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answer part b using guass jordan elimination
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- Find an orthonormal basis for the solution space of the homogeneous system of linear equations. x+yz+w=02xy+z+2w=0Write the system of differential equations given in the question in the normal form defined as in the 3rd photo and solve the resulting system through the eigenvalues and eigen-vectors of the square matrix A.Consider the dynamical system Vk+1 = AVk where V0 = 0 3 A= 0 1 6 -1 Find a formula in terms of k for the (1,1) entry of Vk.
- Matrix A = (2 x 2) Row 1 is: 3/4 -1/4 row 2 is: -1/4 3/4 (ii) Determine the eigenvalues and eigenvectors of A. (May you please describe in depth (iii) What are the algebraic and geometric multiplicities of each eigenvalue? Is A diagonalizable and if so, what is the diagonalization (i.e., D and P)? (iv) Assume that the above A corresponds to the dynamical system xk = Axk-1 with xk = (2 x 1) row 1 is: 1 Row 2 is: 2 Determine the x10 What is the steady-state of this dynamical system? (May you please describe in depthMatrix A = 2 -1 -3 -2 -12 -2 2 2 -3 14 2 1 -5 -3 -8 1 2 -4 1 -1 Find a basis for the column space of A.Matrix A = 2 -1 -3 -2 -12 -2 2 2 -3 14 2 1 -5 -3 -8 1 2 -4 1 -1 Step 1: Find a basis for the column space of A. Step 2: Find a basis for the null space of A.
- 1. Suppose the matrix: A = 1 2 3 0 1 4 0 0 1 a. Regarding the eigenvalues and eigenvectors of the matrix A b. Find the matrix P that diagonalizes A c. Find the diagonal matrix DConsider the system of equations: x'1 = x1 - 3x2 x'2 = 3x1 + 7x2 The system has a repeated eigenvalue of 4, and vec(x1) = e^{4t} x (1, -1) is one solution to the system. Use the given eigenvector to find a second linearly independent solution to the system, vec(x2).Find (a) a basis for the row space and (b) the rank of the matrix. [0 1 −2]