Consider the wave form V(t) = (1 + mcosωmt)cosωt.
Show that, it the demodulated wave is to follow the envelope of V(t), it is required that at any time t0
A. $$RC \leqslant \frac{{{\omega _n}\left( {m\sin {\omega _m}{t_0}} \right)}}{{\left( {1 + m\cos {\omega _m}{t_0}} \right)}}$$
B. $$\frac{1}{{RC}} \geqslant \frac{{{\omega _m}\left( {m\sin {\omega _m}{t_0}} \right)}}{{\left( {1 + m\cos {\omega _m}{t_0}} \right)}}$$
C. $$\frac{1}{{RC}} \leqslant \frac{1}{{\left( {m{\omega _m}} \right)}}$$
D. RC is very large
Answer: Option B
It is found that a ship to ship communication suffers from fading. This can be avoided by using
A. Space diversity
B. Frequency diversity
C. Broad band antenna
D. Directional antenna
A. A double-tuned amplifier
B. A high gain D.C. amplifier
C. A cathode follower stage
D. None of the above
A. Filter method
B. Phase cancellation method
C. Good attenuation characteristics
D. All of the above

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