D o = A B C D 1 = A B C D 2 = A B C D 3 = A B C D 4 = A B C D 5 = A B C D 6 = A B C D 7 = A B C A B C
|
|
|
- Aubrie Daniel
- 7 years ago
- Views:
Transcription
1 C23 Homework #6: Building Blocks Homework and Solution. (2 points) Design a 3-to-8 using only NAND gates and inverters. A B C D o = A B C D = A B C = A B C D 3 = A B C D 4 = A B C D 5 = A B C D 6 = A B C D 7 = A B C
2 2. ( points) Construct a 4-to-6 with an enable input using five line s with enable inputs. Inputs A A A 2 A 3 A A D D D 3 A 2 A D 4 D 5 D 6 D D 8 D 9 D D D 3 D 4 D 5
3 3. (5 points) Design a 4-to- MUX using AND gates and inverters. Remembering the Boolean identities X*=X, X*=, X+= and X+=X should be useful in your design process. S S D o S S D D D S S S S D 3 D 3 S S
4 4. (2 points) Design a 4-to-2 priority encoder with NOR gates and inverters such that the inputs D, D, D2, and D3 have the following priorities: D>D>D2>D3 Using the design methodology in class with this different priority these new boolean equations were derived. The circuit uses mied logic notation to illustrate the implementation with NOR gates. Condensed Truth Table Describing Priority ncoder with D>D>D2>D3 D 3 D D A A V D D D 3 A = D D D D D 3 A = D + D A = D + D A = D D V= D +D + +D 3 D A D D D A D D D 3 V
5 5. (2points) Assume that you are a cosmonaut on the Mir space station. All of a sudden a solar flare causes a power surge that destroys a 4-to-6 in one of your control panels. You can pinpoint the defective chip because it is the only chip that has smoke coming out of it!! Due to cut backs in the Mir budget, all you find in your toolbo is a 4- to- MUX, 8-to- MUX, and a 4-to-2 priority encoder. First, which of these parts (only use ON of them) could you use to replace the (and the OR gate) in the following circuit such that the output performs the same function. Second, show the design with the new replacement part. (Assume that you also have as many inverters as you need) At first you might consider the problem and say, Hey I will quickly put in an 8-to- MUX to implement the function implemented by the and the OR gate. You could draw up a truth table that looks something like this: Brown Brown = =
6 From the truth table, you could hook up an 8-to- MUX according to the following schematic: 8-to- MUX S 2 S S Brown Black After a little more consideration, you might realize that the brown line is not actually needed. This can be verified by trying to simplify the output using a K-MAP as follows: Bl Y Br G F= * + *
7 This K-map clearly shows that the brown line is not needed and reveals that the designer of the original control panel on MIR did not have an optimal design. Therefore, you decide to now use a 4-to- MUX to implement the function and save your 8-to- MUX for more comple tasks! The implementation with a 4-to- MUX is given by: = GRD 4-to- MUX Black 2 3 S S
8 6. (5 points)you decide that you are going to build your own digital calculator. The first thing that you must do is design the keypad input. When a button on your keypad is pressed, a high voltage is sent along the corresponding wire to your digital circuit. ach keypad button provides an input into the digital circuit that you are going to design. Assume that each key type is encoded with a 4 bit code according to the following convention: key key =; 2 key =, 3 key = ; 4 key = ; 5 key = ; 6 key = ; 7 key = ; 8 key =; 9 key = ; + key =; - key =; * key =; / key =; = key =; clear key =. Do you need a 4-to- MUX, 6-to- MUX, -to-6 DMUX, 3-to-8, 6-to-4 encoder, 4-to-6, 6-to-4 priority encoder, or an 8-to-3 encoder to produce these codes from the basic keypad description. Once you pick one of these choices, show how you would hook up the component to your keypad. Use the following names for the keypad signals: key, 2key, 3key, 4key, 5key, 6key, 7key, 8key, 9key, pluskey, minuskey, *key, /key, =key, clearkey. key key 2key 3key 4key 5key 6key 7key 8key 9key pluskey minuskey *key /key =key clearkey to-4 priority encoder V A A A 2 A 3 key-pressed Really a priority encoder is needed so that we can handle the condition when no key is selected in which V (which I have label key-pressed) will be a zero!!!
