1) A discrete-time, causal and LTI system is shown below. x[n] and y[n] are input and output signals of the system. 3 -1]- - y[n a) Find the system function, H(z), and the impulse response, h[n]. b)...


1) A discrete-time, causal and LTI system is shown below. x[n] and y[n] are input and output signals of<br>the system.<br>3<br>-1]-<br>- y[n<br>a) Find the system function, H(z), and the impulse response, h[n].<br>b) Find the step function, s[n], of the system. (Hint: if x[n]=u[n], y[n]=s[n])<br>-1<br>c) Find the z-transforms of the signals x[n] = n u[n- 2] and x[n] =<br>u[n – 1]<br>u[n]<br>using the properties of the z-transform. Write the results as the functions of X(z).<br>d<br>(Hint: nx[n]<→-zX(2))<br>dz<br>

Extracted text: 1) A discrete-time, causal and LTI system is shown below. x[n] and y[n] are input and output signals of the system. 3 -1]- - y[n a) Find the system function, H(z), and the impulse response, h[n]. b) Find the step function, s[n], of the system. (Hint: if x[n]=u[n], y[n]=s[n]) -1 c) Find the z-transforms of the signals x[n] = n u[n- 2] and x[n] = u[n – 1] u[n] using the properties of the z-transform. Write the results as the functions of X(z). d (Hint: nx[n]<→-zx(2))>

Jun 11, 2022
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