This document discusses different types of flip-flops including edge-triggered flip-flops like the S-R, D, and J-K flip-flops. It describes their characteristics such as how their output changes depending on the input and clock signal. The S-R flip-flop can be set or reset. The D flip-flop copies its input to the output on the clock edge. The J-K flip-flop can toggle its output. The T flip-flop is a single-input version of the J-K flip-flop that toggles its output. Flip-flops have applications in data transfer and frequency division.
This document discusses combinational logic circuits. It begins with an outline of topics including Boolean algebra, decoders, encoders, and multiplexers. It then provides details on each of these topics. For decoders, it explains their function to decode an input value and provide an output. It provides truth tables for 2-to-4 and 3-to-8 decoders and shows how they can be constructed from logic gates. For encoders, it describes their inverse function of encoding inputs. Priority encoders and their truth tables are also covered. Finally, multiplexers are defined as using address bits to select a single input data line to output. Methods for constructing larger multiplexers from smaller ones are presented.
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.
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 and compares combinational and sequential circuits. It provides examples of common combinational circuits like half adders, full adders, decoders, and multiplexers. It also discusses sequential circuits elements like flip flops and shift registers. The document then focuses on adders in more detail, explaining half adders, full adders, and ripple carry adders through diagrams and examples.
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.
Dr. Gargi Khanna teaches digital electronics and logic design at the National Institute of Technology in Hamirpur. The document defines digital signals as having two discrete levels (HIGH and LOW), and describes the basic logic gates - NOT, AND, OR, NAND, NOR, XOR, and XNOR. It provides truth tables and Boolean equations for each gate, discusses their implementation using transistors or diodes, and gives examples of applications. Universal gates like NAND and NOR are also covered, along with how to realize other logic functions using them. Integrated circuits for common logic gates are briefly described.
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.
This document discusses universal logic gates. It explains that NAND and NOR gates are universal because any boolean logic function can be implemented using only these gate types. The document provides truth tables to show how to construct NOT, AND and OR gates using only NAND gates, and how to construct them using only NOR gates. Examples are given of implementing sum-of-products and product-of-sums logic functions using two-level logic with NAND and NOR gates respectively. Applications mentioned include use in manufacturing logic circuits and flash memory.
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.
Shift registers are constructed using flip-flops connected in a way to store and transfer digital data. Data is stored at the Q output of D flip-flops during a clock pulse. Shift registers allow data to be transferred between flip-flops upon a clock edge. There are four types of data movement: serial in serial out, serial in parallel out, parallel in serial out, and parallel in parallel out. Shift registers can be loaded serially or in parallel and are used in applications like pseudo random pattern generators, ring counters, and Johnson counters.
This document discusses NAND and NOR gates as universal gates. It explains that NAND and NOR gates are universal because all other logic gates can be implemented using only NAND or NOR gates. It then provides examples of how to construct NOT, AND, OR, XOR, and XNOR gates using only NAND gates and how to construct NOT, OR, AND, NAND, XOR, and XNOR gates using only NOR gates.
The document discusses binary parallel adders and carry propagation in digital circuits. It explains that a binary parallel adder produces the sum of two n-bit binary numbers using n full-adder circuits in parallel. The longest delay in a parallel adder is the time it takes for the carry to propagate through the full-adder circuits. Various techniques are presented to reduce carry propagation delay, including employing faster gates, increasing complexity to provide shorter paths for the carry, and using look-ahead carry circuits which can pre-compute carry bits to reduce delay.
A state machine is a system that can be described by a set of states that the system transitions through. It has a set of inputs, outputs, and memory. There are two main types - Mealy machines where the output is a function of the state and inputs, and Moore machines where the output is only a function of the state. To design a state machine, you first understand the problem, draw a state diagram, reduce states if possible, assign states, and design the circuit from the state table. An example is a serial adder where each bit is added sequentially using states to track the carry.
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.
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.
This document discusses different types of counters used in digital circuits. It defines a counter as a sequential circuit that cycles through a sequence of states in response to clock pulses. Binary counters count in binary and can count from 0 to 2n-1 with n flip-flops. Asynchronous counters have flip-flops that are not triggered simultaneously by a clock, while synchronous counters use a common clock for all flip-flops. Other counter types include ring counters, Johnson counters, and decade counters. The document provides examples of binary, asynchronous, and synchronous counters and discusses their applications in areas like timing sequences and addressing memory.
