List questions from diagonalization

Published on 29 Nov 2015 - 20:17

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Change of Basis & Diagonalizability

Published on 30 Nov 2015 - 4:15

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Diagonalizable Operators and Matrices Characterizations

Published on 02 Dec 2015 - 10:13

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Show that f is diagonalizable

Published on 04 Dec 2015 - 4:35

221

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All values of $k$ for which matrix is diagonisable

Published on 05 Dec 2015 - 23:47

375

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Is any square matrix over $\Bbb{C}$ diagonalisable?

Published on 07 Dec 2015 - 1:15

140

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a and b such that A is similar to B

Published on 08 Dec 2015 - 1:27

86

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Unitary transformation

Published on 08 Dec 2015 - 11:40

63

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Finding a diagonalizing matrix associated with Jordan normal form

Published on 31 Mar 2026 - 18:50

543

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How are the conditions for "diagonalizability" and "upper-triangularizability" of a linear operator different?

Published on 09 Dec 2015 - 21:19

580

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Proof about Diagonalization of A

Published on 12 Dec 2015 - 3:48

556

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Why Must A Matrix be Symmetric for Orthogonal Diagonalization

Published on 29 Mar 2026 - 15:14

5k

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Diagonalization of a matrix with complex eigenvalues

Published on 15 Dec 2015 - 12:13

2k

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How to prove two diagonalizable matrices are similar iff they have same eigenvalue with same multiplicity?

Published on 15 Dec 2015 - 21:17

46

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How to find $[T]^m _m$ for $T: \mathbb R^3 \rightarrow \mathbb R^3$ s.t $T(x) = Ax$ when only $A$ and $m$ are provided$?$

Published on 16 Dec 2015 - 6:39

List Question

How do you show the following is diagonalizable?

Change of Basis & Diagonalizability

Diagonalizable Operators and Matrices Characterizations

Show that f is diagonalizable

All values of $k$ for which matrix is diagonisable

Is any square matrix over $\Bbb{C}$ diagonalisable?

a and b such that A is similar to B

Unitary transformation

Finding a diagonalizing matrix associated with Jordan normal form

How are the conditions for "diagonalizability" and "upper-triangularizability" of a linear operator different?

Proof about Diagonalization of A

Why Must A Matrix be Symmetric for Orthogonal Diagonalization

Diagonalization of a matrix with complex eigenvalues

How to prove two diagonalizable matrices are similar iff they have same eigenvalue with same multiplicity?

How to find $[T]^m _m$ for $T: \mathbb R^3 \rightarrow \mathbb R^3$ s.t $T(x) = Ax$ when only $A$ and $m$ are provided$?$

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