(i). In an LTI system, the impulse response, h[n] = C",for n <0 Determine the range of values of C for which the system is stable. (ii). An LTI system is described by the difference equation, y[n] = ay[n – 1] + bx[n]. Find the impulse response, magnitude function and phase function and also solve for 'b' if H(ejw)| = %3D

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(i). In an LTI system, the impulse response,
h[n] = C",for n < 0
Determine the range of values of C for which the system is stable.
(ii). An LTI system is described by the difference equation,
y[n] = ay[n – 1] + bx[n].
Find the impulse response, magnitude function and phase function and also
solve for 'b' if |H(ej«»| = 1.
Transcribed Image Text:(i). In an LTI system, the impulse response, h[n] = C",for n < 0 Determine the range of values of C for which the system is stable. (ii). An LTI system is described by the difference equation, y[n] = ay[n – 1] + bx[n]. Find the impulse response, magnitude function and phase function and also solve for 'b' if |H(ej«»| = 1.
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