Basic Logic Gates with Truth Tables discusses the basic logic gates used in digital circuits, including AND, OR, NOT, NAND, NOR, XOR, and XNOR gates. It explains what logic gates are, how they are implemented, and provides truth tables showing the output for all possible combinations of inputs for each gate. The document is intended to provide an overview of basic logic gates and their functions using truth tables.
DIGITAL ELECTRONICS- Logic Gates
The AND gate
The OR gate
The NOT gate (or inverter)
The NAND gate
The NOR gate
The Exclusive OR gate
The Exclusive NOR gate
The document discusses various techniques for accelerating the multiplication process, including shift-and-add, Booth's recoding, and higher radix multipliers. Booth's recoding maps digit sets to [-1,1] to skip additions when partial products are zero. Modified Booth's recoding improves on this by considering three adjacent bits to encode multipliers into [-2,2], allowing the use of radix-4 grouping to reduce the number of partial product additions. Modern multipliers apply Modified Booth's Recoding to take advantage of its higher radix structure.
1) Binary codes represent numbers, letters, and other data using groups of bits or symbols. Weighted binary codes follow a positional weighting principle where each bit position represents a specific weight.
2) Non-weighted codes like excess-3 code and Gray code do not assign positional weights. Gray code is used in shaft position encoders to prevent multiple bit changes that can cause problems.
3) BCD (binary coded decimal) represents each decimal digit with a 4-bit binary number, allowing representation of numbers from 0-9. BCD addition can result in numbers outside the valid 0-9 range, requiring carries between digits.
This document provides an overview of finite state machines (FSMs). It defines an FSM as a digital circuit whose output depends on both the current input and state. There are two main types of FSMs: Moore machines whose output depends only on the current state, and Mealy machines whose output depends on both the current state and input. The document discusses state diagrams, state tables, basic circuit organization including latches to represent states and combinational logic for next states and outputs. It also covers topics like state assignment methods including one-hot encoding commonly used to map FSMs onto field programmable gate arrays due to their register-rich architecture.
An encoder converts information from one format to another, like compressing audio/video files to save space. A decoder undoes the encoding to obtain the original information. For their media project, Nic, Mia and Hamish will need to encode their film into different formats and sizes to show higher quality or upload it online, and may have to decode files if they misplace originals or make mistakes encoding.
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.
Audio Version available in YouTube Link : www.youtube.com/Aksharam
subscribe the channel
Computer Architecture and Organization
V semester
Anna University
By
Babu M, Assistant Professor
Department of ECE
RMK College of Engineering and Technology
Chennai
Booth's multiplication algorithm was invented by Andrew D. Booth in 1951 while studying crystallography at Birkbeck College in London. It improves the speed of computer multiplication by reducing the number of additions or subtractions needed. The algorithm uses a grid with the multiplicand in the top row, the negative multiplicand in the middle row, and the multiplier in the bottom row. It then iteratively shifts and adds or subtracts based on the last two bits of the product to build up the final result in fewer steps than standard addition methods. Several examples are provided to demonstrate how the algorithm works.
The document discusses the basic logic gates used in digital electronics. It defines logic gates as basic building blocks that have one or more inputs and one output, and perform logical operations on binary inputs. The seven basic logic gates are AND, OR, NOT, NAND, NOR, XOR, and XNOR. Each gate is explained with its truth table that shows the output for every combination of 1s and 0s on the inputs. Logic gates are used as fundamental building blocks in digital circuits and microprocessors to perform logical functions.
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
This document discusses universal logic gates. It explains that NAND and NOR gates are universal because any boolean logic function can be implemented using only these gate types. The document provides truth tables to show how to construct NOT, AND and OR gates using only NAND gates, and how to construct them using only NOR gates. Examples are given of implementing sum-of-products and product-of-sums logic functions using two-level logic with NAND and NOR gates respectively. Applications mentioned include use in manufacturing logic circuits and flash memory.
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.
Shift registers are constructed using flip-flops connected in a way to store and transfer digital data. Data is stored at the Q output of D flip-flops during a clock pulse. Shift registers allow data to be transferred between flip-flops upon a clock edge. There are four types of data movement: serial in serial out, serial in parallel out, parallel in serial out, and parallel in parallel out. Shift registers can be loaded serially or in parallel and are used in applications like pseudo random pattern generators, ring counters, and Johnson counters.
