Why does Theorem 2 6 not show that every matrix is diagonalizable (see Example 2 2) Any m Atilde n matrix of rank k is matrix equivalent to the m Atilde n matrix that is all zeros except that the first k diagonal entries are ones 1 0 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0...

By the definition following Example 22 a matrix M is diagonalizable if it represents M Re ...

Why does Theorem 2.6 not show that every matrix is diagonalizable (see Example 2.2)? Any m Ã

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Why does Theorem 2.6 not show that every matrix is diagonalizable (see Example 2.2)?
Any m Ã— n matrix of rank k is matrix equivalent to the m Ã— n matrix that is all zeros except that the first k diagonal entries are ones.

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Linear Algebra

ISBN: 9780982406212

1st Edition

Authors: Jim Hefferon

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Question Posted: Jun 01, 2016 02:08 AM

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Why does Theorem 2.6 not show that every matrix is diagonalizable (see Example 2.2)? Any m Ã

Question:

1 0 0 0. 0 0 0 0 0 0 1 0.. 0 0 0.. 0 0

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By the definition following Example 22 a matrix M is diagonalizable if it represents M Re...View the full answer

Linear Algebra

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