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(1 point) Let 3 -4 A = -4 -1 -4 -2 -2 If possible, find an...
(1 point) Let 3 -4 A = -4 -1 -4 -2 -2 If possible, find an invertible matrix P so that D = P-1 AP is a diagonal matrix. If it is not possible, enter the identity matrix for P and the matrix A for D. You must enter a number in every answer blank for the answer evaluator to work properly. P= II II D= Be sure you can explain why or why Is A diagonalizable over R? diagonalizable...
مل 3 (1 point) Suppose that a 2 x 2 matrix A has an eigenvalue 3...
مل 3 (1 point) Suppose that a 2 x 2 matrix A has an eigenvalue 3 with corresponding eigenvector and an eigenvalue -1 with corresponding eigenvector Find an invertible matrix P and a diagonal matrix D so that A = PDP-1. Enter your answer as an equation of the form A = PDP-1. You must enter a number in every answer blank for the answer evaluator to work properly. 1-1
-8 -24 -12 (16 points) Let A= 0 4 0 6 12 10 (a) (4 points)...
-8 -24 -12 (16 points) Let A= 0 4 0 6 12 10 (a) (4 points) Find the eigenvalues of A. (b) [6 points) For each eigenvalue of A, find a basis for the eigenspace of (b) [6 points) is the matrix A diagonalizable? If so, find matrices D and P such that is a diagonal matrix and A = PDP 1. If not, explain carefully why not.
4. Consider the following matrix [1 0 -27 A=000 L-2 0 4] (a) (3 points) Find...
4. Consider the following matrix [1 0 -27 A=000 L-2 0 4] (a) (3 points) Find the characteristic polynomial of A. (b) (4 points) Find the eigenvalues of A. Give the algebraic multiplicity of each eigenvalue (c) (8 points) Find the eigenvectors corresponding to the eigenvalues found in part (b). (d) (4 points) Give a diagonal matrix D and an invertible matrix P such that A = PDP-1 (e) (6 points) Compute P-and verify that A= PDP- (show your steps).
Review 4: question 1 Let A be an n x n matrix. Which of the below...
Review 4: question 1 Let A be an n x n matrix. Which of the below is not true? A. A scalar 2 is an eigenvalue of A if and only if (A - 11) is not invertible. B. A non-zero vector x is an eigenvector corresponding to an eigenvalue if and only if x is a solution of the matrix equation (A-11)x= 0. C. To find all eigenvalues of A, we solve the characteristic equation det(A-2) = 0. D)....
Summer Assignment 6: Problem 13 Previous Problem List Next (1 point) -4748) Let A = 1...
Summer Assignment 6: Problem 13 Previous Problem List Next (1 point) -4748) Let A = 1 -4243 Find an invertible matrix P and a diagonal matrix D such that PDP-1 = A. 90 Preview My Answers Submit Answers You have attempted this problem 7 times.
11 18 7 Let 4 6 10 (a) Find the eigenvalues of A. (b) For each...
11 18 7 Let 4 6 10 (a) Find the eigenvalues of A. (b) For each eigenvalue find the corresponding eigenvectors. (c) Let 21 and 22 be the eigenvalues of A such that 21 <12. Find a match for 11. Find a match for 12 Find a matching eigenvector vị for 11 - Find a matching eigenvector v2 for 12 Let P and D be 2 x 2 matrices defined as follows: 20 and P = [v1v2] o 22 that...
23239 2,18319,679177,143 40-3,64132,801295,241 11 12 The vectors x,,Ax are Let A the dominant eig...
23239 2,18319,679177,143 40-3,64132,801295,241 11 12 The vectors x,,Ax are Let A the dominant eigenvalue of A. A vector with a 1 in the second entry that is close to an eigenvector of A is v Find a vector with a 1 in the second entry that is close to an eigenvector of A. Check your estimate, and give an estimate for 20 21 1-41 Type an integer or decimal for each matrix element. Round to four decimal places as needed.)...
5. Let B be the following matrix in reduced row-echelon form: 1 B= 1 -1 0-1...
5. Let B be the following matrix in reduced row-echelon form: 1 B= 1 -1 0-1 0 0 2 0 0 0 0 0 0 0 0 (a) (3 pts) Let C be a matrix with rref(C) = B. Find a basis of ker(C). (b) (3 pts) Find two matrices A1 and A2 so that rref(A1) = rref(A2) im(A) # im(A2). B, and 1 (c) (5 pts) Find the matrix A with the following properties: rref(A) = B, is an...
Let 4- 11 18 6 10 (a) Find the eigenvalues of A. (6) For each eigenvalue...
