Let the bandpass signal h(t) be represented in the form h(t) = h, (t) cos(27 ft)-h(t)...

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Let the bandpass signal h(t) be represented in the form h(t) = h, (t) cos(27 ft)-h(t) sin(2π ft) Correspondingly, we define the complex impulse response h(t)= h, (t) + jho(t), where h,(t) and h(t) represent the in-phase and the quadrature components, respectively. Hence we may represent_h(t)=Re[h(t) exp(j27ƒƒ)]. Let the complex frequency response of ñ(t) be Ĥ(ƒ)= Â(ƒ)+ jø(ƒ). Please show that A,(S) == - [ A(S) + Ã*(-D)] . 1 R₂(0)= — - [A(0)-A² (-D] Ã₂(ƒ) 2j Let the bandpass signal h(t) be represented in the form h(t) = h, (t) cos(27 ft)-h(t) sin(2π ft) Correspondingly, we define the complex impulse response h(t)= h, (t) + jho(t), where h,(t) and h(t) represent the in-phase and the quadrature components, respectively. Hence we may represent_h(t)=Re[h(t) exp(j27ƒƒ)]. Let the complex frequency response of ñ(t) be Ĥ(ƒ)= Â(ƒ)+ jø(ƒ). Please show that A,(S) == - [ A(S) + Ã*(-D)] . 1 R₂(0)= — - [A(0)-A² (-D] Ã₂(ƒ) 2j

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SOLUTION To show that the real part of the complex frequency response represented as is equal to the ... View the full answer