Question: Diagonalize the matrices, if possible. The eigenvalues are as follows: (11) = 1, 2, 3; (12) = 1, 4; (13) = 5, 1; (14)

Diagonalize the matrices, if possible. The eigenvalues are as follows: (11) λ = 1, 2, 3; (12)λ = 1, 4; (13)λ = 5, 1; (14)λ = 3, 4; (15)λ = 3, 1; (16)λ = 2, 1.

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Diagonalize the matrices, if possible. The eigenvalues are as follows: (11) = 1, 2, 3; (12) = 1, 4; (13) = 5, 1; (14) = 3, 4; (15) = 3, 1; (16) = 2, 1. One eigenvalue is = 5 and one eigen-vector is...

Diagonalize the matrices, if possible. The eigenvalues are as follows: (11) = 1, 2, 3; (12) = 1, 4; (13) = 5, 1; (14) = 3, 4; (15) = 3, 1; (16) = 2, 1. 5-3 0 3 0 0 0 0 0 9 1-2 2 0 0 2

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Diagonalize the matrices, if possible. The eigenvalues are as follows: (11) = 1, 2, 3; (12) = 1, 4; (13) = 5, 1; (14) = 3, 4; (15) = 3, 1; (16) = 2, 1. 2 1 -1 2 3 -2 -1 -1 2

Diagonalize the matrices, if possible. The eigenvalues are as follows: (11) = 1, 2, 3; (12) = 1, 4; (13) = 5, 1; (14) = 3, 4; (15) = 3, 1; (16) = 2, 1. -1 -3 -3 4-2 4 0 3 1

Diagonalize the matrices, if possible. The eigenvalues are as follows: (11) = 1, 2, 3; (12) = 1, 4; (13) = 5, 1; (14) = 3, 4; (15) = 3, 1; (16) = 2, 1. 3 4 6 1

Diagonalize the matrices, if possible. The eigenvalues are as follows: (11) = 1, 2, 3; (12) = 1, 4; (13) = 5, 1; (14) = 3, 4; (15) = 3, 1; (16) = 2, 1. -7 -2 2 24 7 -6 -16 -4 5

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