of logical variables and simplify expressions. Together, Boolean algebra and logic gates form the foundation of digital circuit and computer design.
Two Input NOR gate using diode and transistorsDhruvGupta187
The document describes a physics project on designing a two-input NOR gate circuit. It includes an introduction explaining the aim to create the circuit using components like diodes, switches, transistors and a battery. It then provides details of the materials used, a circuit diagram, explanations of NOR gates and their truth tables. Furthermore, it explains how other basic logic gates can be derived from a NOR gate and concludes that the circuit's output will be high only if both inputs are low.
This document describes the NAND gate, a digital logic gate that implements the NAND logical operation. It has two or more inputs but only one output. The output is HIGH only if at least one of the inputs is LOW, and is LOW only when all inputs are HIGH. NAND gates can be used to implement any Boolean function, and are commonly used to build circuits because they are simple and fast. The document explains how NAND gates can function as NOT, AND, and OR gates and illustrates their pin diagrams and truth tables.
The document discusses logic gates and their usage. It introduces different logic gates including AND, OR, NAND, NOR, XOR and XNOR. It describes how to draw logic circuits from Boolean expressions and analyze circuits to obtain logical expressions. The document also discusses how NAND and NOR gates are universal and can be used to build any other logic gate. It covers positive and negative logic and how to construct sum-of-product and product-of-sum expressions using logic gates.
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.
This document discusses programmable logic devices (PLDs). It describes the different types of PLDs including SPLDs, CPLDs, and FPGAs. SPLDs are the least complex, while CPLDs have higher capacity than SPLDs and allow for more complex logic circuits. FPGAs have the greatest logic capacity and consist of an array of configurable logic blocks and programmable interconnects. The document also covers how PLDs are programmed using schematic entry or text-based entry along with required programming software and hardware.
The NAND gate is a universal gate that can be used to build all basic logic gates. It is constructed by connecting a NOT gate to the output of an AND gate. In its truth table, the NAND gate output is 0 only when both inputs are 1, and 1 for all other combinations. Circuits for AND, OR, NOT, NOR, half adder, and full adder can all be made using only NAND gates, demonstrating its universal properties for building digital logic functions.
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.
This document discusses various logic gates and their truth tables. It begins by explaining the AND, OR, and NOT gates and providing their respective logic symbols, descriptions, and truth tables. It then covers the NAND, NOR, XOR, and XNOR gates. The document also provides an example of converting a logic circuit diagram into a truth table and a Boolean expression. Finally, it discusses implementations of logic gates using integrated circuits and the use of Karnaugh maps to minimize logic expressions.
This document provides information on light emitting diodes (LEDs) and organic light emitting diodes (OLEDs). It defines LEDs and OLEDs, describes their basic structures and working principles. The key differences are that LEDs use inorganic semiconductors while OLEDs use organic thin films. The document lists advantages of each such as energy efficiency and flexibility for OLEDs. It also discusses applications in devices like phones, displays and lighting. In conclusion, it compares both technologies on factors like viewing angle, response time and temperature range.
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 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 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.
This document discusses binary coded decimal (BCD) and decimal decoders. It begins by introducing the team members and then provides information about BCD, including that each decimal digit is represented by 4 bits. It describes how BCD is commonly used in electronic displays. It then discusses decimal decoders, including how they work to decode a BCD input into one of ten decimal outputs. It provides examples of 2-4 and BCD to decimal decoders. It concludes by discussing other types of decoders and how decoders can be used in logic design.
NAND and NOR implementation and Other two level implementationMuhammad Akhtar
This presentation discusses the implementation of logic gates using NAND and NOR gates. It covers:
1) How to implement NOT, AND, and OR gates using only NAND gates by taking advantage of NAND gate properties and De Morgan's laws.
2) How to implement NOT, AND, and OR gates using only NOR gates in a similar manner.
3) Wired logic implementations using open collector NAND gates and ECL NOR gates.
4) The eight non-degenerate two-level logic forms and examples of AND-OR Invert and OR-AND Invert implementations.
