Q1.10 Assume that you know matrix Z is a 2x2 real matrix. the matrix is known to have the eigenvalue of x=2+5; and the eigenvector that goes with it is v *-=[^² +²]· figure out a linearly inde pendant set of solutions consists entirely of real solutions. write inde pendant variable in your answers. your ₁ (t) = x₂ (€) = for Zx, where the set below. Use t answers as the
Q1.10 Assume that you know matrix Z is a 2x2 real matrix. the matrix is known to have the eigenvalue of x=2+5; and the eigenvector that goes with it is v *-=[^² +²]· figure out a linearly inde pendant set of solutions consists entirely of real solutions. write inde pendant variable in your answers. your ₁ (t) = x₂ (€) = for Zx, where the set below. Use t answers as the
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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![Q1.10
Assume that
you
know matrix Z is a 2x2 real matrix.
the matrix is known to have the eigenvalue of x=2+5; and
the eigenvector that goes with it is
v
*-=[^² +²]· figure out
a linearly inde pendant set
of solutions
consists entirely of real solutions. write
inde pendant variable in
your
answers.
your
₁ (t) =
x₂ (€) =
for Zx, where the set
below. Use t
answers
as the](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F1a8bf02d-7b1c-4233-ab65-801cb4b13d29%2F824406ea-8052-4925-8905-7063d131ad85%2F5dwngc_processed.png&w=3840&q=75)
Transcribed Image Text:Q1.10
Assume that
you
know matrix Z is a 2x2 real matrix.
the matrix is known to have the eigenvalue of x=2+5; and
the eigenvector that goes with it is
v
*-=[^² +²]· figure out
a linearly inde pendant set
of solutions
consists entirely of real solutions. write
inde pendant variable in
your
answers.
your
₁ (t) =
x₂ (€) =
for Zx, where the set
below. Use t
answers
as the
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