0 0 votes Let a frequency modulated $\text{(FM)}$ signal $x(t)=A \cos \left(\omega_{c} t+k_{f} \int_{-\infty}^{t} m(\lambda) d \lambda\right)$, where $m(t)$ is a message signal of bandwidth $\text{W.}$ It is passed through a non-linear system with output $y(t)=2 x(t)+5(x(t))^{2}$. Let $B_{T}$ denote the $\text{FM}$ bandwidth. The minimum value of $\omega_{c}$ required to recover $x(t)$ from $y(t)$ is $B_{T}+W$ $\frac{3}{2} B_{T}$ $2 B_{T}+W$ $\frac{5}{2} B_{T}$ Analog Communications gateece-2023 analog-communications frequency-modulation + – admin 616 views answer comment Share Follow Add Sync Questions Print 0 reply Please log in or register to add a comment.