The document discusses digital logic gates and their usage in computers. It describes that logic gates combine electrical pulses following logical rules and are the basic components used to move data and instructions through a computer. The three basic logic gates are AND, OR, and NOT. These gates can be combined to perform more complex logic functions and operations like addition. Adders are constructed using networks of half adders and full adders to add binary numbers.
A combinational circuit is a logic circuit whose output is solely determined by the present input. It has no internal memory and its output depends only on the current inputs. A half adder is a basic combinational circuit that adds two single bits and produces a sum and carry output. A full adder adds three bits and produces a sum and carry like the half adder. Other combinational circuits discussed include half and full subtractors, decoders, encoders, and priority encoders.
This document discusses logic gates, which are basic building blocks of digital circuits. It defines logic gates as circuits that output a 1 or 0 based on their inputs. The main types of logic gates covered are AND, OR, NOT, NAND, and NOR gates. Their symbols and functions are explained, such as how AND gates output 1 only if all inputs are 1, and OR gates output 1 if any input is 1. Examples of logic gates in daily life are also mentioned.
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.
This document discusses various encoders and decoders used in digital circuits. It describes decimal to BCD encoders that convert decimal numbers to binary coded decimal. Priority encoders are discussed that compress multiple inputs into fewer outputs based on priority. Decoders discussed include BCD to decimal decoders that convert BCD to decimal numbers, and seven segment decoders that convert codes to activate the segments of seven segment displays. Applications of encoders and decoders include data communications, compression, security, and making data human readable.
Presentation on Op-amp by Sourabh kumarSourabh Kumar
Visit Andro Root ( http:\\www.androroot.com ) for Tech. news and Smartphones.
Presentation on Op-amp(Operational Amplifier) by Sourabh kumar. B.tech Presentation,
Chapter 4. logic function and boolean algebraAshish KC
- Boolean algebra is used to analyze and design digital logic circuits and determines logical propositions as either true or false. It uses basic logic gates like AND, OR, and NOT.
- AND gates output 1 only if all inputs are 1, while OR gates output 1 if any input is 1. NOT gates invert the input. More complex gates can be made by combining basic gates, like NAND (AND with output inverted) and NOR (OR with output inverted).
- Boolean algebra has laws like commutative, distributive, complement, identity, and associative laws that define the operations of logical variables and simplify expressions. Together, Boolean algebra and logic gates form the foundation of digital circuit and computer design.
Two Input NOR gate using diode and transistorsDhruvGupta187
The document describes a physics project on designing a two-input NOR gate circuit. It includes an introduction explaining the aim to create the circuit using components like diodes, switches, transistors and a battery. It then provides details of the materials used, a circuit diagram, explanations of NOR gates and their truth tables. Furthermore, it explains how other basic logic gates can be derived from a NOR gate and concludes that the circuit's output will be high only if both inputs are low.
This document describes the NAND gate, a digital logic gate that implements the NAND logical operation. It has two or more inputs but only one output. The output is HIGH only if at least one of the inputs is LOW, and is LOW only when all inputs are HIGH. NAND gates can be used to implement any Boolean function, and are commonly used to build circuits because they are simple and fast. The document explains how NAND gates can function as NOT, AND, and OR gates and illustrates their pin diagrams and truth tables.
The document discusses logic gates and their usage. It introduces different logic gates including AND, OR, NAND, NOR, XOR and XNOR. It describes how to draw logic circuits from Boolean expressions and analyze circuits to obtain logical expressions. The document also discusses how NAND and NOR gates are universal and can be used to build any other logic gate. It covers positive and negative logic and how to construct sum-of-product and product-of-sum expressions using logic gates.
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.
This document discusses programmable logic devices (PLDs). It describes the different types of PLDs including SPLDs, CPLDs, and FPGAs. SPLDs are the least complex, while CPLDs have higher capacity than SPLDs and allow for more complex logic circuits. FPGAs have the greatest logic capacity and consist of an array of configurable logic blocks and programmable interconnects. The document also covers how PLDs are programmed using schematic entry or text-based entry along with required programming software and hardware.
The NAND gate is a universal gate that can be used to build all basic logic gates. It is constructed by connecting a NOT gate to the output of an AND gate. In its truth table, the NAND gate output is 0 only when both inputs are 1, and 1 for all other combinations. Circuits for AND, OR, NOT, NOR, half adder, and full adder can all be made using only NAND gates, demonstrating its universal properties for building digital logic functions.