This document discusses NAND and NOR gates as universal gates. It explains that NAND and NOR gates are universal because all other logic gates can be implemented using only NAND or NOR gates. It then provides examples of how to construct NOT, AND, OR, XOR, and XNOR gates using only NAND gates and how to construct NOT, OR, AND, NAND, XOR, and XNOR gates using only NOR gates.
The document discusses binary parallel adders and carry propagation in digital circuits. It explains that a binary parallel adder produces the sum of two n-bit binary numbers using n full-adder circuits in parallel. The longest delay in a parallel adder is the time it takes for the carry to propagate through the full-adder circuits. Various techniques are presented to reduce carry propagation delay, including employing faster gates, increasing complexity to provide shorter paths for the carry, and using look-ahead carry circuits which can pre-compute carry bits to reduce delay.
A state machine is a system that can be described by a set of states that the system transitions through. It has a set of inputs, outputs, and memory. There are two main types - Mealy machines where the output is a function of the state and inputs, and Moore machines where the output is only a function of the state. To design a state machine, you first understand the problem, draw a state diagram, reduce states if possible, assign states, and design the circuit from the state table. An example is a serial adder where each bit is added sequentially using states to track the carry.
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.
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.
This document discusses different types of counters used in digital circuits. It defines a counter as a sequential circuit that cycles through a sequence of states in response to clock pulses. Binary counters count in binary and can count from 0 to 2n-1 with n flip-flops. Asynchronous counters have flip-flops that are not triggered simultaneously by a clock, while synchronous counters use a common clock for all flip-flops. Other counter types include ring counters, Johnson counters, and decade counters. The document provides examples of binary, asynchronous, and synchronous counters and discusses their applications in areas like timing sequences and addressing memory.
Basic Logic Gates with Truth Tables discusses the basic logic gates used in digital circuits, including AND, OR, NOT, NAND, NOR, XOR, and XNOR gates. It explains what logic gates are, how they are implemented, and provides truth tables showing the output for all possible combinations of inputs for each gate. The document is intended to provide an overview of basic logic gates and their functions using truth tables.
DIGITAL ELECTRONICS- Logic Gates
The AND gate
The OR gate
The NOT gate (or inverter)
The NAND gate
The NOR gate
The Exclusive OR gate
The Exclusive NOR gate
The document discusses various techniques for accelerating the multiplication process, including shift-and-add, Booth's recoding, and higher radix multipliers. Booth's recoding maps digit sets to [-1,1] to skip additions when partial products are zero. Modified Booth's recoding improves on this by considering three adjacent bits to encode multipliers into [-2,2], allowing the use of radix-4 grouping to reduce the number of partial product additions. Modern multipliers apply Modified Booth's Recoding to take advantage of its higher radix structure.
1) Binary codes represent numbers, letters, and other data using groups of bits or symbols. Weighted binary codes follow a positional weighting principle where each bit position represents a specific weight.
2) Non-weighted codes like excess-3 code and Gray code do not assign positional weights. Gray code is used in shaft position encoders to prevent multiple bit changes that can cause problems.
3) BCD (binary coded decimal) represents each decimal digit with a 4-bit binary number, allowing representation of numbers from 0-9. BCD addition can result in numbers outside the valid 0-9 range, requiring carries between digits.
This document provides an overview of finite state machines (FSMs). It defines an FSM as a digital circuit whose output depends on both the current input and state. There are two main types of FSMs: Moore machines whose output depends only on the current state, and Mealy machines whose output depends on both the current state and input. The document discusses state diagrams, state tables, basic circuit organization including latches to represent states and combinational logic for next states and outputs. It also covers topics like state assignment methods including one-hot encoding commonly used to map FSMs onto field programmable gate arrays due to their register-rich architecture.
An encoder converts information from one format to another, like compressing audio/video files to save space. A decoder undoes the encoding to obtain the original information. For their media project, Nic, Mia and Hamish will need to encode their film into different formats and sizes to show higher quality or upload it online, and may have to decode files if they misplace originals or make mistakes encoding.
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.
