From the given eigen vector and matrix and Using eigenvalue calculator,
We can conclude that,
The correct eigenvalue corresponding to given eigen vector [-9 -8 2] is 4.
Hence,
Correct answer is 4.
Thank you.
If [-9-8 2 ] is an eigenvector of [[8 -4 2][4 0 2][0 -2 -4]]T, the...
7 2 4 Is 9 an eigenvalue of 3 44? If so, find one corresponding eigenvector 0 1 8 Select the correct choice below and, if necessary, fill in the answer box within your choice.
3-5a 8. Let A 2 0 1.I It is given that 0 is an eigenvector for 2 -3 7 (a) What is the corresponding eigenvalue? (b) What is the value of a?
4. (a) (6 marks) Let A be a square matrix with eigenvector v, and corresponding eigenvalue 1. Let c be a scalar. Show that A-ch has eigenvector v, and corresponding eigenvalue X-c. (b) (8 marks) Let A = (33) i. Find the eigenvalues of A. ii. For one of the eigenvalues you have found, calculate the corresponding eigenvector. iii. Make use of part (a) to determine an eigenvalue and a corresponding eigenvector 2 2 of 5 - 1
0 4 -1 1 5. Given, A--2 6 -11 L-2 8-3 1 has the characteristic polynomial p(λ)-(x + 2) (z-2)2(z-1) Find the corresponding eigenvector for each eigenvalue
0 4 -1 1 5. Given, A--2 6 -11 L-2 8-3 1 has the characteristic polynomial p(λ)-(x + 2) (z-2)2(z-1) Find the corresponding eigenvector for each eigenvalue
The matrix A= is diagonalisable with eigenvalues 1, -2 and -2.
An eigenvector corresponding to the eigenvalue 1 is . Find an
invertible matrix M such that M−1AM= ⎛⎝⎜⎜⎜1000-2000-2⎞⎠⎟⎟⎟. Enter
the Matrix M in the box below.
Question 8: Score 0/2 1 3 -3 4 6 -6 8 The matrix A = 1-6 6 | is diagonalisable with eigenvalues 1,-2 and-2. An eigenvector corresponding to the eigenvalue 1 is -2 2 1 0 0 0 0-2 Find an invertible matrix...
Is A=3 an eigenvalue of A. If so, find one corresponding eigenvector. -1 0-2 2 5 - 4 0 2 -2 a. v=(-1,5,2) b. V=(1,5,1) c. V=(-5,6,1) d. X = 3 is not aneigenvlalue of A оа Ob ос
Given the matrix A= 76 -2 -4 -4 8 8 1 4 -4 -4 X = 2 is an eigenvalue of A and 12 = 4 is an eigenvalue of A of multiplicity 2. (a) Find the eigenvector(s) corresponding to l1 = 2. (b) Find the eigenvector(s) corresponding to 12 = 4. (C) Find the general solution of x' = Ax.
Given the matrix A467 333 0 2 0 0 The eigenvector associated with the largest eigenvalue ofA is [7-3 1]T (a) Determine the eigenvalue associated with this eigenvector (b) For b-[1 1 1]T, find the approximate solution to b in the system x-Ab due to this eigenvector and compare it the exact solution.
A = A has a = 5 as an eigenvalue, with corresponding eigenvector and i = 8 as an eigenvalue, with corresponding eigenvector . Find the solution to the system * = }}yı – žy2 y = - 5471 + 34 y2 that satisfies the initial conditions yı(0) = 0 and y2(0) = 3. What is the value of yı(1)?
eigenvalue 1 is 4 eigenvalue 2 is 0 eigenvector 1 is {1,0} eigenvector 2 is {0,1} where do i draw the straight line solution in the xy phase portrait?