Question

If eigen vectors are linearly dependent can we find diagonal matrix

Answer 1

Step-by-step explanation:

If we can find n linearly independent eigenvectors for an n × n matrix A, then weknow the matrix is diagonalizable. ... So if A is similar to a diagonal matrix D (that is, if A is diagonalizable), then the eigenvalues of D must be the eigenvalues of A.

Answer 2

If we can find n linearly independent eigenvectors for an n × n matrix A, then weknow the matrix is diagonalizable. ... So if A is similar to a diagonal matrix D (that is, if A is diagonalizable), then the eigenvalues of D must be the

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