Question: Let Q be an n n orthogonal matrix and let R be an n n upper triangular matrix. If A = QR and

Let Q be an n × n orthogonal matrix and let R be an n × n upper triangular matrix. If A = QR and B = RQ, how are the eigenvalues and eigenvectors of A and B related? Explain.

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If A has QRfactorization A QR and B RQ then Q T AQ Q T QRQ RQ ... View full answer

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