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A question regarding complex eigenvalues. Can someone please explain to me how AX = (1+2i)X is rewritten to the formulae shown on this image: http://i.imgur.com/vhJAN.png
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Let & = 1+2i, just so it's notationally neater. Then, Ax = &x Ax - &x = 0 (A - &I)x = 0 x = 0 would give us the trivial solution. We're not interested in that. So, A - &I = 0. From there, you just subtract the matrices. Then, take the determinant and you have it in the form you wanted.
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