Which of the following is true? Select all possible answers. If we square an arbitrary matrix A, the eigenvalue of A2 can be computed from the eigenvalue of A The eigenvalues of an upper triangular matrix are its diagonal entries For any two matrices A and B, the eigenvalues of A and B are always the sum of the eigenvalues of A and If U and V are two vector spaces, then the basis of their union is the union of the basis sets of U and V

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Which of the following is
true?
Select all possible answers.
If we square an arbitrary matrix A,
the eigenvalue of A2 can be
computed from the eigenvalue of A
The eigenvalues of an upper
triangular matrix are its diagonal
entries
For any two matrices A and B, the
eigenvalues of A and B are always
the sum of the eigenvalues of A and
B
If U and V are two vector spaces,
then the basis of their union is the
union of the basis sets of U and V
Transcribed Image Text:Which of the following is true? Select all possible answers. If we square an arbitrary matrix A, the eigenvalue of A2 can be computed from the eigenvalue of A The eigenvalues of an upper triangular matrix are its diagonal entries For any two matrices A and B, the eigenvalues of A and B are always the sum of the eigenvalues of A and B If U and V are two vector spaces, then the basis of their union is the union of the basis sets of U and V
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