Assume that vectors below belong to A₁ = 2+2; ^₂ = 2-2; the eigenvalues and eigen Matrix Z find the [-] [x (²)] [y(t) 3 = ] -4+2: 3 *-=[-+-+] -4-2i solution to the linear syestem of form, in fundimental matrix =][i] Now write it as 2 seperate equations: x(t)=

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 8BEXP
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Question 1.10B
Assume that the eigenvalues and eigen
below belong to
vectors
Matrix Z
A₁ = 2+2;
^₂ = 2-2;
3
✓₁ = -442:
find the
[-²]
3
*-=[-+-+]
-4-2:
Solution
to the linear syestem of
form,
in fundimental matrix
[y(t)
][i]
Now write it as 2 seperate equations:
x(t)=
Y CES=
Transcribed Image Text:Question 1.10B Assume that the eigenvalues and eigen below belong to vectors Matrix Z A₁ = 2+2; ^₂ = 2-2; 3 ✓₁ = -442: find the [-²] 3 *-=[-+-+] -4-2: Solution to the linear syestem of form, in fundimental matrix [y(t) ][i] Now write it as 2 seperate equations: x(t)= Y CES=
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