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Given That $\lambda$ = 1 Is an Eigenvalue of the Matrix B =

Question 37

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Given that $\lambda$ = 1 is an eigenvalue of the matrix B = $Given that \lambda = 1 is an eigenvalue of the matrix B = , which of the following statements is true regarding the eigenvector of B associated with this eigenvalue \lambda = 1? A) is the only eigenvector of B associated with the eigenvalue \lambda = 1. B) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. C) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. D) is the only eigenvector of B associated with the eigenvalue \lambda = 1.$ , which of the following statements is true regarding the eigenvector of B associated with this eigenvalue $\lambda$ = 1?

A) $Given that \lambda = 1 is an eigenvalue of the matrix B = , which of the following statements is true regarding the eigenvector of B associated with this eigenvalue \lambda = 1? A) is the only eigenvector of B associated with the eigenvalue \lambda = 1. B) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. C) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. D) is the only eigenvector of B associated with the eigenvalue \lambda = 1.$ is the only eigenvector of B associated with the eigenvalue $\lambda$ = 1.
B) $Given that \lambda = 1 is an eigenvalue of the matrix B = , which of the following statements is true regarding the eigenvector of B associated with this eigenvalue \lambda = 1? A) is the only eigenvector of B associated with the eigenvalue \lambda = 1. B) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. C) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. D) is the only eigenvector of B associated with the eigenvalue \lambda = 1.$ is an eigenvector of B, for any nonzero real constant $\alpha$ , associated with the eigenvalue $\lambda$ = 1.
C) $Given that \lambda = 1 is an eigenvalue of the matrix B = , which of the following statements is true regarding the eigenvector of B associated with this eigenvalue \lambda = 1? A) is the only eigenvector of B associated with the eigenvalue \lambda = 1. B) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. C) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. D) is the only eigenvector of B associated with the eigenvalue \lambda = 1.$ is an eigenvector of B, for any nonzero real constant $\alpha$ , associated with the eigenvalue $\lambda$ = 1.
D) $Given that \lambda = 1 is an eigenvalue of the matrix B = , which of the following statements is true regarding the eigenvector of B associated with this eigenvalue \lambda = 1? A) is the only eigenvector of B associated with the eigenvalue \lambda = 1. B) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. C) is an eigenvector of B, for any nonzero real constant \alpha , associated with the eigenvalue \lambda = 1. D) is the only eigenvector of B associated with the eigenvalue \lambda = 1.$ is the only eigenvector of B associated with the eigenvalue $\lambda$ = 1.

Given That λ\lambdaλ = 1 Is an Eigenvalue of the Matrix B =

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Given That $\lambda$ = 1 Is an Eigenvalue of the Matrix B =

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