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.
This document discusses various logic gates and their truth tables. It begins by explaining the AND, OR, and NOT gates and providing their respective logic symbols, descriptions, and truth tables. It then covers the NAND, NOR, XOR, and XNOR gates. The document also provides an example of converting a logic circuit diagram into a truth table and a Boolean expression. Finally, it discusses implementations of logic gates using integrated circuits and the use of Karnaugh maps to minimize logic expressions.
This document provides information on light emitting diodes (LEDs) and organic light emitting diodes (OLEDs). It defines LEDs and OLEDs, describes their basic structures and working principles. The key differences are that LEDs use inorganic semiconductors while OLEDs use organic thin films. The document lists advantages of each such as energy efficiency and flexibility for OLEDs. It also discusses applications in devices like phones, displays and lighting. In conclusion, it compares both technologies on factors like viewing angle, response time and temperature range.
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 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 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.
The document discusses the transistor, including:
1. The transistor is a fundamental component in almost all electronic devices that can amplify current and be used as a switch or amplifier.
2. There are two main types, NPN and PNP, distinguished by the layers of semiconductor material used. Most transistors today use NPN transistors made from silicon.
3. A simple circuit demonstrates how a tiny base current is amplified by the transistor to power an LED, showing its amplifying properties.
This document discusses logic gates and their functions. It describes three basic logic gates: AND gates, OR gates, and NOT gates. AND gates only output true if both inputs are true. OR gates output true if either input is true. NOT gates reverse the input logic state. Examples are given for each gate type.
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.
Digital logic gates are the basic building blocks of digital circuits. The three main types of logic gates are AND gates, OR gates, and NOT gates. Logic gates have one or more inputs and one output, and the output depends on the combinations of inputs according to truth tables. Common logic gates include AND, OR, NAND, NOR, XOR, and XNOR gates. Logic gates can be combined to perform more complex logical operations and form the basis of digital electronics in computers and other devices.
Originally made for a class presentation in SPM Form 5 - Electronics
The logic gate examples are animated. Since GIFs are not supported in SlideShare, the slide can be downloaded from here:
https://drive.google.com/file/d/1Jeuz1Y9hBZCNMp6JXnb5gC73uiHD-GGR/view?usp=sharing
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 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.
Boolean Aljabra.pptx of dld and computeritxminahil29
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The document discusses logic gates and Boolean algebra. It defines key logic gate terms like AND, OR, NAND, NOR, and XOR gates. It provides truth tables that define the output of each gate based on all possible input combinations. Boolean algebra laws and operations are also covered, including addition, multiplication, commutative laws, associative laws, and the distributive law. Methods for converting between Boolean expressions, truth tables, and logic circuits are described. Examples are provided to illustrate how to derive the expression, truth table, or circuit from one of the other representations.
Logic gates are basic electronic circuits that perform logical operations and produce binary outputs. The common logic gates are OR, AND, NOT, NAND, NOR, XOR, and XNOR. An OR gate output is 1 if one or more inputs are 1. An AND gate output is 1 only if all inputs are 1. A NOT gate inverts the input so its output is the opposite state. Combinations of gates can create more complex gates like NAND and NOR. Logic gates have applications in electronic devices like alarms and locks.
The document discusses different types of logic gates - inverter, AND, OR, NAND, NOR, and exclusive OR (XOR) gates. It provides the truth tables, logic symbols, and logical expressions for each gate. The inverter inverts the input, while AND and NAND gates output 1 only when all inputs are 1. OR and NOR gates output 0 only when all inputs are 0. XOR outputs 1 when only one input is 1, while exclusive NOR (XNOR) outputs 1 when both inputs are the same.
The document discusses basic and derived logic gates. It begins by introducing Boolean algebra and defining logic 0 and 1. It then explains the three basic logic gates - OR, AND, and NOT - through truth tables and circuit diagrams. The OR gate's output is 1 if any input is 1. The AND gate's output is 1 only if all inputs are 1. The NOT gate inverts the input. Complex logic circuits can be described algebraically using these basic gates and Boolean operations.
