Conditions for a Matrix to Be Diagonalizable - Search Videos

A 4 ×4 matrix has eigenvalues -3,-1, and 2 . The eigenvalue -1 has multiplicity 2 . (a) Under what conditions is the matrix diagonalizable? Justify your answer. (b) Under what conditions is it not diagonalizable? Justify your answer. | Numerade

A 4 ×4 matrix has eigenvalues -3,-1, and 2 . The eigenvalue -1 has multiplicity 2 . (a) Under what conditions is the matrix diagonalizable? Justify your answer. (b) Under what

A 4 ×4 matrix has eigenvalues -3,-1, and 2 . The eigenvalue -1 has multiplicity 2 . (a) Under what conditions is the matrix diagonalizable? Justify your answer. (b) Under what conditions is it not diagonalizable? Justify your answer.

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$Let $A$ be a diagonalizable matrix, show that $A^{-1} = A$$

Let $A$ be a diagonalizable matrix, show that $A^{-1} = A$

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