I'm not a communication or information systems engineer, but I think your questions are not posed in a way consistent with theory. This would make it difficult to give the kind of answer you are seeking.
Firstly bandwidth in an information sense is usually expressed in terms of information transfer, in bits per second.
When a data stream is transmitted over an analog link, such as laser, or microwave, or even just copper wire, this data stream has to be modulated onto a carrier frequency. Data is transmitted as symbols per second, where each symbol can carry one or more bits. Higher frequency carriers can support more bits per symbol and/or more symbols per second, allowing more bits per second, and higher bandwidth.
The symbols have to be encoded onto the carrier wave by modulation. If you had a pure carrier wave of a single frequency with no distortion, then it would be carrying no information and would therefore have a bandwidth of zero. Naturally, as a pure wave it would also have no spread of frequencies, making the spectral bandwidth zero Hz as well.
As soon as you modulate the wave to carry information, you make it deviate from a pure single frequency--you introduce distortion, harmonics, other frequencies mixed in, however you want to describe it. So simultaneously with making the wave carry digital information (information bandwidth), you also make the frequency spread out from the pure carrier frequency (spectral bandwidth). The two are connected. And the observed bandwidth depends on what you do to the carrier to modulate it.
A related issue how much information can you actually squeeze onto the carrier? What is the maximum limit, given some practical constraints? In such cases it is nearly always true that a higher frequency carrier can be made to carry more information than a lower frequency carrier. So lasers can carry more information then microwave links. Lasers have higher bandwidth.