- The document describes several types of basic logic gates - inverter, AND, OR, NAND, NOR, XOR, and XNOR.
- Each logic gate is defined by its truth table and logical expression showing the output for all combinations of inputs.
- Complex logic gates can be constructed by combining simpler gates, such as using two-input AND gates to create a three-input AND gate.
1. Digital electronics deals with data and codes represented in a digital format using two conditions: 0 and 1.
2. Digital circuits are made from logic gates, which perform operations on binary inputs to produce binary outputs according to truth tables.
3. Common logic gates include AND, OR, NOT, NAND, NOR, XOR, and XNOR gates, which can be combined to perform more complex operations.
M. FLORENCE DAYANA/unit - II logic gates and circuits.pdfDr.Florence Dayana
Logic Gates, Truth Table, AND Gate
Types of Digital Logic AND Gate, The 2-input and 3-input AND Gate, OR Gate, Types of Digital Logic AND Gate, The 2-input OR gate, The 3-input OR gate, NOT Gate, NAND Gate, The 2-input NAND Gate, The 3-input NAND Gate, NOR Gate, 2-input NOR gate
Just like other gates, XOR gate or Exclusive-OR gate
Logic gates are electronic circuits used in digital electronics and AI to perform logic operations. The basic logic gates are AND, OR, NOT. More complex gates include NAND, NOR, XOR, XNOR. Each gate has a specific truth table that defines its output based on its inputs. Logic circuits can be built by combining gates to physically implement Boolean expressions. For example, the expression AB+CD can be represented as an OR gate with AND gates feeding into it. Practice problems involve drawing circuit diagrams for Boolean expressions and writing expressions for given circuits.
The document discusses different digital logic components including logic gates, flip flops, registers, and counters. It describes the basic types of logic gates such as AND, OR, NOT, NAND, and NOR gates. It also discusses different types of flip flops including T, S-R, J-K, and D flip flops which are used to store binary data. Registers are formed using groups of flip flops to store multi-bit data. Counters are also discussed as another component of digital logic systems.
This document provides information about logic gates and circuits. It defines a logic gate as having one or more inputs and one output. It also defines a truth table as showing all possible input-output combinations for a logic circuit. The document then discusses common logic gates like AND, OR, NOT, NAND, NOR, and XOR gates. It provides their truth tables and descriptions. It also gives examples of applications of XOR gates like parity checking and binary to gray code conversion. Finally, it discusses positive and negative logic, logic families like bipolar and MOS, and integrated circuits.
This presentation introduces logic gates. It defines logic gates as electronic switches that take one or more inputs and produce a single output. The presentation describes the basic logic gates - NOT, AND, and OR gates - and their truth tables. It also explains NAND and NOR gates, which are combinations of basic gates. The key information provided is definitions of logic gates, descriptions of common basic logic gates and their operations, and an overview of truth tables and how they represent all possible input-output combinations for a given gate.
This document provides information about logic gates. It discusses the history of logic gates and binary systems. It then defines common logic gates like OR, AND, NOT, NAND, and NOR gates. For each gate, it provides the symbolic representation, truth table, and examples of how the gate works. It also discusses applications of each gate type in contexts like industrial plants, microwave ovens, car safety systems, freezers, and home security systems. The document is authored by six group members and contains detailed information about the key concepts and components of logic gates.
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.
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GitHub: https://github.com/albumentations-team/albumentations
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LinkedIn: https://www.linkedin.com/company/100504475
Twitter: https://x.com/albumentations
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#MongoDB #VectorSearch #AI #SemanticSearch #TechInnovation #DataScience #LLM #MachineLearning #SearchTechnology
Unlock the Future of Search with MongoDB Atlas_ Vector Search Unleashed.pdf
Logic gates 07 11-2014
1.
2. INTRODUCTION
• Logic gates are the actual physical implementations of the
logical operators.
• These gates form the basic building blocks for all digital logic
circuits.
• Logic gates process signals which
represent true or false.
Logic States
True False
1 0
High Low
On Off
+Vs -0V
3. TRUTH TABLE
• A truth table is a means for describing how a logic
circuit's output depends on the logic levels present
at the circuit's inputs.
