For each of the following input-state systems, with state vector x(t) and input vector u(t), write down thecorresponding matrices A and B when written in their state-space form*= Ax+ Bu(a)1=-2z1 + 7x2-4u1Enter matrix AShow InstructionsEnter matrix BShow Instructions(b)1 = 3z1 +7z2+8z3-5u1+ 6u2i2 = -1+7z2+ z3 + 6u1 +9u2ż3 = z1 - 9z2+8u2Enter matrix AShow Instructions t = + 9u1Enter matrix AShow InstructionsEnter matrix BShow Instructions(b)1 = 3z1 +7r2+ 8z3-5u1 +6u2i2 = -1+7z2+ 23 +bu +9u2*3 = 11 - 9z2+ 8u2Enter matrix AShow InstructionsEnter matrix BShow Instructions

For each of the following input-state systems, with state vector x(t) and input vector u(t), write down the corresponding matrices A and B when written in their state-space form * = Ax+ Bu (a) 1=-2z1+7x2-4u1 Enter matrix A Show Instructions Enter matrixB Show Instructions (b) 1 = 3z1 + 7z2+8z3-5u1 +6u2 i2 = -I1 +7z2+ z3 +6u1+9uz ż3 = z1 - 9z2 + 8u2 Enter matrix A Show Instructions

For each of the following input-state systems, with state vector x(t) and input vector u(t), write down the corresponding matrices A and B when written in their state-space form * = Ax+ Bu (a) 1=-2z1+7x2-4u1 Enter matrix A Show Instructions Enter matrixB Show Instructions (b) 1 = 3z1 + 7z2+8z3-5u1 +6u2 i2 = -I1 +7z2+ z3 +6u1+9uz ż3 = z1 - 9z2 + 8u2 Enter matrix A Show Instructions

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

See similar textbooks

Similar questions

Suppose A +A+I-0 where A is a square matrix then A = A -A-I -2A A- I CS Scanned with CamScanner
If a 6 x 6 matrix contains 19 zeros, show that there are 4 zeros which are all in distinct rows and columns.
If the first two rows of a matrix A are equal and the matrix product AB is defined, then the first two rows of AB are equal. True False
If A = (aij) is a matrix of order 5 ⨯ 4 and aij = -4 for all i and j, write down A. (Enter NONE in any unused answer blanks.) A =
Suppose B and D are the following two bases for P2: B=|4x²-4x-2, ³-4x−2, 3x²-x, −3x−3] D= [−3x−3, x²+x+1» x²+1} Find the change matrix PD-B- 000 000 0 0 0 PD-B =
Find a basis for the row space of the matrix 1 1 0 2 2 2 -1 -2 A - -1 2 2 0