Lecture 12: More on Registers, Multiplexers, Decoders, Comparators and Wot- Nots
Lecture 12: More on Registers, Multiplexers, Decoders, Comparators and Wot- Nots Registers As you probably know (if you don t then you should consider changing your course), data processing is usually
1. True or False? A voltage level in the range 0 to 2 volts is interpreted as a binary 1.
File: chap04, Chapter 04 1. True or False? A voltage level in the range 0 to 2 volts is interpreted as a binary 1. 2. True or False? A gate is a device that accepts a single input signal and produces one
ENGI 241 Experiment 5 Basic Logic Gates
ENGI 24 Experiment 5 Basic Logic Gates OBJECTIVE This experiment will examine the operation of the AND, NAND, OR, and NOR logic gates and compare the expected outputs to the truth tables for these devices.
Gates, Circuits, and Boolean Algebra
Gates, Circuits, and Boolean Algebra Computers and Electricity A gate is a device that performs a basic operation on electrical signals Gates are combined into circuits to perform more complicated tasks
Take-Home Exercise. z y x. Erik Jonsson School of Engineering and Computer Science. The University of Texas at Dallas
Take-Home Exercise Assume you want the counter below to count mod-6 backward. That is, it would count 0-5-4-3-2-1-0, etc. Assume it is reset on startup, and design the wiring to make the counter count
Basic Logic Gates Richard E. Haskell
BASIC LOGIC GATES 1 E Basic Logic Gates Richard E. Haskell All digital systems are made from a few basic digital circuits that we call logic gates. These circuits perform the basic logic functions that
Decimal Number (base 10) Binary Number (base 2)
LECTURE 5. BINARY COUNTER Before starting with counters there is some vital information that needs to be understood. The most important is the fact that since the outputs of a digital chip can only be
MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.
CHAPTER3 QUESTIONS MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. ) If one input of an AND gate is LOW while the other is a clock signal, the output
CHAPTER 11: Flip Flops
CHAPTER 11: Flip Flops In this chapter, you will be building the part of the circuit that controls the command sequencing. The required circuit must operate the counter and the memory chip. When the teach
Counters and Decoders
Physics 3330 Experiment #10 Fall 1999 Purpose Counters and Decoders In this experiment, you will design and construct a 4-bit ripple-through decade counter with a decimal read-out display. Such a counter
Binary Adders: Half Adders and Full Adders
Binary Adders: Half Adders and Full Adders In this set of slides, we present the two basic types of adders: 1. Half adders, and 2. Full adders. Each type of adder functions to add two binary bits. In order
Having read this workbook you should be able to: recognise the arrangement of NAND gates used to form an S-R flip-flop.
Objectives Having read this workbook you should be able to: recognise the arrangement of NAND gates used to form an S-R flip-flop. describe how such a flip-flop can be SET and RESET. describe the disadvantage
Digital Electronics Detailed Outline
Digital Electronics Detailed Outline Unit 1: Fundamentals of Analog and Digital Electronics (32 Total Days) Lesson 1.1: Foundations and the Board Game Counter (9 days) 1. Safety is an important concept
So far we have investigated combinational logic for which the output of the logic devices/circuits depends only on the present state of the inputs.
equential Logic o far we have investigated combinational logic for which the output of the logic devices/circuits depends only on the present state of the inputs. In sequential logic the output of the
Lecture 8: Synchronous Digital Systems
Lecture 8: Synchronous Digital Systems The distinguishing feature of a synchronous digital system is that the circuit only changes in response to a system clock. For example, consider the edge triggered
Digital circuits make up all computers and computer systems. The operation of digital circuits is based on
Digital Logic Circuits Digital circuits make up all computers and computer systems. The operation of digital circuits is based on Boolean algebra, the mathematics of binary numbers. Boolean algebra is
Digital Logic Design. Basics Combinational Circuits Sequential Circuits. Pu-Jen Cheng
Digital Logic Design Basics Combinational Circuits Sequential Circuits Pu-Jen Cheng Adapted from the slides prepared by S. Dandamudi for the book, Fundamentals of Computer Organization and Design. Introduction
EE 42/100 Lecture 24: Latches and Flip Flops. Rev B 4/21/2010 (2:04 PM) Prof. Ali M. Niknejad
A. M. Niknejad University of California, Berkeley EE 100 / 42 Lecture 24 p. 1/20 EE 42/100 Lecture 24: Latches and Flip Flops ELECTRONICS Rev B 4/21/2010 (2:04 PM) Prof. Ali M. Niknejad University of California,
Lecture 5: Gate Logic Logic Optimization
Lecture 5: Gate Logic Logic Optimization MAH, AEN EE271 Lecture 5 1 Overview Reading McCluskey, Logic Design Principles- or any text in boolean algebra Introduction We could design at the level of irsim
Using Logic to Design Computer Components
CHAPTER 13 Using Logic to Design Computer Components Parallel and sequential operation In this chapter we shall see that the propositional logic studied in the previous chapter can be used to design digital
Upon completion of unit 1.1, students will be able to
Upon completion of unit 1.1, students will be able to 1. Demonstrate safety of the individual, class, and overall environment of the classroom/laboratory, and understand that electricity, even at the nominal
Lab 11 Digital Dice. Figure 11.0. Digital Dice Circuit on NI ELVIS II Workstation
Lab 11 Digital Dice Figure 11.0. Digital Dice Circuit on NI ELVIS II Workstation From the beginning of time, dice have been used for games of chance. Cubic dice similar to modern dice date back to before
earlier in the semester: The Full adder above adds two bits and the output is at the end. So if we do this eight times, we would have an 8-bit adder.
