0 0 votes In the figure $m(t)=\frac{2 \sin 2 \pi t}{t}, s(t)=\cos 200 \pi t$ and $n(t)$ $=\frac{\sin 199 \pi t}{t}$. The output $y(t)$ will be $\frac{\sin 2 \pi t}{t}$ $\frac{\sin 2 \pi t}{t}+\frac{\sin \pi t}{t} \cos 3 \pi t$ $\frac{\sin 2 \pi t}{t}+\frac{\sin 0.5 \pi t}{t} \cos 1.5 \pi t$ $\frac{\sin 2 \pi t}{t}+\frac{\sin \pi t}{t} \cos 0.75 \pi t$ Continuous-time Signals gate2002-ec continuous-time-signals signals-and-systems + – admin 270 views answer comment Share Follow Add Sync Questions Print 0 reply Please log in or register to add a comment.
