Solved: Proof Let B = P1AP, where A = [aij], P = [
Chapter 6, Problem 38(choose chapter or problem)
Let \(B = P^{−1}AP\), where \(A = [a_{ij}], P = [ p_{ij}]\), and B is a diagonal matrix with main diagonal entries \(b_{11}, b_{22}, . . . , b_{nn}\). Prove that
for i = 1, 2, . . . , n.
Text Transcription:
B = P^−1AP
A = [a_ij], P = [p_ij]
b_11, b_22, . . ., b_nn
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