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This concept is often used when dealing with passband signals.
This band of frequencies is called the passband for the channel.
An image is formed using the normal passband of the optical device.
Such procedures all stay within the diffraction-mandated passband, and do not extend it.
The passband of the gain therefore will vary between 1 and .
Additionally, the transition out of the passband would be instantaneous in frequency.
A typical passband of the instruments is 3-100 Hz.
Because this filter is active, it may have non-unity passband gain.
Ripple is the variation of the filter's insertion loss in the passband.
Other examples of passband transmission are wireless networks and cable modems.
For the line source to work, the drivers in each passband need to be in a line.
As a voltage ratio this is a fall to of the passband voltage.
Its passband tuning is continuously variable from 300-2400 Hz.
These have maximally flat image impedance in the passband.
In the passband, the elliptic rational function varies between zero and unity.
As seen above, a higher spectral efficiency is achieved if we consider the smaller passband bandwidth.
The range of desired frequencies (the passband) together with the shape of the frequency response.
The most severe deviation of the response from that predicted occurs in the passband close to cut-off.
A passband is the range of frequencies or wavelengths that can pass through a filter without being attenuated.
There are two main categories of digital communication transmission methods: baseband and passband.
A wideband antenna is one with approximately or exactly the same operating characteristics over a very wide passband.
Further into the passband the impedance match progressively improves, thus limiting the error.
It can be seen that there are no ripples in the gain curve in either the passband or the stop band.
Other passband filters are also used.
At the time, filters generated substantial ripple in the passband, and the choice of component values was highly interactive.