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Consider a real, narrowband signal $x(t)=A(t) \cos \left[2 \pi f_{c} t+\theta(t)\right]$ where the maximum frequency components of $A(t)$ and $\theta(t)$ are $f_{M}$ and $f_{c}\left(=1000 f_{M}\right)$, respectively.

Which of the following statements is/are correct for $-\infty < t < \infty ?$

  1. $x(t)$ represents a PSK modulated signal for suitable choices of $A(t)$ and $\theta(t)$.
  2. $x(t)$ represents an amplitude modulated signal for suitable choices of $A(t)$ and $\theta(t)$.
  3. $x(t)$ represents a band-limited Gaussian noise process.
  4. $x(t)$ never represents a narrowband FM signal.

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