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5 2 Consider the matrix A = (-2 1 (a) Find the eigenvalues of A. Show that A has only one linearly independent eigenvector. (b)

5 2 Consider the matrix A = (-2 1 (a) Find the eigenvalues of A. Show that A has only one linearly independent eigenvector. (b) Suppose A is the eigenvalue, and v is the eigenvector in (a). Find a vector w such that Aw = Aw+ v

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