Problem 1 (Problem 2.10-4 from the textbook) Consider the system described by x(k + 1) = 1 0 x(k) + 0 0.5 2 k) 1 y(k) = [ 1 2 ]x(*) (a) Find the transfer function Y(z)/U (z). (b)Using any similarity...


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Problem 1 (Problem 2.10-4 from the textbook)<br>Consider the system described by<br>x(k + 1) =<br>1 0<br>x(k) +<br>0 0.5<br>2<br>k)<br>1<br>y(k) = [ 1<br>2 ]x(*)<br>(a) Find the transfer function Y(z)/U (z).<br>(b)Using any similarity transformation, find a different state model for this system.<br>(c) Find the transfer function of the system from the transformed state equations.<br>(d)Verify that A given and A, derived in part (b) satisfy the first three properties of similarity<br>transformations. The fourth property was verified in part (c).<br>

Extracted text: Problem 1 (Problem 2.10-4 from the textbook) Consider the system described by x(k + 1) = 1 0 x(k) + 0 0.5 2 k) 1 y(k) = [ 1 2 ]x(*) (a) Find the transfer function Y(z)/U (z). (b)Using any similarity transformation, find a different state model for this system. (c) Find the transfer function of the system from the transformed state equations. (d)Verify that A given and A, derived in part (b) satisfy the first three properties of similarity transformations. The fourth property was verified in part (c).

Jun 11, 2022
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