The circuit created is an 8-bit adder. The 8-bit adder adds two 8-bit binary inputs and the result is produced in the output. In order to create a Full 8-bit adder, I could use eight Full -bit adders and
ELEC 2210 - EXPERIMENT 1 Basic Digital Logic Circuits
Objectives ELEC - EXPERIMENT Basic Digital Logic Circuits The experiments in this laboratory exercise will provide an introduction to digital electronic circuits. You will learn how to use the IDL-00 Bit
Lab 1: Full Adder 0.0
Lab 1: Full Adder 0.0 Introduction In this lab you will design a simple digital circuit called a full adder. You will then use logic gates to draw a schematic for the circuit. Finally, you will verify
Simplifying Logic Circuits with Karnaugh Maps
Simplifying Logic Circuits with Karnaugh Maps The circuit at the top right is the logic equivalent of the Boolean expression: f = abc + abc + abc Now, as we have seen, this expression can be simplified
Karnaugh Maps & Combinational Logic Design. ECE 152A Winter 2012
Karnaugh Maps & Combinational Logic Design ECE 52A Winter 22 Reading Assignment Brown and Vranesic 4 Optimized Implementation of Logic Functions 4. Karnaugh Map 4.2 Strategy for Minimization 4.2. Terminology
EE 209 Lab 1 Sound the Alarm
EE 209 Lab 1 Sound the Alarm 1 Introduction In this lab you will design, implement and then test a simple logic circuit emulating a home alarm system. You will use the Digital Trainer board for this lab
BOOLEAN ALGEBRA & LOGIC GATES
BOOLEAN ALGEBRA & LOGIC GATES Logic gates are electronic circuits that can be used to implement the most elementary logic expressions, also known as Boolean expressions. The logic gate is the most basic
The components. E3: Digital electronics. Goals:
E3: Digital electronics Goals: Basic understanding of logic circuits. Become familiar with the most common digital components and their use. Equipment: 1 st. LED bridge 1 st. 7-segment display. 2 st. IC
Verification & Design Techniques Used in a Graduate Level VHDL Course
Verification & Design Techniques Used in a Graduate Level VHDL Course Prof. Swati Agrawal, BE, MS (SUNY, Buffalo, NY USA) 1 Associate Professor, Department of Electronics & Telecommunication, Bhilai Institute
Figure 8-1 Four Possible Results of Adding Two Bits
CHPTER EIGHT Combinational Logic pplications Thus far, our discussion has focused on the theoretical design issues of computer systems. We have not yet addressed any of the actual hardware you might find
Understanding Logic Design
Understanding Logic Design ppendix of your Textbook does not have the needed background information. This document supplements it. When you write add DD R0, R1, R2, you imagine something like this: R1
Karnaugh Maps. Circuit-wise, this leads to a minimal two-level implementation
Karnaugh Maps Applications of Boolean logic to circuit design The basic Boolean operations are AND, OR and NOT These operations can be combined to form complex expressions, which can also be directly translated
PRODUCTIVITY THROUGH INNOVATION 600 CONTROL DIRECT DRIVE TECHNICAL/OPERATION MANUAL
Rev. D PRODUCTIVITY THROUGH INNOVATION 600 CONTROL DIRECT DRIVE TECHNICAL/OPERATION MANUAL 10 BORIGHT AVENUE, KENILWORTH NEW JERSEY 07033 TELEPHONE: 800-524-0273 FAX: 908-686-9317 TABLE OF CONTENTS Page
CS311 Lecture: Sequential Circuits
CS311 Lecture: Sequential Circuits Last revised 8/15/2007 Objectives: 1. To introduce asynchronous and synchronous flip-flops (latches and pulsetriggered, plus asynchronous preset/clear) 2. To introduce
Multiplexers Two Types + Verilog
Multiplexers Two Types + Verilog ENEE 245: Digital Circuits and ystems Laboratory Lab 7 Objectives The objectives of this laboratory are the following: To become familiar with continuous ments and procedural
EGR 278 Digital Logic Lab File: N278L3A Lab # 3 Open-Collector and Driver Gates
EGR 278 Digital Logic Lab File: N278L3A Lab # 3 Open-Collector and Driver Gates A. Objectives The objectives of this laboratory are to investigate: the operation of open-collector gates, including the
Xilinx ISE. <Release Version: 10.1i> Tutorial. Department of Electrical and Computer Engineering State University of New York New Paltz
