Problem 3: An FM signal pem(t) = 5cos(2n × 10ºt + sin(2n × 10*t)), is input to a square law nonlinear device whose output is related to its input by the relation v.(t) = 2(vin(t))², and filtered by a band pass filter. The center frequency of the BPF is 2 MHz and its bandwidth is 50KHZ. Determine the output z(t) and sketch its magnitude spectrum |Z(@)]. %3D %3D Vin (t) PEM(t). v.(t) 2(.)? BPF z(t)

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Problem 3:
An FM signal ofm(t) = 5cos(2n × 10°t + sin(2n × 10*t)), is input to a square law
nonlinear device whose output is related to its input by the relation v.(t) = 2(vin(t))²,
and filtered by a band pass filter. The center frequency of the BPF is 2 MHz and its
bandwidth is 50KHZ. Determine the output z(t) and sketch its magnitude spectrum
|Z(@)].
Vin (t)
PEM(t)-
v.(t),
2(.)?
BPF
z(t)
Transcribed Image Text:Problem 3: An FM signal ofm(t) = 5cos(2n × 10°t + sin(2n × 10*t)), is input to a square law nonlinear device whose output is related to its input by the relation v.(t) = 2(vin(t))², and filtered by a band pass filter. The center frequency of the BPF is 2 MHz and its bandwidth is 50KHZ. Determine the output z(t) and sketch its magnitude spectrum |Z(@)]. Vin (t) PEM(t)- v.(t), 2(.)? BPF z(t)
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