5. The following statement is true related to eigenvalue and eigenvector of a matrix except A If the eigenvalue of A is 2, then the eigenvalue of A' is 2. B. If the eigenvalue of A is X, then the eigenvalue of 2A is 2. Eigenvalues of a matrix and its transpose are the same. D. For each eigenvalue, there is only one corresponding eigenvector. C. 6. Let T: R→R be a linear transformation such that 7() - ( )and T(;) = () Which of the following statement is true regarding the transformation T? x+y =( 2x + y \3x-3y/ A. 2x + y = ( 3x – 3y B. x+ y (). 2x-y =( 3x + 3y C. x-y X-y 2х - у 3x + 3y/ D.
5. The following statement is true related to eigenvalue and eigenvector of a matrix except A If the eigenvalue of A is 2, then the eigenvalue of A' is 2. B. If the eigenvalue of A is X, then the eigenvalue of 2A is 2. Eigenvalues of a matrix and its transpose are the same. D. For each eigenvalue, there is only one corresponding eigenvector. C. 6. Let T: R→R be a linear transformation such that 7() - ( )and T(;) = () Which of the following statement is true regarding the transformation T? x+y =( 2x + y \3x-3y/ A. 2x + y = ( 3x – 3y B. x+ y (). 2x-y =( 3x + 3y C. x-y X-y 2х - у 3x + 3y/ D.
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter4: Eigenvalues And Eigenvectors
Section4.3: Eigenvalues And Eigenvectors Of N X N Matrices
Problem 41EQ
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