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https://texercises.com/exercise/characteristic-polynomial-and-diagonalizable-matrices/
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Exercise:
If P_Tx splits as a product of linear factors and each eigenvalue lambda of T has algebraic multiplicity then T is diagonalizable.

Solution:
Proof. If m_aT;lambda Longrightarrow m_gT;lambda. Now use po c of the previous theorem.
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Exercise:
If P_Tx splits as a product of linear factors and each eigenvalue lambda of T has algebraic multiplicity then T is diagonalizable.

Solution:
Proof. If m_aT;lambda Longrightarrow m_gT;lambda. Now use po c of the previous theorem.
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characteristic polynomial, eth, fs23, linalg ii, matrices, proof
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(3, default)
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ENG (English)
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Proof
Creator rk
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