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6-1: Electrical Science and Engineering

6.UAT or 6.UAR. Course 6. Elective three additional subjects are typically taken 6-2: Electrical Engineering and Computer Science. Circuits.



MIT Department of Electrical Engineering and Computer Science

EECS 6-1 6-2



Understanding Poles and Zeros 1 System Poles and Zeros

+ 6y = 2 du dt. + 1. Find the system poles and zeros. Solution: From the differential equation the transfer function is. H(s) = 2s + 1 s. 2 + 5s + 6.



Chapter 6 - Eigenvalues and Eigenvectors

This section will explain how to compute the x's and 's. It can come early in the course because we only need the determinant of a 2 by 2 matrix. Let me use det 



SB and M.Eng. Requirements Checklist - MIT Department of

6.THM. See reverse side of this sheet. Concentration: M.Eng. Restricted Electives (2) ... S.B. in 6-2 (Electrical Engineering and Computer Science).



Chapter 6 Eigenvalues and Eigenvectors

It can come early in the course because we only need the determinant of a 2 by 2 matrix. Let me use det(A ? ?I)=0 to find the eigenvalues for this first 



2.5 Inverse Matrices

6. 4. 1=d1. ::: 1=dn. 3. 7. 5 : Example 1. The 2 by 2 matrix A D 1 2. 1 2 Of course all three reasons for noninvertibility would apply to each of A; D; ...



18.06 Problem Set 2 Solution

18-Feb-2009 0 2 1. ?. ?; U = ?. ?. 1 1 1. 0 2 3. 0 0 ?6. ?. ?. Problem 2: Suppose we have a 3 × 3 lower-triangular L matrix of the form.



Hard Math Elementary School: Answer Key for Workbook

course they don't exactly say this. They say the Chinese words for each digit: 1=“yi”



18.06 Problem Set 7 - Solutions

07-Nov-2007 (b) Find the 2 × 2 matrix A having eigenvalues ?1 = 2 ... Problem 6: (10) If ? is an eigenvalue of A