Reading: Chapter 6, sections 1-4.
Exercises: 6.2 (only A_1, A_3, A_5, A_6, A_8), 6.3 (only the matrices you did from 6.2 that are 3x3) and 6.18.
Homework 1, due January 26, 2011.
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Homework 1, due January 26, 2011.
Bill Goodwine, 376 Fitzpatrick
Re: Homework 1, due January 26, 2011.
In order to do the second part of A_6, do we have a condition for xi_4(0)? Thanks!
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Re: Homework 1, due January 26, 2011.
I don't have the book with me, but if it's just missing the fourth component then assume it's 1.cdiberna wrote:In order to do the second part of A_6, do we have a condition for xi_4(0)? Thanks!
Bill Goodwine, 376 Fitzpatrick
Re: Homework 1, due January 26, 2011.
Professor Goodwine,
One of the assigned matrices for Problem 6.3 (A_6) is a 4x4 matrix, while the book's conditions are given for a 3x3 matrix. Would it be acceptable to approach this problem by making xi_4(0) = 0?
One of the assigned matrices for Problem 6.3 (A_6) is a 4x4 matrix, while the book's conditions are given for a 3x3 matrix. Would it be acceptable to approach this problem by making xi_4(0) = 0?
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Re: Homework 1, due January 26, 2011.
Make it 1 (see above).Adam W. wrote:Professor Goodwine,
One of the assigned matrices for Problem 6.3 (A_6) is a 4x4 matrix, while the book's conditions are given for a 3x3 matrix. Would it be acceptable to approach this problem by making xi_4(0) = 0?
Bill Goodwine, 376 Fitzpatrick
Re: Homework 1, due January 26, 2011.
For Problem 6.2, Matrix A_5, why can the vector [1 1 1 1] not be an eigenvector given the eigenvalue of 5?
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Re: Homework 1, due January 26, 2011.
It can be.sprender wrote:For Problem 6.2, Matrix A_5, why can the vector [1 1 1 1] not be an eigenvector given the eigenvalue of 5?
Bill Goodwine, 376 Fitzpatrick