5. For a control system, X(z) is its input and Y(z) is its output. Consider the discrete 0.42x-¹-0.34x-² 1-1.43x-1+0.56x

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5. For a control system, X(z) is its input and Y(z) is its output. Consider the discrete 0.42x-¹-0.34x-² 1-1.43x-1+0.56x

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5 For A Control System X Z Is Its Input And Y Z Is Its Output Consider The Discrete 0 42x 0 34x 1 1 43x 1 0 56x 1
5 For A Control System X Z Is Its Input And Y Z Is Its Output Consider The Discrete 0 42x 0 34x 1 1 43x 1 0 56x 1 (28.18 KiB) Viewed 41 times
5. For a control system, X(z) is its input and Y(z) is its output. Consider the discrete 0.42x-¹-0.34x-² 1-1.43x-1+0.56x-² transfer function G(z) of the system, defined by G(2) = Here, the system input X(z) is the z transform of the Kronecker delta input. In MATLAB, the Kronecker delta input is given by x-[1 zeros(1,N)], where N corresponds to the end of the discrete-time duration of the process considered. Using Matlab method, try to program: (1) Find the inverse z transform of G(z) given by y(0),y(1), y(2).....y(30); (2) For the Kronecker delta input, obtain/plot the response of the system. (12 points, 6 points for each) Program:
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