Use matlab to verify the hand calculations; see picture for question
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Use matlab to verify the hand calculations;
see picture for question
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Solved in 4 steps with 3 images
- Determined the eigenvector of the matrix: please print A=[1 0 4, 0 4 0, 3 5 -3]Perform the following Matrix Operations for the predefined matrices. Given the System of equations: 2х + 4y — 5z + Зw %3D —33 3х + 5у—2z + бw %3D — 37 х — 2у + 4z — 2w 3 25 Зх + 5у-3z + Зw = -28 Write the systems as Ax = b, where A is the coefficient matrix and b is the vector for the constants. 1. Encode the Matrix A and the column vector b. 2. Solve for Determinant of A. 3. Find the Inverse of A. 4. Form the Reduced Row Echelon of A. 5. Find the number of rows and number of columns of Ab. 6. Find the sum of the columns of A. 7. In each of the columns of A, find the highest values and its indices. 8. Augment A with b; 9. Find b\A 10. Form the Reduced Row Echelon of Ab. 11. Extract the Last Column of the Reduced Row Echelon Form of Ab. 12. Create a matrix A whose elements are the same as matrix A, but the first column is the column vector b. 13. Create a matrix A whose elements are the same as matrix A, but the second column is the column vector b. 14. Create a matrix A whose elements…H.W:- Find the determinant for the following matrices: [0.1 0.1 -4.31 6. E=7,5 6.2 0.7 answer: E = -11.217 L0.3 0.6 -1.2
- Obtain the 2 x 2 matrix that represents each of the given products and identify what symmetry of the unit circle the product represents. 1. O()O(2) (Hint: You don't need to write out the entries of the two matrices in the product.) 2. M(0)O(2)Given the following matrices. Solve for the following: 15 25 58 81 2 14 A = 10 11 5 B = 42 3 -1 7 -6 42 15 23 26 1. A-B 2. (B+C)-¹ 3. (AC)T 4. BA 5. C² 5 6 78 C = 48 34 19 8 20 -71 0 0 2 1 0 4 3 1 Compute the inverse of the matrix
- H.W Find the Adjoint to the following matrix -1 -9 -121 X = 4 7 -1Find the determinant of the matrix, a b C ... 2d +a 2e+b 2f+c h i where a •.. d f h e = 7. A) 7 В 35 21 14Using MATLAB or Octave Consider the following Matrices: 43 9 74 2 5 6 7 87 35 62 12 A = 1 2 3 B = 15 8 73 9 8 9 0 34 85 9 43 Using single index notation, find the index numbers of the elements in Matrix A that are greater than or equal to 4.