Xilinx ISE Tutorial Department of Electrical and Computer Engineering State University of New York New Paltz Fall 2010 Baback Izadi Starting the ISE Software Start ISE from the
ASYNCHRONOUS COUNTERS
LB no.. SYNCHONOUS COUNTES. Introduction Counters are sequential logic circuits that counts the pulses applied at their clock input. They usually have 4 bits, delivering at the outputs the corresponding
FORDHAM UNIVERSITY CISC 3593. Dept. of Computer and Info. Science Spring, 2011. Lab 2. The Full-Adder
FORDHAM UNIVERSITY CISC 3593 Fordham College Lincoln Center Computer Organization Dept. of Computer and Info. Science Spring, 2011 Lab 2 The Full-Adder 1 Introduction In this lab, the student will construct
7. Latches and Flip-Flops
Chapter 7 Latches and Flip-Flops Page 1 of 18 7. Latches and Flip-Flops Latches and flip-flops are the basic elements for storing information. One latch or flip-flop can store one bit of information. The
Gates & Boolean Algebra. Boolean Operators. Combinational Logic. Introduction
Introduction Gates & Boolean lgebra Boolean algebra: named after mathematician George Boole (85 864). 2-valued algebra. digital circuit can have one of 2 values. Signal between and volt =, between 4 and
Chapter 2 Logic Gates and Introduction to Computer Architecture
Chapter 2 Logic Gates and Introduction to Computer Architecture 2.1 Introduction The basic components of an Integrated Circuit (IC) is logic gates which made of transistors, in digital system there are
Digital Fundamentals. Lab 8 Asynchronous Counter Applications
Richland College Engineering Technology Rev. 0 B. Donham Rev. 1 (7/2003). Horne Rev. 2 (1/2008). Bradbury Digital Fundamentals CETT 1425 Lab 8 Asynchronous Counter Applications Name: Date: Objectives:
CSE140: Components and Design Techniques for Digital Systems. Introduction. Prof. Tajana Simunic Rosing
CSE4: Components and Design Techniques for Digital Systems Introduction Prof. Tajana Simunic Rosing Welcome to CSE 4! Instructor: Tajana Simunic Rosing Email: tajana@ucsd.edu; please put CSE4 in the subject
6. BOOLEAN LOGIC DESIGN
6. OOLEN LOGI DESIGN 89 Topics: oolean algebra onverting between oolean algebra and logic gates and ladder logic Logic examples Objectives: e able to simplify designs with oolean algebra 6. INTRODUTION
CSE140 Homework #7 - Solution
CSE140 Spring2013 CSE140 Homework #7 - Solution You must SHOW ALL STEPS for obtaining the solution. Reporting the correct answer, without showing the work performed at each step will result in getting
The 104 Duke_ACC Machine
The 104 Duke_ACC Machine The goal of the next two lessons is to design and simulate a simple accumulator-based processor. The specifications for this processor and some of the QuartusII design components
Combinational Logic Design Process
Combinational Logic Design Process Create truth table from specification Generate K-maps & obtain logic equations Draw logic diagram (sharing common gates) Simulate circuit for design verification Debug
Massachusetts Institute of Technology Department of Electrical Engineering and Computer Science. 6.002 Electronic Circuits Spring 2007
Massachusetts Institute of Technology Department of Electrical Engineering and Computer Science 6.002 Electronic Circuits Spring 2007 Lab 4: Audio Playback System Introduction In this lab, you will construct,
NAME AND SURNAME. TIME: 1 hour 30 minutes 1/6
E.T.S.E.T.B. MSc in ICT FINAL EXAM VLSI Digital Design Spring Course 2005-2006 June 6, 2006 Score publication date: June 19, 2006 Exam review request deadline: June 22, 2006 Academic consultancy: June
3.Basic Gate Combinations
3.Basic Gate Combinations 3.1 TTL NAND Gate In logic circuits transistors play the role of switches. For those in the TTL gate the conducting state (on) occurs when the baseemmiter signal is high, and
Mixed Logic A B A B. 1. Ignore all bubbles on logic gates and inverters. This means
Mixed Logic Introduction Mixed logic is a gate-level design methodology used in industry. It allows a digital logic circuit designer the functional description of the circuit from its physical implementation.
