Bandwidth is the portion of the spectrum that a given telecommunications system can use. For example, a system that operates on frequencies between 150 and 200 MHz has a bandwidth of 50 MHz.
Video signals for transmission of pictures require about 4.2 MHz of bandwidth. A TV signal contains both voice and picture and is usually allocated 6 MHz of bandwidth for transmission.
Digital signals are in the form of rectangular waves. This rectangular wave can be decomposed into a superposition of sinusoidal waves of frequencies \(ν_{o}, 2ν_{o}, 3ν_{o}, 4ν_{o},..., nν_{o}\) where, n is an integer extending to infinity and \(ν_{o}\) is the fundamental frequency.
It is clear that to reproduce the rectangular wave shape exactly, we need to superimpose all the harmonics \(ν_{o}, 2ν_{o}, 3ν_{o}, 4ν_{o},....\) which implies an infinite bandwidth.
However, for practical purposes, the contribution from higher harmonics can be neglected, thus limiting the bandwidth.
As a result, received waves are a distorted version of the transmitted one.
If the bandwidth is large enough to accommodate a few harmonics, the information is not lost and the rectangular signal is more or less recovered. This is so because the higher the harmonic, the less is its contribution to the waveform.
The type of communication system needed for a given signal depends on the band of frequencies which is considered essential for the communication process.
Hence, the correct option is (B).