Multiple choice

Consider the signal s(t) = m(t)cos (2$\pi$ fc t) +$\hat{m}$ (t) (2$\pi$fc t), where $\hat{m}$ (t) denotes the Hilbert transform of m(t) and the bandwidth of m(t) is very small compared to fc. The signal s(t) is a

  1. high-pass signal

  2. low-pass signal

  3. band-pass signal

  4. double side-band suppressed carrier signal

Reveal answer Fill a bubble to check yourself
C Correct answer
Explanation

We have the signal, s(t) = m(t)cos (2$\pi$fc t) + $\hat{m}$ (t) sin (2$\pi$fc t) Here, s^t h represents SSB - Lower side band, and thus a band pass signal.