Let \(S\) be a real \(n\times n\) symmetric matrix, i.e. \({}^tS=S\).
Prove that the eigenvalues of \(S\) are real.
State and prove the Spectral Theorem for \(S\).
Spectral theorem for real symmetric matrices
P-UCLAB06S-09
- Area
- Prelim
- Seen at
- UCLA
- Years
- 2006
- Status
- draft