Memory Systems. Static Random Access Memory (SRAM) Cell
Memory Systems This chapter begins the discussion of memory systems from the implementation of a single bit. The architecture of memory chips is then constructed using arrays of bit implementations coupled
Combinational circuits
Combinational circuits Combinational circuits are stateless The outputs are functions only of the inputs Inputs Combinational circuit Outputs 3 Thursday, September 2, 3 Enabler Circuit (High-level view)
CHAPTER 3 Boolean Algebra and Digital Logic
CHAPTER 3 Boolean Algebra and Digital Logic 3.1 Introduction 121 3.2 Boolean Algebra 122 3.2.1 Boolean Expressions 123 3.2.2 Boolean Identities 124 3.2.3 Simplification of Boolean Expressions 126 3.2.4
Design and Development of Virtual Instrument (VI) Modules for an Introductory Digital Logic Course
Session ENG 206-6 Design and Development of Virtual Instrument (VI) Modules for an Introductory Digital Logic Course Nikunja Swain, Ph.D., PE South Carolina State University swain@scsu.edu Raghu Korrapati,
Adder.PPT(10/1/2009) 5.1. Lecture 13. Adder Circuits
Adder.T(//29) 5. Lecture 3 Adder ircuits Objectives Understand how to add both signed and unsigned numbers Appreciate how the delay of an adder circuit depends on the data values that are being added together
Module 4 : Propagation Delays in MOS Lecture 22 : Logical Effort Calculation of few Basic Logic Circuits
Module 4 : Propagation Delays in MOS Lecture 22 : Logical Effort Calculation of few Basic Logic Circuits Objectives In this lecture you will learn the following Introduction Logical Effort of an Inverter
Objectives: Part 1: Build a simple power supply. CS99S Laboratory 1
CS99S Laboratory 1 Objectives: 1. Become familiar with the breadboard 2. Build a logic power supply 3. Use switches to make 1s and 0s 4. Use LEDs to observe 1s and 0s 5. Make a simple oscillator 6. Use
3.1. Solving linear equations. Introduction. Prerequisites. Learning Outcomes. Learning Style
Solving linear equations 3.1 Introduction Many problems in engineering reduce to the solution of an equation or a set of equations. An equation is a type of mathematical expression which contains one or
OPERATIONAL AMPLIFIERS
INTRODUCTION OPERATIONAL AMPLIFIERS The student will be introduced to the application and analysis of operational amplifiers in this laboratory experiment. The student will apply circuit analysis techniques
Electronics. Discrete assembly of an operational amplifier as a transistor circuit. LD Physics Leaflets P4.2.1.1
Electronics Operational Amplifier Internal design of an operational amplifier LD Physics Leaflets Discrete assembly of an operational amplifier as a transistor circuit P4.2.1.1 Objects of the experiment
Digital Circuit Design
Test and Diagnosis of of ICs Fault coverage (%) 95 9 85 8 75 7 65 97.92 SSL 4,246 Shawn Blanton Professor Department of ECE Center for Silicon System Implementation CMU Laboratory for Integrated Systems
Offline 1-Minesweeper is NP-complete
Offline 1-Minesweeper is NP-complete James D. Fix Brandon McPhail May 24 Abstract We use Minesweeper to illustrate NP-completeness proofs, arguments that establish the hardness of solving certain problems.
User Manual CN2HK LIMITED. Complete Wireless Home Alarm Security System (CK-8806) ENG. Please read this manual before operating this product.
