A low-pass filter is an electronic circuit or signal processing technique that allows low-frequency signals to pass through while attenuating or blocking higher-frequency signals. In other words, it allows frequencies below a certain cutoff frequency to pass while reducing the amplitudes of frequencies above that cutoff.
The exact range of frequencies that a low-pass filter allows to pass depends on its design and characteristics. However, in general, a low-pass filter's frequency response will have the following characteristics:
Frequencies below the cutoff frequency (f_c): All frequencies lower than the cutoff frequency will pass through the filter with little or no attenuation.
Frequencies above the cutoff frequency: As the frequency increases beyond the cutoff frequency, the filter will progressively attenuate these frequencies. The rate at which the attenuation occurs depends on the type of low-pass filter (e.g., Butterworth, Chebyshev, Bessel) and its order.
It's worth noting that no low-pass filter can provide perfect attenuation or completely block all frequencies above the cutoff. Instead, they provide a gradual roll-off, and the level of attenuation depends on the filter's design and specification.
For example, if a low-pass filter has a cutoff frequency of 1 kHz, all frequencies below 1 kHz will pass through relatively unaltered, while frequencies above 1 kHz will be attenuated more and more as their frequencies increase.
Remember that specific details about a low-pass filter's characteristics, such as the exact cutoff frequency and slope of the roll-off, depend on its design and parameters, which are typically specified when implementing the filter in electronic circuits or digital signal processing systems.