Audio Version available in YouTube Link : www.youtube.com/Aksharam
subscribe the channel
Computer Architecture and Organization
V semester
Anna University
By
Babu M, Assistant Professor
Department of ECE
RMK College of Engineering and Technology
Chennai
Booth's multiplication algorithm was invented by Andrew D. Booth in 1951 while studying crystallography at Birkbeck College in London. It improves the speed of computer multiplication by reducing the number of additions or subtractions needed. The algorithm uses a grid with the multiplicand in the top row, the negative multiplicand in the middle row, and the multiplier in the bottom row. It then iteratively shifts and adds or subtracts based on the last two bits of the product to build up the final result in fewer steps than standard addition methods. Several examples are provided to demonstrate how the algorithm works.
The document discusses the basic logic gates used in digital electronics. It defines logic gates as basic building blocks that have one or more inputs and one output, and perform logical operations on binary inputs. The seven basic logic gates are AND, OR, NOT, NAND, NOR, XOR, and XNOR. Each gate is explained with its truth table that shows the output for every combination of 1s and 0s on the inputs. Logic gates are used as fundamental building blocks in digital circuits and microprocessors to perform logical functions.
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 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.
Computer System Architecture lecture 12 GLAUkajalaman434
Deep learning is a subset of machine learning, which itself is a branch of artificial intelligence (AI). It focuses on using neural networks with many layers (hence "deep") to automatically learn and extract features from data. These features are then used to make predictions, classifications, or other decisions.
Key Features of Deep Learning:
Neural Networks: Deep learning models are based on artificial neural networks that mimic the human brain. These networks consist of multiple layers of neurons:
Input Layer: Accepts raw data.
Hidden Layers: Processes data through mathematical transformations.
Output Layer: Produces the result (e.g., classification or prediction).
Representation Learning: Unlike traditional machine learning, deep learning doesn't require manual feature extraction. It learns hierarchical features from raw data.
Large Data Requirements: Deep learning models perform better with large amounts of labeled data.
Computational Power: Deep learning requires significant computational resources, often relying on GPUs or TPUs to accelerate training.
Applications:
Computer Vision: Image classification, object detection, facial recognition.
Natural Language Processing (NLP): Language translation, sentiment analysis, chatbots.
Speech Recognition: Virtual assistants like Siri or Google Assistant.
Autonomous Vehicles: Path planning, object detection, and decision-making.
Healthcare: Medical image analysis, disease diagnosis.
Popular Architectures:
Convolutional Neural Networks (CNNs): Excellent for image and video processing.
Recurrent Neural Networks (RNNs): Good for sequential data like time series or text.
Transformer Models: Widely used in NLP tasks (e.g., GPT, BERT).
Generative Adversarial Networks (GANs): Used to generate realistic images, videos, or even music.
Frameworks and Libraries:
TensorFlow: A widely-used framework for deep learning.
PyTorch: Known for flexibility and ease of use.
Keras: High-level API that simplifies building deep learning models.
MXNet, Caffe, Theano: Other frameworks with specific strengths.
Do you want to dive into a specific area of deep learning or explore how it could be applied to your project?
This document provides an overview of digital logic gates. It discusses basic gates like AND, OR, and NOT and derived gates like NAND, NOR, XOR, and XNOR. For each gate, it describes the boolean expression, symbol, equivalent circuit, and truth table. The basic gates perform logical operations using simple boolean expressions while the derived gates combine basic gates to perform more complex operations. The document aims to review the fundamental digital logic gates used in digital electronics and circuits.
Logic gates are electronic circuits that take one or more inputs and produce an output. The basic logic gates are NOT, AND, OR, NAND, NOR, and XOR. Truth tables define the output of each gate for all possible combinations of its inputs. NAND and NOR gates can simplify circuit diagrams since they can reproduce the functions of other gates.
Logic gates are basic digital circuits that are used to perform logical operations. The document discusses the common logic gates - AND, OR, NOT, NAND, NOR, XOR and XNOR. It explains their truth tables and symbols. Universal gates like NAND and NOR are able to represent any logical function. Logic gates are the basic building blocks used in digital circuits to perform operations on binary numbers.
This document discusses various types of logic gates. It begins with an introduction to logic gates and their basic components. It then explains the functionality and truth tables of common logic gates like AND, OR, NOT. It also covers universal gates such as NAND and NOR. Finally, it describes exclusive OR and exclusive NOR gates through their symbols and truth tables. The document serves to introduce the essential concepts of logic gates in digital circuits and electronics.
