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(2 points) The matrix To A = 5 1-5 0 -5 5 0] 0 0] has...
(2 points) The matrix To A = 5 1-5 0 -5 5 0] 0 0] has two real eigenvalues, one of multiplicity 1 and one of multiplicity 2. Find the eigenvalues and a basis for each eigenspace. The eigenvalue 11 is and a basis for its associated eigenspace is The eigenvalue 12 is and a basis for its associated eigenspace is
(1 point) The matrix 4-4 A 0 -8 0 4 has two real eigenvalues, one of...
(1 point) The matrix 4-4 A 0 -8 0 4 has two real eigenvalues, one of multiplicity 1 and one of multiplicity 2. Find the eigenvalues and a basis for each eigenspace The eigenvalue A, is and a basis for its associated eigenspace is The eigenvalue A2 is and a basis for its associated eigenspace is
0 2 0 A = 20 Lo 0 1 then the eigenvalues of A are 1...
0 2 0 A = 20 Lo 0 1 then the eigenvalues of A are 1 = 1,2= 2 and X = -2 (all with multiplicity of 1) (A) Find an ordignormal basis for the eigenspace corresponding to X=1 (B) Find an onHonormal basis for the eigenspace corresponding to 1 = 2. (C) Find an arxhonormal basis for the eigenspace corresponding to 1 = -2. (D) Provide an orthogonal matrix P and a diagonal matrix D such that PAP=D.
T0 0 0 ] (1 point) The matrix A = -5 5 10 has two real...
T0 0 0 ] (1 point) The matrix A = -5 5 10 has two real eigenvalues, one of multiplicity 1 and one of multiplicity 2. Find the eigenvalues and a basis of [ 5 -5 -10] each eigenspace. 11 = has multiplicity 1, with a basis of 22 = !! has multiplicity 2, with a basis of 010 To enter a basis into WebWork, place the entries of each vector inside of brackets, and enter a list of these...
Let 4-β 0 0 A=1 0 4-3 024-β where β > 0 is a parameter. (a) Find the eigenvalues of A (note the eigenvalues will be functions of β). (b) Determine the values of β for which the matrix A is positiv...
Let 4-β 0 0 A=1 0 4-3 024-β where β > 0 is a parameter. (a) Find the eigenvalues of A (note the eigenvalues will be functions of β). (b) Determine the values of β for which the matrix A is positive definite. Determine the values of β for which the matrix A is positive semidefinite. (c) For each eigenvalue of A, find a basis for the corresponding eigenspace. (d) Find an orthonormal basis for R3 consisting of eigenvectors of...
[-5 0 5 5 0 -5 0 0 0 0 -5 0 0 0-5 0 (1 point) 2 The matrix A- has two distinct eigenvalues λ1 < λ...
[-5 0 5 5 0 -5 0 0 0 0 -5 0 0 0-5 0 (1 point) 2 The matrix A- has two distinct eigenvalues λ1 < λ2. Find the eigenvalues and a basis for each eigenspace. whose eigenspace has a basis of , whose eigenspace has a basis of | [1,0,0,1] Note: You can earn partial credit on this problem Preview My Answers Submit Answers Your score was recorded. You have attempted this problem 9 times. You received a...
2 0 -21 3. Let A= 1 3 2 LO 0 3 (a) Find the characteristic...
2 0 -21 3. Let A= 1 3 2 LO 0 3 (a) Find the characteristic equation of A. in Find the other (b) One of the eigenvalues for A is ) = 2 with corresponding eigenvector 1 10 eigenvalue and a basis for the eigenspace associated to it. (e) Find matrices S and B that diagonalize A, if possible.
A) B) (1 point) The matrix A= 1-3 0 [1 0 -4 0 -1] 0 -5...
A)
B)
(1 point) The matrix A= 1-3 0 [1 0 -4 0 -1] 0 -5 has one real eigenvalue. Find this eigenvalue and a basis of the eigenspace. The eigenvalue is -4 A basis for the eigenspace is (1 point) Find the solution to the linear system of differential equations x' y' = = 25x + 727 9 -9.2 – 26y satisfying the initial conditions x(0) = -18 and y(0) = 7. x(t) = y(t) =
Course: PHYS 1 - BA... Solved: 3. Complete... X MATH 4A - W20:... MATH 4A -...
