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Eigenvalues & Eigenvectors. |
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| Mar8-12, 04:49 PM | #1 |
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Eigenvalues & Eigenvectors.
Find the eigenvalues and corresponding eigenvector of the matrix.
A= [-4 4 8 ] [0 0 -10] [0 0 2 ] [1 -1 0] ~ [0 0 1 ] [0 0 0 ] I calculated by A = -[itex]\lambda[/itex]I So, [1-lamda -1 0 ] [0 -lamda 1] [0 0 -lamda] so, lamda = 0,0, and 1 So I got 1st eigen value: 0 eigen vector (1,1,0) 2nd eigen value: 0 eigen vector (1,1,0) 3rd eigen value: 1 eigen vector (1,0,0) 1st and 2nd values were right, but third one was wrong. I tried several times, and I always get 1(1,0,0) What do i need to do ? thanks |
| Mar8-12, 09:21 PM | #2 |
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Recognitions:
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if you reduce the matrix, you change the eigenvalues, except for 0. don't reduce the matrix, find the characteristic polynomial of the original A.
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| eigen, eigen value, eigen vector, matrix, matrix algebra |
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