Amplitude modulated signals contain frequencies: ($\omega_c = \text{ carrier wave frequencies } , \omega_m = \text{ modulating signal frequencies}$) (A) $\omega_c$ (B) 2$\omega_c$ (C) $\omega_c + \omega_m$ (D) $\omega_c - \omega_m$ Choose the correct answer from the options given below:
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(A),(B) and (C) Only (B) , (C) and (D) Only (A) , (C) and (D) Only (B) , (A) and (D) Only |
(A) , (C) and (D) Only |
The modulation wave has namely three frequencies. $(\omega_c - \omega_m) , \omega_c \text{ and }(\omega_c + \omega_m)$ . $\omega_c$ is the carrier wave frequency, $\omega_c + \omega_m$ is the upper side band frequency and $\omega_c - \omega_m$ is lower side band frequency. |