(a) For a linear time-invariant (LTI) system whose system function is a H2) = 2 + 3z-+ + 2-2 = i. Find the difference eq
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(a) For a linear time-invariant (LTI) system whose system function is a H2) = 2 + 3z-+ + 2-2 = i. Find the difference eq
(a) For a linear time-invariant (LTI) system whose system function is a H2) = 2 + 3z-+ + 2-2 = i. Find the difference equation that relates y[n] to x[n]. ii. Determine and sketch the output when the input is x[n] = 8[n] - 8[n - 1). (b) Determine the z transforms of the given sequences. Indicate the boundaries of 2 so that the systems are stable. n i. a" u[n], where a is an arbitrary constant. ii. (1)" un -3] (c) Find the inverse z transforms of the following (Hint: Use the results you found in (b) and properties of the z transform): 1 i. (2-a) ii.
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