CN2HK LIMITED Complete Wireless Home Alarm Security System (CK-8806) User Manual Please read this manual before operating this product. After you finish reading this manual, store it in a safe place for
Signal Manager Installation and Operation Manual
Signal Manager Installation and Operation Manual Rev.11/28/2008 Part # 26550007 Table of Contents CHAPTER 1: SYSTEM DESCRIPTION... 3 FUNCTION AND THEORY... 3 CHAPTER 2: SYSTEM INSTALLATION... 4 HARDWARE
Lecture 7: Clocking of VLSI Systems
Lecture 7: Clocking of VLSI Systems MAH, AEN EE271 Lecture 7 1 Overview Reading Wolf 5.3 Two-Phase Clocking (good description) W&E 5.5.1, 5.5.2, 5.5.3, 5.5.4, 5.5.9, 5.5.10 - Clocking Note: The analysis
The purposes of this experiment are to test Faraday's Law qualitatively and to test Lenz's Law.
260 17-1 I. THEORY EXPERIMENT 17 QUALITATIVE STUDY OF INDUCED EMF Along the extended central axis of a bar magnet, the magnetic field vector B r, on the side nearer the North pole, points away from this
Section 1.4 Place Value Systems of Numeration in Other Bases
Section.4 Place Value Systems of Numeration in Other Bases Other Bases The Hindu-Arabic system that is used in most of the world today is a positional value system with a base of ten. The simplest reason
Gates, Plexers, Decoders, Registers, Addition and Comparison
Introduction to Digital Logic Autumn 2008 Gates, Plexers, Decoders, Registers, Addition and Comparison karl.marklund@it.uu.se ...open up a command shell and type logisim and press enter to start Logisim.
Logic in Computer Science: Logic Gates
Logic in Computer Science: Logic Gates Lila Kari The University of Western Ontario Logic in Computer Science: Logic Gates CS2209, Applied Logic for Computer Science 1 / 49 Logic and bit operations Computers
Karnaugh Maps (K-map) Alternate representation of a truth table
Karnaugh Maps (K-map) lternate representation of a truth table Red decimal = minterm value Note that is the MS for this minterm numbering djacent squares have distance = 1 Valuable tool for logic minimization
Experiment 4 ~ Resistors in Series & Parallel
Experiment 4 ~ Resistors in Series & Parallel Objective: In this experiment you will set up three circuits: one with resistors in series, one with resistors in parallel, and one with some of each. You
Chapter 10 Advanced CMOS Circuits
Transmission Gates Chapter 10 Advanced CMOS Circuits NMOS Transmission Gate The active pull-up inverter circuit leads one to thinking about alternate uses of NMOS devices. Consider the circuit shown in
COMBINATIONAL and SEQUENTIAL LOGIC CIRCUITS Hardware implementation and software design
PH-315 COMINATIONAL and SEUENTIAL LOGIC CIRCUITS Hardware implementation and software design A La Rosa I PURPOSE: To familiarize with combinational and sequential logic circuits Combinational circuits
CSE140: Components and Design Techniques for Digital Systems
CSE4: Components and Design Techniques for Digital Systems Tajana Simunic Rosing What we covered thus far: Number representations Logic gates Boolean algebra Introduction to CMOS HW#2 due, HW#3 assigned
To design digital counter circuits using JK-Flip-Flop. To implement counter using 74LS193 IC.
