Find F(s) if f(t)=2t using. 1. 2. 3. 4.. If u(t) is the step function and f(t) is any function, then f(t)u(t) is a casual function. 1.True 2.False 3.Don’t.

Slides:



Advertisements
Similar presentations
The Important Thing About By. The Important Thing About ******** The important thing about ***** is *****. It is true s/he can *****, *****, and *****.
Advertisements

Laplace Transform Douglas Wilhelm Harder Department of Electrical and Computer Engineering University of Waterloo Copyright © 2008 by Douglas Wilhelm Harder.
2.1 Markets Supply Pg 47 Oliver Chang. Determinant of Supply Taxes: increases production costs and reduces supply Subsidies: lowers producers’ costs and.
Ch 6.3: Step Functions Some of the most interesting elementary applications of the Laplace Transform method occur in the solution of linear equations.
Automatic Control Laplace Transformation Dr. Aly Mousaad Aly Department of Mechanical Engineering Faculty of Engineering, Alexandria University.
Bogazici University Dept. Of ME. Laplace Transforms Very useful in the analysis and design of LTI systems. Operations of differentiation and integration.
中華大學 資訊工程系 Fall 2002 Chap 4 Laplace Transform. Page 2 Outline Basic Concepts Laplace Transform Definition, Theorems, Formula Inverse Laplace Transform.
Laplace Transform Applications of the Laplace transform
FOURIER TRANSFORMS.
Determine whether each curve below is the graph of a function of x. Select all answers that are graphs of functions of x:
SYSTEM OF DIFFERENTIAL EQUATIONS f(t) : Input u(t) and v(t) : Outputs to be found System of constant coefficient differential equations with two unknowns.
MATHEMATICS-I. CONTENTS  Ordinary Differential Equations of First Order and First Degree  Linear Differential Equations of Second and Higher Order 
EE313 Linear Systems and Signals Fall 2010 Initial conversion of content to PowerPoint by Dr. Wade C. Schwartzkopf Prof. Brian L. Evans Dept. of Electrical.
Laplace Transform BIOE 4200.
1 Lecture #13 EGR 272 – Circuit Theory II Read: Chapters 12 and 13 in Electric Circuits, 6 th Edition by Nilsson Handout: Laplace Transform Properties.
Leo Lam © Signals and Systems EE235 Lecture 30.
Engineering Mathematics Class #11 Laplace Transforms (Part1)
1 Consider a given function F(s), is it possible to find a function f(t) defined on [0,  ), such that If this is possible, we say f(t) is the inverse.
Chapter 9 Laplace Transform §9.1 Definition of Laplace Transform §9.2 Properties of Laplace Transform §9.3 Convolution §9.4 Inverse Laplace Transform §9.5.
SE 207: Modeling and Simulation Introduction to Laplace Transform
Introduction to Laplace Transforms. Definition of the Laplace Transform  Some functions may not have Laplace transforms but we do not use them in circuit.
Laplace Transforms 1. Standard notation in dynamics and control (shorthand notation) 2. Converts mathematics to algebraic operations 3. Advantageous for.
Chapter 5: Fourier Transform.
SYSTEM OF DIFFERENTIAL EQUATIONS f(t) : Input u(t) and v(t) : Outputs to be found System of constant coefficient differential equations with two unknowns.
Laplace Transform. Prepared By : Akshay Gandhi : Kalpesh kale : Jatin Patel : Prashant Dhobi : Azad.
Find Don’t know 5.. Find Don’t know 5.
Meiling chensignals & systems1 Lecture #06 Laplace Transform.
1 ELEC 361/W: Midterm exam Solution: Fall 2005 Professor: A. Amer TA: M. Ghazal Q1: 1. True: According to the “Shifting property” of the FT 2. False: Causality.
Alexander-Sadiku Fundamentals of Electric Circuits
Ch 6.1: Definition of Laplace Transform Many practical engineering problems involve mechanical or electrical systems acted upon by discontinuous or impulsive.
Table of Basic Laplace Transforms. Example: ramp function t.
Section 4.1 Laplace Transforms & Inverse Transforms.
ELECTRIC CIRCUITS EIGHTH EDITION JAMES W. NILSSON & SUSAN A. RIEDEL.
Company LOGO Laplace Transform Ch # 5 1. Company LOGO Topics 1. Get to know: Laplace Transform 2. Laplace Theory and Properties 3. Applications 2.
case study on Laplace transform
MATHEMATICS-I.
Lec 4. the inverse Laplace Transform
Electrical Circuits Dr inż. Agnieszka Wardzińska Room: 105 Polanka
CHAPTER III LAPLACE TRANSFORM
Chapter 6 Laplace Transform
Translation Theorems and Derivatives of a Transform
ELECTRIC CIRCUITS EIGHTH EDITION
EKT 119 ELECTRIC CIRCUIT II
Week 8 Laplace transformation The basics The Shifting Theorems
Chapter 15 Introduction to the Laplace Transform
82 – Engineering Mathematics
Signals and Systems EE235 Leo Lam ©
Solve the equation for x. {image}
Mechatronics Engineering
Unit-Ramp Response System & Control Engineering Lab.
Signals and Systems EE235 Leo Lam ©
Laplace Transform Department of Mathematics
B.Sc. II Year Mr. Shrimangale G.W.
True or False: {image} is one-to-one function.
EKT 119 ELECTRIC CIRCUIT II
Mr. Mark Anthony Garcia, M.S. De La Salle University
1 2 Sec4.3: HOW DERIVATIVES AFFECT THE SHAPE OF A GRAPH Concavity Test
Chapter 4 THE LAPLACE TRANSFORM.
Laplace Transform A transform is an operation that changes a function into a new function. Examples of this are derivatives and antiderivatives. These.
Ch 6.3: Step Functions Some of the most interesting elementary applications of the Laplace Transform method occur in the solution of linear equations.
Example 1: Find the magnitude and phase angle of
Unit-Impulse Response
82 – Engineering Mathematics
Laplace Transforms Clicker questions.
How does the point (2, 4) change as a result of the transformation
Composition & Inverses Review
Ch 6.3: Step Functions Some of the most interesting elementary applications of the Laplace Transform method occur in the solution of linear equations.
SYSTEM OF DIFFERENTIAL EQUATIONS
ENTC 4347 HOMEWORK SET 1.
LAPLACE TRANSFORMATION
Presentation transcript:

Find F(s) if f(t)=2t using

If u(t) is the step function and f(t) is any function, then f(t)u(t) is a casual function. 1.True 2.False 3.Don’t know

If, find

If, find None of these

Find the derivative with respect to t of

Find the area under the curve (cos3t)u(t) between t=-2 and t=

Find the Laplace transform of u(t-2)

Find the Laplace transform of (6cos2t-3t 4 )u(t), using and Don’t know 4.

Find the inverse Laplace transform of

If, use the first shift theorem to find

Find the inverse Laplace transform of