This document discusses basic logic gates. It defines logic gates as basic circuits that perform logic functions on binary data. The document describes the functions and truth tables of common logic gates - AND, OR, NOT, NAND, NOR, and XOR gates. It also provides the logic symbols and integrated circuit pin configurations for quad AND, OR, NAND, and NOR gates, as well as hex inverters. The overall objective is to explain the functions of basic logic gates and how they are used to build more complex digital circuits.
This document defines and describes basic digital logic gates. It states that logic gates are the basic building blocks of digital circuits and have inputs that are either 0 or 1. The document then explains the functionality and truth tables of common logic gates including OR, AND, NOT, NAND, NOR, XOR, and XNOR gates. It provides the symbol, description of output conditions, and truth table for each gate type.
Digital logic gates and Boolean algebraSARITHA REDDY
The document discusses digital logic gates and Boolean algebra. It defines logic gates as electronic circuits that make logic decisions. Common logic gates include OR, AND, and NOT gates. Boolean algebra uses truth values of 0 and 1 instead of numbers, and has fundamental laws and operations for AND, OR, and NOT. Boolean algebra can be used to simplify logical expressions and save gates in digital circuit design.
This document discusses different types of logic gates used in digital electronics. It defines logic gates as electronic circuits that take binary inputs and produce a single binary output. The seven basic logic gates are described as AND, OR, XOR, NOT, NAND, NOR and XNOR gates. For each gate, the document provides an explanation of its operation and a truth table showing the output for all combinations of 0 and 1 inputs. The truth table defines the function of the gate by showing whether the output is 0 or 1 based on the input values.
Logic gates process true and false signals to perform logic functions. The key logic gates are NOT, AND, NAND, OR, NOR, EX-OR, and EX-NOR. Gates have standardized symbols and can be combined to create more complex logic functions. NAND and NOR gates are particularly useful because any other gate can be created by combining NAND or NOR gates.
Gates are fundamental building blocks of digital systems that produce outputs from given inputs. There are 7 basic logic gates: AND, OR, NOT, NAND, NOR, XOR, and XNOR. Each gate has characteristic truth tables that define their inputs and corresponding outputs. Combining different logic gates allows for complex operations to be performed in digital circuits, although physical space limits the number of gates that can be integrated into a single device.
Logic gates are the basic building blocks of digital systems. The main logic gates are AND, OR, NOT, NAND, and NOR gates. Each gate has 1 or more inputs and 1 output, with the output determined by the inputs based on the gate's logic. NAND and NOR gates are called universal gates because combinations of them can be used to perform the logic of all the basic gates.
1) Logic gates like AND, OR, NOT, NAND, and NOR are basic digital circuits that perform logical operations on binary inputs and produce binary outputs. Their behavior is defined by truth tables.
2) AND gates output 1 only when all inputs are 1. OR gates output 1 if any input is 1. NAND and NOR gates are universal gates that can be used to implement all other logic functions.
3) Computers use binary number systems like decimal to represent data as strings of 0s and 1s. Decimal uses 10 digits while the position of each digit determines its value and meaning in base-10 numbers.
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.
This presentation is based on new trends and technology in computer science. In this presentation, we have depicted the basic principles of artificial intelligence. An attempt has been made to explain advanced technologies like machine learning and deep learning.
Intellectual property rights protect creations of the human mind and include copyrights, trademarks, patents, trade secrets, industrial designs, plant variety rights, geographical indications, and utility models. Copyright protects original creative works, trademarks protect distinctive signs and logos, and patents protect inventions. Trade secrets, industrial designs, plant variety rights, geographical indications, and utility models also provide certain legal protections. Intellectual property rights encourage innovation by providing exclusive rights and financial incentives to creators, and also help businesses prevent unauthorized use of their intellectual property in the marketplace. However, balancing these protections with promoting the free exchange of ideas remains an ongoing debate.
The document discusses the seven criteria used by the National Assessment and Accreditation Council (NAAC) to assess and accredit higher education institutions in India. It describes each criterion in detail: 1) Curricular Aspects, 2) Teaching-Learning and Evaluation, 3) Research, Consultancy and Extension, 4) Infrastructure and Learning Resources, 5) Student Support and Progression, 6) Governance, Leadership and Management, and 7) Innovations and Best Practices. It outlines the key components considered under each criterion to ensure educational quality. The accreditation process involves an institution submitting a Self-Study Report and undergoing an on-site peer evaluation visit conducted by NAAC.
