4. A low-pass signal g(t) with a bandwidth of B=1500 Hz is sampled at 2x the reconstructed with a reconstruction pulse: -(N/37,) p(t) = e where T,= 1/f, is the sampling interval. a) Write a numerical expression that fully specifies the equalizer filter E(f) needed to recover g(t). The only variable name appearing in your answer should be f. b) If the sampling rate were reduced to the Nyquist rate, would it become easier or harder to implement a phurical realization of E()? Explain why. =e

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4. A low-pass signal g(t) with a bandwidth of B=1500 Hz is sampled at 2x the Nyquist rate, then
reconstructed with a reconstruction pulse:
p(t) = e
37,
-(N/37,)
= e
where T,= 1/f, is the sampling interval.
a) Write a numerical expression that fully specifies the equalizer filter E(f) needed to recover g(t). The only
variable name appearing in your answer should be f.
b) If the sampling rate were reduced to the Nyquist rate, would it become easier or harder to implement a
physical realization of E()? Explain why.
Transcribed Image Text:4. A low-pass signal g(t) with a bandwidth of B=1500 Hz is sampled at 2x the Nyquist rate, then reconstructed with a reconstruction pulse: p(t) = e 37, -(N/37,) = e where T,= 1/f, is the sampling interval. a) Write a numerical expression that fully specifies the equalizer filter E(f) needed to recover g(t). The only variable name appearing in your answer should be f. b) If the sampling rate were reduced to the Nyquist rate, would it become easier or harder to implement a physical realization of E()? Explain why.
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