- #1
th3ownly
- 2
- 0
1. What dimensions of a matrix will give repeated complex Eigenvalues? Give an example
of one and show that it has repeated complex Eigenvalues.
2. No really equations needed?
My attempt is a 2x2 which i don't think is right but here it is.
If the matrix were
we will use x as lambda
(x)' = [2+3i - λ 0 ] (x)
(y) ' = [ 0 2+3i-λ] (y)
This would yield the eigenvalues 2+3i, 2+3i
I just don't think my solution is right
of one and show that it has repeated complex Eigenvalues.
2. No really equations needed?
The Attempt at a Solution
My attempt is a 2x2 which i don't think is right but here it is.
If the matrix were
we will use x as lambda
(x)' = [2+3i - λ 0 ] (x)
(y) ' = [ 0 2+3i-λ] (y)
This would yield the eigenvalues 2+3i, 2+3i
I just don't think my solution is right