Eigenvalues and eigenvectors: Eigenvalues and eigenvectors
Eigenvalues and eigenvectors of a matrix
Show that \(\lambda=-2\) is an eigenvalue of the matrix \[A=\matrix{58 & -18 \\ 180 & -56}\] and find an eigenvector, or rather describe the eigenspace through spanning vectors.
| An eigenvector corresponding to the eigenvalue \(-2 ={}\) |
Unlock full access
