Homework #1 - University of Utah
Homework #1 Fall 2010 3 4. For the circuit below: (a) Find the resistances looking into node 1, R1; node 2, R2; node 3, R3; and node 4, R4. (b) Find the currents I1, I 2, I 3, and I4 in terms of the input current I. (c) Find the voltage at nodes 1,2,3, and 4, that is V1, V2, V3, and V4 in terms of IR.
Tags:
Information
Domain:
Source:
Link to this page:
Please notify us if you found a problem with this document:
Documents from same domain
Homework #3 Solution - University of Utah
my.ece.utah.eduHomework #3 Solution mirror, such as that shown at the right, all µA/V 2, L=1µm, and V A=10V. Widths reference current IREF is 20µA. What 2 and Q 3? -source operation is and ro of Q 2 and Q 3? What is the output 1 . Fall 2010 2. Find the output …
3. The Finite-Difference Time- Domain Method (FDTD)
my.ece.utah.edu3. The Finite-Difference Time-Domain Method (FDTD) The Finite-Difference Time-Domain method (FDTD) is today’s one of the most popular technique for the solution of electromagnetic problems. It has been successfully applied to an extremely wide variety of problems, such as scattering from metal objects and
MatlabTutorial : Root Locus
my.ece.utah.edu2.0 Root Locus Design Consider all positive values of k. In the limit as k -> 0, the poles of the closed-loop system are a(s) = 0 or the poles of H(s). In the limit as k -> infinity, the poles of the closed-loop system are b(s) = 0 or the zeros of H(s). No matter what we pick k to be, the closed-loop system must always have n poles, where n is the
ECE 5325/6325: Wireless Communication Systems Lecture ...
my.ece.utah.eduControl was manual, and the control channel was open for anyone to hear. In fact, users were required to be listening to the control channel. When the switching operator wanted to connect to any mobile user, they would announce the call on the control channel. If the user responded, they would tell the user which voice channel to turn to.
Solving the Generalized Poisson Equation Using the Finite ...
my.ece.utah.eduFinite-Di erence Method (FDM) James R. Nagel, nageljr@ieee.org Department of Electrical and Computer Engineering University of Utah, Salt Lake City, Utah February 15, 2012 1 Introduction The Poisson equation is a very powerful tool for modeling the behavior of …
Introduction to Bode Plot - University of Utah
my.ece.utah.edus TF sss + = ++ Simplify transfer function form: 200*20 (1)100(1) 200(20) 402020 (21)(40) (1)(1)(1)(1) 0.5400.540 ss s TF sss ssss ss ++ + === ++ ++++ Recognize: K = 100 à 20 log10(100) = 40 1 pole at the origin 1 zero at z 1 = 20 2 poles: …
Chapter 6 Synchronous Sequential Circuits
my.ece.utah.eduPlease see “portrait orientation” PowerPoint file for Chapter 6. Figure 6.37. Simulation results for the Mealy machine. Figure 6.38. Potential problem with asynchronous inputs to a Mealy FSM. Figure 6.39. Block diagram for the serial adder. Sum = A + B Shift register Shift register Adder FSM Shift register B A a b s
MET 382 PLC Fundamentals - Ladder fundamentals - Spr …
my.ece.utah.eduMET 382 1/14/2008 Ladder Logic Fundamentals 2 PLC Programming Languages In the United States, ladder logic is the most pppopular method used to program a PLC This course will focus primarily on ladder logic programming Other programming methods include: Function block diagrams (FBDs) 3 Structured text (ST)
ECE 5520: Digital Communications Lecture Notes Fall 2009
my.ece.utah.eduA digital communication system conveys discrete-time, discrete-valued information across a physical channel. Information sources might include audio, video, text, or data. They might be continuous-time (analog) signals (audio, images) and even 1-D or 2-D. Or, they may already be digital (discrete-time, discrete-valued). Our
Related documents
Solutions to linear algebra, homework 1 - Stanford University
math.stanford.eduSolutions to linear algebra, homework 1 October 4, 2008 Problem 1. (Problem 6, Chapter 1, Axler) Example of a nonempty subset Uof R2 such that Uis closed under addition and under taking additive inverses but Uis not a subspace of R2. Proof.
MATH 125 Probability Homework Problem 1.
faculty.mansfield.eduMATH 125 Probability Homework Problem 1. Assume that P(A) = 0.4 and P(B) = 0.3. for all parts of this problem. Find the following probabilities:
Problem, Math, Probability, Homework, Math 125 probability homework problem 1
ECE 301: Signals and Systems Homework Solution #1
web.ics.purdue.eduAly El Gamal ECE 301: Signals and Systems Homework Solution #1 Problem 5 Problem 5 Let x(t) be the continuous-time complex exponential signal x(t) = ejw 0t with fundamental frequency ! 0 and fundamental period T 0 = 2ˇ=! 0. Consider the discrete-time signal obtained by taking equally spaced samples of x(t) - that is, x[n] = x(nT) = ej! 0nT
System, Solutions, Signal, Homework, Signals and systems homework solution
CS 341 Homework 3 Languages and Regular Expressions 1. 2. 3.
www.cs.utexas.eduHomework 3 Languages and Regular Expressions 4 8. (a ∪ ba)* (ε ∪ b ∪ bbb*) = (a ∪ ba)*b* 9. (a) (1) no (2) no, (3) yes, (4) yes L is composed of strings whose second half is …
Physics 100A Homework 9 – Chapter 10 (part 1)
www.csun.eduPhysics 100A Homework 9 – Chapter 10 (part 1) 10.1) The following angles are given in degrees. Convert them to radians. 1. Picture the Problem: This is a units conversion problem. Strategy: Multiply the angle in degrees by . radians 180
Chapter, Physics, Homework, A100, Physics 100a homework 9 chapter
Linear algebra II Homework #1 solutions 1.
www.maths.tcd.ieLinear algebra II Homework #1 solutions 1. Find the eigenvalues and the eigenvectors of the matrix A = 4 6 2 5 . Since trA = 9 and detA = 20−12 = 8, the characteristic polynomial is
HW Set III– page 1 of 6 PHYSICS 1401 (1) homework …
www.nevis.columbia.eduPHYSICS 1401 (1) homework solutions 7-34 A skier is pulled by a tow rope up a frictionless ski slope that makes an angle of 12° with the horizontal. The rope moves parallel to the slope with a constant speed of 1.0 m/s. The force of the rope does 900 J of work on the skier as the skier moves a distance of 8.0 m up the incline.
Solutions, Physics, 1041, Homework, Physics 1401, Homework solutions
Homework 1 Solutions - Montana State University
math.montana.eduHomework 1 Solutions 1.1.4 (a) Prove that A ⊆ B iff A∩B = A. Proof. First assume that A ⊆ B. If x ∈ A ∩ B, then x ∈ A and x ∈ B by definition, so in particular x ∈ A. This proves A ∩ B ⊆ A. Now if x ∈ A, then by assumption x ∈ B, too, so x ∈ A ∩ B. This proves A ⊆ A ∩ B. Together this implies A = A∩B.