Since our equation will always be equal to zero, we will automatically move the V2 term to the right side. This will make finding the eigenvectors easier. (A –R)V, = -BV, Given the following multiplication problem FA V Perform the multiplication to find your equations and then go ahead and move the V2 term to the right side. A Equation: -1 V, = -iV, B Equation: -iV, = -1V, Equation: -iV, = 1V, D Equation: -1V, = i V, E Equation: 1 V, = i V,

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter2: Systems Of Linear Equations
Section2.2: Direct Methods For Solving Linear Systems
Problem 3CEXP
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Since our equation will always be equal to zero, we will automatically move the V2 term to the right side. This will make finding the
eigenvectors easier.
(A – R)V,
= - BV,
Given the following multiplication problem
V
-i
Perform the multiplication to find your equations and then go ahead and move the V2 term to the right side.
A Equation: -1V, = -iV,
B Equation: -iV,
= -1V,
Equation: -iV, =1V,
D Equation: -1V, = i V,
E Equation: 1V, = i V,
Transcribed Image Text:Since our equation will always be equal to zero, we will automatically move the V2 term to the right side. This will make finding the eigenvectors easier. (A – R)V, = - BV, Given the following multiplication problem V -i Perform the multiplication to find your equations and then go ahead and move the V2 term to the right side. A Equation: -1V, = -iV, B Equation: -iV, = -1V, Equation: -iV, =1V, D Equation: -1V, = i V, E Equation: 1V, = i V,
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