An Ideal High Pass Finite Impulse Response (FIR) filter has a frequency response: H (e )...

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An Ideal High Pass Finite Impulse Response (FIR) filter has a frequency response: H (e® ) =1 for s las7 4 forled s = 0 4 Where o = angular frequency. i) Develop the impulse response h(n) for N = 11, where N = mumber of samples. (10 Marks) ii) Develop the Hamming window coefficients. (6 Marks) Note: The Hamming Window function is given by: Wz (n) = 0.54 +0.46cos- N-1 ,for -(N-1)/2sns(N-1)/2 =0 otherwise Where, N is the length of the window. An Ideal High Pass Finite Impulse Response (FIR) filter has a frequency response: H (e® ) =1 for s las7 4 forled s = 0 4 Where o = angular frequency. i) Develop the impulse response h(n) for N = 11, where N = mumber of samples. (10 Marks) ii) Develop the Hamming window coefficients. (6 Marks) Note: The Hamming Window function is given by: Wz (n) = 0.54 +0.46cos- N-1 ,for -(N-1)/2sns(N-1)/2 =0 otherwise Where, N is the length of the window.