Course: PHYS 1 - BA... Solved: 3. Complete... X MATH 4A - W20:... MATH 4A - W20: HW... Favorites IPUI TRIU FRIULIA [-2 A = -2 1 2 -2 -2 2 -6 -6 6] has two real eigenvalues, one of multiplicity 1 and one of multiplicity 2. Find the eigenvalues and a basis for each eigenspace. The eigenvalue 2, is and a basis for its associated eigenspace is The eigenvalue 12 is and a basis for its associated eigenspace is
1 Compute and completely factor the characteristic polynomial of the following matrix: 0 A= -4 5...
1 Compute and completely factor the characteristic polynomial of the following matrix: 0 A= -4 5 0 1 1 For credit, you have to factor the polynomial and show work for each step. B In the following, use complex numbers if necessary. For each of the following matrices: • compute the characteristic polynomial; • list all the eigenvalues (possibly complex) with their algebraic multiplicity; • for each eigenvalue, find a basis (possibly complex) of the corresponding eigenspace, and write the...
(2 points) The matrix To A = 5 1-5 0 -5 5 0] 0 0] has two real eigenvalues, one of multiplicity 1 and one of multiplicity 2. Find the eigenvalues and a basis for each eigenspace. The eigenvalue 11 is and a basis for its associated eigenspace is The eigenvalue 12 is and a basis for its associated eigenspace is
(1 point) The matrix 4-4 A 0 -8 0 4 has two real eigenvalues, one of multiplicity 1 and one of multiplicity 2. Find the eigenvalues and a basis for each eigenspace The eigenvalue A, is and a basis for its associated eigenspace is The eigenvalue A2 is and a basis for its associated eigenspace is
0 2 0 A = 20 Lo 0 1 then the eigenvalues of A are 1 = 1,2= 2 and X = -2 (all with multiplicity of 1) (A) Find an ordignormal basis for the eigenspace corresponding to X=1 (B) Find an onHonormal basis for the eigenspace corresponding to 1 = 2. (C) Find an arxhonormal basis for the eigenspace corresponding to 1 = -2. (D) Provide an orthogonal matrix P and a diagonal matrix D such that PAP=D.
T0 0 0 ] (1 point) The matrix A = -5 5 10 has two real eigenvalues, one of multiplicity 1 and one of multiplicity 2. Find the eigenvalues and a basis of [ 5 -5 -10] each eigenspace. 11 = has multiplicity 1, with a basis of 22 = !! has multiplicity 2, with a basis of 010 To enter a basis into WebWork, place the entries of each vector inside of brackets, and enter a list of these...
Let 4-β 0 0 A=1 0 4-3 024-β where β > 0 is a parameter. (a) Find the eigenvalues of A (note the eigenvalues will be functions of β). (b) Determine the values of β for which the matrix A is positive definite. Determine the values of β for which the matrix A is positive semidefinite. (c) For each eigenvalue of A, find a basis for the corresponding eigenspace. (d) Find an orthonormal basis for R3 consisting of eigenvectors of...
[-5 0 5 5 0 -5 0 0 0 0 -5 0 0 0-5 0 (1 point) 2 The matrix A- has two distinct eigenvalues λ1 < λ2. Find the eigenvalues and a basis for each eigenspace. whose eigenspace has a basis of , whose eigenspace has a basis of | [1,0,0,1] Note: You can earn partial credit on this problem Preview My Answers Submit Answers Your score was recorded. You have attempted this problem 9 times. You received a...
2 0 -21 3. Let A= 1 3 2 LO 0 3 (a) Find the characteristic equation of A. in Find the other (b) One of the eigenvalues for A is ) = 2 with corresponding eigenvector 1 10 eigenvalue and a basis for the eigenspace associated to it. (e) Find matrices S and B that diagonalize A, if possible.
A)
B)
(1 point) The matrix A= 1-3 0 [1 0 -4 0 -1] 0 -5 has one real eigenvalue. Find this eigenvalue and a basis of the eigenspace. The eigenvalue is -4 A basis for the eigenspace is (1 point) Find the solution to the linear system of differential equations x' y' = = 25x + 727 9 -9.2 – 26y satisfying the initial conditions x(0) = -18 and y(0) = 7. x(t) = y(t) =
Course: PHYS 1 - BA... Solved: 3. Complete... X MATH 4A - W20:... MATH 4A - W20: HW... Favorites IPUI TRIU FRIULIA [-2 A = -2 1 2 -2 -2 2 -6 -6 6] has two real eigenvalues, one of multiplicity 1 and one of multiplicity 2. Find the eigenvalues and a basis for each eigenspace. The eigenvalue 2, is and a basis for its associated eigenspace is The eigenvalue 12 is and a basis for its associated eigenspace is
1 Compute and completely factor the characteristic polynomial of the following matrix: 0 A= -4 5 0 1 1 For credit, you have to factor the polynomial and show work for each step. B In the following, use complex numbers if necessary. For each of the following matrices: • compute the characteristic polynomial; • list all the eigenvalues (possibly complex) with their algebraic multiplicity; • for each eigenvalue, find a basis (possibly complex) of the corresponding eigenspace, and write the...
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