The document discusses the 7 criteria used by the National Assessment and Accreditation Council (NAAC) to assess higher education institutions in India. The 7 criteria are: 1) Curricular Aspects, 2) Teaching-Learning and Evaluation, 3) Research, Consultancy and Extension, 4) Infrastructure and Learning Resources, 5) Student Support and Progression, 6) Governance, Leadership and Management, and 7) Innovations and Best Practices. Each criterion contains several key components that are evaluated such as curriculum design, teaching quality, research publications, physical facilities, student support services, governance structures, and innovative practices. The accreditation process involves an institution conducting a self-study based on these criteria and
1) A stack is a linear data structure that follows LIFO (last in, first out) ordering. Data is inserted using push operations and removed using pop operations.
2) A queue is a linear structure that follows FIFO (first in, first out) ordering. Data is inserted at the rear of the queue and removed from the front.
3) There are two main types of queues - linear and circular queues. Linear queues have separate front and rear pointers while circular queues connect the last position to the first to form a circle.
The document discusses linear and non-linear data structures. It defines a data structure as a way of organizing data to be used effectively. Linear data structures like arrays, stacks, queues, and linked lists arrange data sequentially, allowing single traversal. Non-linear structures like trees and graphs arrange data hierarchically, requiring multiple traversals. Linear structures are easier to implement but use memory inefficiently, while non-linear structures use memory efficiently but are harder to implement. Examples and properties of various linear and non-linear data structures are provided.
How to Use Upgrade Code Command in Odoo 18Celine George
In this slide, we’ll discuss on how to use upgrade code Command in Odoo 18. Odoo 18 introduced a new command-line tool, upgrade_code, designed to streamline the migration process from older Odoo versions. One of its primary functions is to automatically replace deprecated tree views with the newer list views.
GUESS WHO'S HERE TO ENTERTAIN YOU DURING THE INNINGS BREAK OF IPL.
THE QUIZ CLUB OF PSGCAS BRINGS YOU A QUESTION SUPER OVER TO TRIUMPH OVER IPL TRIVIA.
GET BOWLED OR HIT YOUR MAXIMUM!
Unleash your inner trivia titan! Our upcoming quiz event is your chance to shine, showcasing your knowledge across a spectrum of fascinating topics. Get ready for a dynamic evening filled with challenging questions designed to spark your intellect and ignite some friendly rivalry. Gather your smartest companions and form your ultimate quiz squad – the competition is on! From the latest headlines to the classics, prepare for a mental workout that's as entertaining as it is engaging. So, sharpen your wits, prepare your answers, and get ready to battle it out for bragging rights and maybe even some fantastic prizes. Don't miss this exciting opportunity to test your knowledge and have a blast!
QUIZMASTER : GOWTHAM S, BCom (2022-25 BATCH), THE QUIZ CLUB OF PSGCAS
Search Matching Applicants in Odoo 18 - Odoo SlidesCeline George
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Digital logic Gates of Computer Science
1. Digital Logic Gates of
Computer Science
Prof. Anil Kumar Prajapati
Govt. Madhav Science PG College
2. What is the gates
A logic gate consists of a series of transistors connected
together to produce one or more outputs,
each determined by the input or combination of inputs supplied
to it.
Logic gates are the most important component of a digital
system. They are pieces of hardware that produce binary
signals 1 or 0 when their input logic requirements are satisfied.
They have their own graphic symbols, and their operation can
be explained by algebra.
there are seven different types gates are available such as
AND, OR, NOT, NAND, NOR, XOR And XNOR. They have
their own symbols. let's understand them.
3. Gates
We will understand different logic gates in this
section such as,
AND Gate
OR Gate
NOT Gate
NAND Gate
NOR Gate
XOR Gate
XNOR Gate
4. AND Gate
The AND gate is an electronic circuit uses two
inputs to generate one output. The output is 1
(true) only if both of the inputs are 1 (true). The
dot (.) is used to represent the AND operation.
