3. what is the first eigenvector for this? 4. prove that v1, v2 = [-2, 1, 1]^T and v3 = [3, -4, 1]^T are all linearly independent. do so by confirming that c1=c2=c3=0 is the unique solution that is associated with the sum from i=1 to 3 for ci x vi = 0
3. what is the first eigenvector for this? 4. prove that v1, v2 = [-2, 1, 1]^T and v3 = [3, -4, 1]^T are all linearly independent. do so by confirming that c1=c2=c3=0 is the unique solution that is associated with the sum from i=1 to 3 for ci x vi = 0
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter5: Orthogonality
Section5.3: The Gram-schmidt Process And The Qr Factorization
Problem 1BEXP
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3. what is the first eigenvector for this?
4. prove that v1, v2 = [-2, 1, 1]^T and v3 = [3, -4, 1]^T are all linearly independent. do so by confirming that c1=c2=c3=0 is the unique solution that is associated with the sum from i=1 to 3 for ci x vi = 0
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