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A modulated signal is given by

\[s(t)=e^{-a t} \cos \left[\left(\omega_{c}+\Delta \omega\right) t\right] u(t),\]

where $a, \omega_{c}$ and $\Delta \omega$ are positive constants, and $\omega_{c} \gg \Delta \omega$.

The complex envelope of $s(t)$ is given by

  1. $\exp \left(-\right. at)$ $\exp \left[j\left(\omega_{c}+\Delta \omega\right) t\right] u(t)$
  2. $\exp (-a t) \exp (j \Delta \omega t) u(t)$
  3. $\exp (j \Delta \omega t) \cdot u(t)$
  4. $\left.\exp \left[j \omega_{c}+\Delta \omega\right) t\right]$
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