You are given a dual-mixer AM demodulator as designed below: x(t) z(t) LPF ()' cos(mt) Σ y(t) AM y(t), f(t), LPF ()' sin(@t) The blocks immediately following the low-pass filters (LPF) are squaring components and the block following the summing node is a square root component (with only the positive root being selected). Given an input AM signal of the form, ØAM (t) = [A. + m(t)]cos (w.t + 0) Find:

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d. f(t)
е. у()
y(t)
Transcribed Image Text:d. f(t) е. у() y(t)
You are given a dual-mixer AM demodulator as designed below:
x(t)
z(t)
LPF
cos(o,t)
y(t)
am(t)
y(t)
f(t)
LPF
sin(@ t)
The blocks immediately following the low-pass filters (LPF) are squaring
components and the block following the summing node is a square root component
(with only the positive root being selected). Given an input AM signal of the form,
ØAM (t) = [A. + m(t)]cos (wet + 0)
Find:
Transcribed Image Text:You are given a dual-mixer AM demodulator as designed below: x(t) z(t) LPF cos(o,t) y(t) am(t) y(t) f(t) LPF sin(@ t) The blocks immediately following the low-pass filters (LPF) are squaring components and the block following the summing node is a square root component (with only the positive root being selected). Given an input AM signal of the form, ØAM (t) = [A. + m(t)]cos (wet + 0) Find:
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