8.1 Objectives To design digital counter circuits using JK-Flip-Flop. To implement counter using 74LS193 IC. 8.2 Introduction Circuits for counting events are frequently used in computers and other digital
RAM & ROM Based Digital Design. ECE 152A Winter 2012
RAM & ROM Based Digital Design ECE 152A Winter 212 Reading Assignment Brown and Vranesic 1 Digital System Design 1.1 Building Block Circuits 1.1.3 Static Random Access Memory (SRAM) 1.1.4 SRAM Blocks in
Two's Complement Adder/Subtractor Lab L03
Two's Complement Adder/Subtractor Lab L03 Introduction Computers are usually designed to perform indirect subtraction instead of direct subtraction. Adding -B to A is equivalent to subtracting B from A,
Voltage/current converter opamp circuits
Voltage/current converter opamp circuits This worksheet and all related files are licensed under the Creative Commons Attribution License, version 1.0. To view a copy of this license, visit http://creativecommons.org/licenses/by/1.0/,
Gate Delay Model. Estimating Delays. Effort Delay. Gate Delay. Computing Logical Effort. Logical Effort
Estimating Delays Would be nice to have a back of the envelope method for sizing gates for speed Logical Effort Book by Sutherland, Sproull, Harris Chapter 1 is on our web page Also Chapter 4 in our textbook
UNIVERSITY OF CALIFORNIA College of Engineering Department of Electrical Engineering and Computer Sciences
UNIVERSITY OF CALIFORNIA College of Engineering Department of Electrical Engineering and Computer Sciences Jan M. Rabaey Homework #1: Circuit Simulation EECS 141 Due Friday, January 30, 5pm, box in 240
Digital Systems. Syllabus 8/18/2010 1
Digital Systems Syllabus 1 Course Description: This course covers the design and implementation of digital systems. Topics include: combinational and sequential digital circuits, minimization methods,
Glolab Talking Phone Dial Monitor
Introduction The detects the tones generated when numbers are dialed on your touch tone telephone and speaks the numbers that were dialed. This verifies that you dialed the correct number and is especially
Introduction to CMOS VLSI Design (E158) Lecture 8: Clocking of VLSI Systems
Harris Introduction to CMOS VLSI Design (E158) Lecture 8: Clocking of VLSI Systems David Harris Harvey Mudd College David_Harris@hmc.edu Based on EE271 developed by Mark Horowitz, Stanford University MAH
ENEE 244 (01**). Spring 2006. Homework 5. Due back in class on Friday, April 28.
ENEE 244 (01**). Spring 2006 Homework 5 Due back in class on Friday, April 28. 1. Fill up the function table (truth table) for the following latch. How is this latch related to those described in the lectures
DIGITAL ELECTRONICS. Counters. By: Electrical Engineering Department
Counters By: Electrical Engineering Department 1 Counters Upon completion of the chapter, students should be able to:.1 Understand the basic concepts of asynchronous counter and synchronous counters, and
5 Combinatorial Components. 5.0 Full adder. Full subtractor
5 Combatorial Components Use for data transformation, manipulation, terconnection, and for control: arithmetic operations - addition, subtraction, multiplication and division. logic operations - AND, OR,
Aims and Objectives. E 3.05 Digital System Design. Course Syllabus. Course Syllabus (1) Programmable Logic
Aims and Objectives E 3.05 Digital System Design Peter Cheung Department of Electrical & Electronic Engineering Imperial College London URL: www.ee.ic.ac.uk/pcheung/ E-mail: p.cheung@ic.ac.uk How to go
A Digital Timer Implementation using 7 Segment Displays
A Digital Timer Implementation using 7 Segment Displays Group Members: Tiffany Sham u2548168 Michael Couchman u4111670 Simon Oseineks u2566139 Caitlyn Young u4233209 Subject: ENGN3227 - Analogue Electronics
LAB 7 MOSFET CHARACTERISTICS AND APPLICATIONS
LAB 7 MOSFET CHARACTERISTICS AND APPLICATIONS Objective In this experiment you will study the i-v characteristics of an MOS transistor. You will use the MOSFET as a variable resistor and as a switch. BACKGROUND
Input, Process and Output
Intermediate 1 Physics Electronics Input, Process and Output Digital Logic Gates Intermediate 1 Physics Electronics Input, Process and Output 1 2 Input, Process and Output Electronic Systems When something
3.1. RATIONAL EXPRESSIONS
3.1. RATIONAL EXPRESSIONS RATIONAL NUMBERS In previous courses you have learned how to operate (do addition, subtraction, multiplication, and division) on rational numbers (fractions). Rational numbers
Sum-of-Products and Product-of-Sums expressions
Sum-of-Products and Product-of-Sums expressions This worksheet and all related files are licensed under the reative ommons ttribution License, version.. To view a copy of this license, visit http://creativecommons.org/licenses/by/./,
Final Project Report E3390 Electronic Circuit Design Lab. Automatic Phone-Alert Home Security System
Final Project Report E3390 Electronic Circuit Design Lab Automatic Phone-Alert Home Security System Helen Marie Young Hsiang-Yun Chen May 7, 2007 Department of Electrical Engineering Columbia University
Digital Logic Elements, Clock, and Memory Elements
Physics 333 Experiment #9 Fall 999 Digital Logic Elements, Clock, and Memory Elements Purpose This experiment introduces the fundamental circuit elements of digital electronics. These include a basic set