Question: Recall from Exercise 25 in section 5.4 that tr A (the trace of A) is the sum of the diagonal entries in A. Show that
λ2 - (tr A)λ + det A
Then show that the eigenvalues of a 2 x 2 matrix A are both real if and only if det
Let A-[:21 = | all a12 d21 a22 422] s() tr A 2
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