[Evaluate 1(t)+z(t) Y1(t) for the solution [x1(t), y1(t), 21 (t)] that corresponds to the eigenvalue A = 0 of the following system). x' = -9x + 9z, y' = x - 14y + z, z' = -8x + 8z.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter5: Orthogonality
Section5.3: The Gram-schmidt Process And The Qr Factorization
Problem 1BEXP
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- [Evaluate 21(t)+z1(t)
Y1(t)
for the solution [x1(t), Y1(t), z1 (t)] that corresponds to
the eigenvalue A = 0 of the following system].
x' = -9x + 9z,
y' = x – 14y + z,
2' = -8x + 8z.
%3D
Transcribed Image Text:- [Evaluate 21(t)+z1(t) Y1(t) for the solution [x1(t), Y1(t), z1 (t)] that corresponds to the eigenvalue A = 0 of the following system]. x' = -9x + 9z, y' = x – 14y + z, 2' = -8x + 8z. %3D
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