Design a causal, anti-symmetric FIR highpass filter with length 4. Let the cutoff frequency be π/2 rad. Use a Hamming window. Calculate the value of the final impulse response h(n) at n = 0. (We should normalize the final filter to ensure that the frequency response is 1 at w = π, but let's skip that step.) The impulse response of an ideal, zero-phase, anti-symmetric highpass filter is hBP (n) = (cos(лn) — cos(wen) πη 0 O. -0.012 O. -0.083 None of the other answers is correct O. -0.169 if n = 0 if n = 0 -0.137

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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Design a causal, anti-symmetric FIR highpass filter with length 4. Let the cutoff
frequency be
T/2 rad. Use a Hamming window. Calculate the value of the final impulse response
h(n) at n = 0. (We should normalize the final filter to ensure that the frequency
response is 1 at w = , but let's skip that step.) The impulse response of an ideal,
zero-phase, anti-symmetric highpass filter is
(cos(In) – cos(@.n)
if n + 0
høp (n) =
if n = 0
O. -0.012
O.
-0.083
None of the other answers is correct
O.
-0.169
O. -0.137
Transcribed Image Text:Design a causal, anti-symmetric FIR highpass filter with length 4. Let the cutoff frequency be T/2 rad. Use a Hamming window. Calculate the value of the final impulse response h(n) at n = 0. (We should normalize the final filter to ensure that the frequency response is 1 at w = , but let's skip that step.) The impulse response of an ideal, zero-phase, anti-symmetric highpass filter is (cos(In) – cos(@.n) if n + 0 høp (n) = if n = 0 O. -0.012 O. -0.083 None of the other answers is correct O. -0.169 O. -0.137
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