This operation works on multiplication. the gate
also available in three input
A
B
Y= A.B
A
B
C
Y= A.B.C
5. Truth tables of AND Gate
A B Y = A.B
0 0 0
0 1 0
1 0 0
1 1 1
A B C Y = A.B.C
0 0 0 0
0 0 1 0
0 1 0 0
1 1 1 0
1 0 0 0
1 0 1 0
1 1 0 1
Two Input AND gate truth table
Three Input AND gate truth table
6. OR Gate
OR gates are digital logic gates that have two
or more inputs and one output that performs a
logical disconnection. The output of an OR
gate is true when one or more of its inputs
are true. If all of an OR gate's inputs are false,
then the output of the OR gate is false.
A
A
A
A
A
Y=A+B Y=A+B+C
7. Truth tables of OR Gate
A B Y= A+B
0 0 0
0 1 1
1 0 1
1 1 1
A B C Y=A+B+C
0 0 0 1
0 0 1 1
0 1 0 1
0 1 1 1
1 0 0 1
1 0 1 1
1 1 0 1
1 1 1 0
Two Input OR gate truth table
Three Input OR gate truth table
8. NOT Gate
The NOT gate is a single input single output gate.
This gate is also referred to as an inverter since it
performs the inversion of the binary data,
i.e., converting 0 into 1 or 1 into 0.
Symbol and Truth table of NOT Gate
A
A Y = A
0 1
1 0
Y= A
9. NAND Gate
A NAND gate is a special type of logic gate in
the digital logic circuit. It is the universal
gate, which implies that all the basic gates, such
as the AND, OR, and NOT gates, can be
constructed using the NAND gate. The NAND
gate is the combination of the NOT-AND gate.
A
B
Y= A.B
A
B
C
Y= A.B.C
10. Truth tables of NAND Gate
A B Y = A.B
0 0 1
0 1 1
1 0 1
1 1 0
A B C Y = A.B.C
0 0 0 1
0 0 1 1
0 1 0 1
1 1 1 1
1 0 0 1
1 0 1 1
1 1 0 0
Two Input NAND gate truth table
Three Input NAND gate truth table
11. NOR Gate
A
A
A
A
A
Y=A+B Y=A+B+C
NOR gate is Universal Gate like NAND Gate.
therefore we also create all basic gates employing
the NOR Gate. The NOR gate is the combination of
the NOT-OR gate. The output state of the NOR gate
will be high only when all of the inputs are low.
Simply, this gate returns the complement result of
the OR gate.
12. Truth tables of NOR Gate
A B Y= A+B
0 0 1
0 1 0
1 0 0
1 1 0
A B C Y=A+B+C
0 0 0 1
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 0
Two Input NOR gate truth table
Three Input NOR gate truth table
13. XOR Gate
XOR gate is a combinational circuit Generally we
called Exclusive OR gate . This gate is a special type
of gate used in different types of computational circuits.
Apart from the AND, OR, NOT, NAND, and NOR gate.
The Logic Diagram Of Exclusive OR gate is as follows
Y=(A⨁B)=¯A.B+A.¯B Y=(A⨁B)=¯A.B+A.¯B
Symbol of XOR Gate
Logic Design of XOR Gate
14. The Truth Tables of XOR gate
A B Y = A⨁B
0 0 0
0 1 1
1 0 1
1 1 0
A B C Y = A⨁B⨁C
0 0 0 0
0 0 1 1
0 1 0 1
0 1 1 0
1 0 0 1
1 0 1 0
1 1 0 0
1 1 1 1
The Truth Table of two input XOR gate
The Truth Table for three input XOR gate
15. XNOR Gate
There is a complementary gate to the XOR gate, the XNOR
gate. Both gates share a common characteristic. It is simply the
combination of the XOR gate and NOT gate. XNOR gates
result in high output levels only when both of their inputs are
the same, either 0 or 1. The XNOR gate has the same symbol
as the XOR gate, but a complement sign is added. The XNOR
gate is sometimes referred to as the Equivalence gate.
Symbol of XNOR Gate
Logic Design of XNOR Gate
16. The Truth Tables of XNOR gate
A B Y = A⨁B
0 0 1
0 1 0
1 0 0
1 1 1
A B C Y = A⨁B⨁C
0 0 0 1
0 0 1 0
0 1 0 0
0 1 1 1
1 0 0 0
1 0 1 1
1 1 0 1
1 1 1 0
The Truth Table of two input XNOR gate
The Truth Table for three input XNOR gate