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Week 8: Eigenspaces and Diagonalization & Complex Eigenvalues

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Expands on diagonalization and introduces complex eigenvalues. It reviews conditions under which a matrix is diagonalizable. Discusses the Fundamental Theorem of Algebra. Defines complex numbers, their conjugates, and modulus, and explains complex conjugate pairs.

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Ifff iiii.to II ma aiamai.aneeanmeaninamenteigenvectors


detA XI 0

1 1

withmultiplicity algebraic 2



Iii p
1 1 s x
Efftrknhuttipq.ch


19 y
I is sitep
it it sitep it
forall eigenvalues
then A is diagonalizable




11 2

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