Let 4- 11 18 6 10 (a) Find the eigenvalues of A. (6) For each eigenvalue find the corresponding eigenvectors. (c) Let i, and 12 be the eigenvalues of A such that à<22- Find a match for 21 Find a match for 12. Find a matching eigenvector vị for 11. Find a matching eigenvector v2 for 12. Let P and D be 2 x 2 matrices defined as follows: [ 210 and P-[v1V2] 10 22 that is, V and v2...
(1 point) Let 3 -4 A = -4 -1 -4 -2 -2 If possible, find an invertible matrix P so that D = P-1 AP is a diagonal matrix. If it is not possible, enter the identity matrix for P and the matrix A for D. You must enter a number in every answer blank for the answer evaluator to work properly. P= II II D= Be sure you can explain why or why Is A diagonalizable over R? diagonalizable...
مل 3 (1 point) Suppose that a 2 x 2 matrix A has an eigenvalue 3 with corresponding eigenvector and an eigenvalue -1 with corresponding eigenvector Find an invertible matrix P and a diagonal matrix D so that A = PDP-1. Enter your answer as an equation of the form A = PDP-1. You must enter a number in every answer blank for the answer evaluator to work properly. 1-1
-8 -24 -12 (16 points) Let A= 0 4 0 6 12 10 (a) (4 points) Find the eigenvalues of A. (b) [6 points) For each eigenvalue of A, find a basis for the eigenspace of (b) [6 points) is the matrix A diagonalizable? If so, find matrices D and P such that is a diagonal matrix and A = PDP 1. If not, explain carefully why not.
4. Consider the following matrix [1 0 -27 A=000 L-2 0 4] (a) (3 points) Find the characteristic polynomial of A. (b) (4 points) Find the eigenvalues of A. Give the algebraic multiplicity of each eigenvalue (c) (8 points) Find the eigenvectors corresponding to the eigenvalues found in part (b). (d) (4 points) Give a diagonal matrix D and an invertible matrix P such that A = PDP-1 (e) (6 points) Compute P-and verify that A= PDP- (show your steps).
Review 4: question 1 Let A be an n x n matrix. Which of the below is not true? A. A scalar 2 is an eigenvalue of A if and only if (A - 11) is not invertible. B. A non-zero vector x is an eigenvector corresponding to an eigenvalue if and only if x is a solution of the matrix equation (A-11)x= 0. C. To find all eigenvalues of A, we solve the characteristic equation det(A-2) = 0. D)....
Summer Assignment 6: Problem 13 Previous Problem List Next (1 point) -4748) Let A = 1 -4243 Find an invertible matrix P and a diagonal matrix D such that PDP-1 = A. 90 Preview My Answers Submit Answers You have attempted this problem 7 times.
11 18 7 Let 4 6 10 (a) Find the eigenvalues of A. (b) For each eigenvalue find the corresponding eigenvectors. (c) Let 21 and 22 be the eigenvalues of A such that 21 <12. Find a match for 11. Find a match for 12 Find a matching eigenvector vị for 11 - Find a matching eigenvector v2 for 12 Let P and D be 2 x 2 matrices defined as follows: 20 and P = [v1v2] o 22 that...
23239 2,18319,679177,143 40-3,64132,801295,241 11 12 The vectors x,,Ax are Let A the dominant eigenvalue of A. A vector with a 1 in the second entry that is close to an eigenvector of A is v Find a vector with a 1 in the second entry that is close to an eigenvector of A. Check your estimate, and give an estimate for 20 21 1-41 Type an integer or decimal for each matrix element. Round to four decimal places as needed.)...
5. Let B be the following matrix in reduced row-echelon form: 1 B= 1 -1 0-1 0 0 2 0 0 0 0 0 0 0 0 (a) (3 pts) Let C be a matrix with rref(C) = B. Find a basis of ker(C). (b) (3 pts) Find two matrices A1 and A2 so that rref(A1) = rref(A2) im(A) # im(A2). B, and 1 (c) (5 pts) Find the matrix A with the following properties: rref(A) = B, is an...
Let 4- 11 18 6 10 (a) Find the eigenvalues of A. (6) For each eigenvalue find the corresponding eigenvectors. (c) Let i, and 12 be the eigenvalues of A such that à<22- Find a match for 21 Find a match for 12. Find a matching eigenvector vị for 11. Find a matching eigenvector v2 for 12. Let P and D be 2 x 2 matrices defined as follows: [ 210 and P-[v1V2] 10 22 that is, V and v2...
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