Input A
Output X
Input B
A B X
Low Low ?
Low High ?
High low ?
High High ?
5. 5
v
The NOT gate is the first of the three fundamental logic
gates.
The NOT Gate (inverter):
Input A Output
X
A X
0 1
1 0
Truth Table: Is a chart that lists the input condition on the left
and the gate’s output response on the right. The table shows
that the NOT gate responds at the output with the inverse of
the signal applied to the input.
In order to see how it works, the gate has been connected to a
switch and LED. Continue to see the system in action…
Logic 1
OFF
Logic 0
ON
Logic 1
OFF
Logic 0
ON
Logic 1
OFF
Logic 0
ON
6. The OR Gate:
The OR gate is the second of three fundamental logic gates.
Truth Table: The table shows that the OR gate responds with
a high at the output if the signal applied to the input A or B
is high.
Input A
Output
XInput B
OR
5
v
5
v
5
v
In order to see how it works, the gate has been connected to 2
switches and LED. Continue to see the system in action…
Logic 0
Logic 0
Logic 0
Logic 0
Logic 1
Logic 1
Logic 1
Logic 1
Logic 0
Logic 1
Logic 1
Logic 1
A B X
0 0 0
0 1 1
1 0 1
1 1 1
7. The AND Gate:
The AND is the last of the remaining fundamental logic gates.
Truth Table: The table shows that the AND gate responds with a high at
the output if the signal applied to the input A and B are both high.
5
v
5
v
5
v
Input A
Output
X
Input B
AND
In order to see how it works, the gate has been connected to 2
switches and LED. Continue to see the system in action…
Logic 0
Logic 0
Logic 0
Logic 0
Logic 0
Logic 1
Logic 1
Logic 0
Logic 0
Logic 1
Logic 1
Logic 1
A B X
0 0 0
0 1 0
1 0 0
1 1 1
8. Logic 1
Logic 0
Logic 0
Logic 0
Logic 0
Logic 1
Logic 1
Logic 0
Logic 1
NOR Gate:
The NOR gate is equivalent to an OR gate with a NOT gate connected to
its output. NOR comes from the words Not OR. Continue to see the
standard symbol for NOR.
Input A
Output
XInput B
NOR
5
v
5
v
5
v
Logic 0
Logic 1
Logic 0
In order to see how it works, the gate has been connected to 2 switches and
LED. Continue to see the system in action…
BAX Boolean Equation: here is the equation for the
NOR gate.
A B X
0 0 1
0 1 0
1 0 0
1 1 0
NOR Symbol
Truth Table: The table shows that the NOR gate responds with a low at
the output if the signal applied to the input A or B is high.
9. 5
v
5
v
5
v
Logic 1
Logic 1
Logic 0
Logic 0
Logic 1
Logic 1
Logic 1
Logic 0
Logic 1
NAND Gate:
The NAND gate is equivalent to an AND gate with a NOT gate connected to its
output. NAND comes from the words Not AND. Continue to see the standard
symbol for NAND.
Input A
Output
XInput B
NAND
Logic 0
Logic 1
Logic 0
In order to see how it works, the gate has been connected to 2
switches and LED. Continue to see the system in action…
BAX Boolean Equation: here is the equation for the
NAND gate.
A B X
0 0 1
0 1 1
1 0 1
1 1 0
NAND Symbol
Truth Table: The table shows that the NAND gate responds with a low
at the output if the signal applied to the input A and B is high.
10. X-OR Gate
The X-OR gate is an exclusive OR gate. It will output a logic 1 if there is an
exclusive logic 1 at input A or B. Exclusive means: Only one input can be high at
one time.
Input A
Output
XInput B
X-OR
BAX
X-OR Boolean Equation:
A B X
0 0 0
0 1 1
1 0 1
1 1 0
The X-NOR gate is an exclusive OR gate with an NOT gate at the output. It will
output a logic 0 if there is an exclusive logic 1 at input A or B.
A B X
0 0 1
0 1 0
1 0 0
1 1 1
Input A
Output
XInput B
X-
NOR
X-OR Boolean Equation:
BAX
X-NOR Gate