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will suffice, you need not use the math editor. Question 5 Let A be a 6 x 6 matrix with characteristic polynomial det(AI A) X(X+ 3)(X-2). Which of the following statements are True? Select ALL that apply. The eigenvalued =-3 has geometric multiplicity equal to 1. The eigenvalue A = 2 has algebraic multiplicity equal to 3. If the eigenvalue A = 2 has geometric multiplicity equal to 3, then A is diagonalizable. The matrix A is invertible.

will suffice, you need not use the math editor. Question 5 Let A be a 6 x 6 matrix with characteristic polynomial det(AI A) X(X+ 3)(X-2). Which of the following statements are True? Select ALL that apply. The eigenvalued =-3 has geometric multiplicity equal to 1. The eigenvalue A = 2 has algebraic multiplicity equal to 3. If the eigenvalue A = 2 has geometric multiplicity equal to 3, then A is diagonalizable. The matrix A is invertible.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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() does not display properly otherwise. uire you type in your answer, plain text will suffice, you need not use the math editor. GOOD LUCK! Question 5 Let A be a 6 x 6 matrix with characteristic polynomial det((XI-A) X(+3)(X-2)°. Which of the following statements are True? Select ALL that apply. O The eigenvalued -3 has geometric multiplicity equal to 1. The eigenvalue ) = 2 has algebraic multiplicity equal to 3. O If the eigenvalue A = 2 has geometric multiplicity equal to 3, then A is diagonalizable. The matrix A is invertible.
Transcribed Image Text:() does not display properly otherwise. uire you type in your answer, plain text will suffice, you need not use the math editor. GOOD LUCK! Question 5 Let A be a 6 x 6 matrix with characteristic polynomial det((XI-A) X(+3)(X-2)°. Which of the following statements are True? Select ALL that apply. O The eigenvalued -3 has geometric multiplicity equal to 1. The eigenvalue ) = 2 has algebraic multiplicity equal to 3. O If the eigenvalue A = 2 has geometric multiplicity equal to 3, then A is diagonalizable. The matrix A is invertible.
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