University:
Eastern Kentucky University
Course:
CSC 310 | Data Structures
Academic year:

2020
Views:

368

Pages:

5
Author:

Hidalgokr1

chapter 8 x = [[2, 1], [- 1, 1]] * x + [[1], [2]] * 4 w = r - c*d_{1}*f_{2} * 1x dot x =[ matrix 2-A 1 &*-A 2 \\ -1-iA 1 &i-2A 2 matrix ] x + [[1], [2]] * r d L C[ matrix S-2+ Phi L &-2+ Phi L \\ 1+2 Phi L &5-1+2 Phi L &-1+2 Phi L matrix ]= 5 ^ L + (Phi_{L} + 2Phi_{L} - 2) * S Delta_{f}(s) = (s + 1)(s + 1) =s^ 2 s+2 f_{1} + s*f_{2} - 3 =3 Rightarrow f 1 +h 2 =6 f 1 -5f 2 +3=2 Rightarrow f_{1} - 5f_{2} = - 1 Solong theer yuilds 4,1.4, 4. 8.2 Delta(z) = der * [[f - 2, - 1], [1, f - 1]] * z(s - 1)(s - z) + t = x ^ 3 - x + 1 tilde 1/1 = [3 + 3x - 3][6 - 1] overline C ^ -1 = [[i, - 3], [0, i]] - overline C ne[ matrix i&3\\ 0&1 matrix ] C=[ matrix b&Ab matrix ]=[ matrix i&4\\ 2&i matrix ] , C ^ (- i) = i/(- eta) * [[i, - 4], [- 2, 1]] f 2 = tilde K * C ^ - 1 = [[6, - 1]] * [[1, 5], [0, 1]] * [[- 1/7, q/7], [2/7, - 1/7]] =[4&17 matrix ] [[- 1/7, 3/7], [2/7, 7/7]] = [[27/7, 7/7]] = [[4, 1]] 8.3 Select F = [[- i, 0], [0, - 2]] , vec h =[ matrix 4&+ matrix ] Solve 4T - TF =6 overline 6 [[2, 1], [- 1, 1]] * [[t_{11}, t_{12}], [t_{11}, t_{22}]] - [[t_{11}*t_{12}, 0], [t_{21}, t_{22}]] * [[- 1, 0], [0, - 2]] = [[1, 1], [2, 2]] [ matrix J epsilon 11 + epsilon 21 &+ epsilon 11 + epsilon 11 \\ - epsilon 11 +2 epsilon 21 &- epsilon 11 + Delta epsilon 22 matrix ]= [[1, 1], [2, 2]] From de for equations, we can solve T = [[0, f_{3}], [1, q/13]] * T ^ - 1 = [[- 9, 1], [13, 0]] A= tilde 6T ^ - 1 = [[1, 1]] * [[- 4, 1], [12, 0]] = [[4, 1]] -96-