A Basic Introduction to Band-pass Filter

February 12, 2019 | Author: Talal Al-Sindi | Category: Electronic Filter, Low Pass Filter, Bandwidth (Signal Processing), Amplifier, Passivity (Engineering)
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Electronic 2

Band-pass active filter  Done by: Mohammed Ahmed AL_Aqil  Talal alsindi  Instructor: Eng. Sara Al-Ashwal

Introduction: An active filter is a type of  analog electronic filter , distinguished by the use of one or  more active components i.e. voltage amplifiers or  buffer amplifiers. Typically this will be a vacuum tube, or solid-state (transistor or operational amplifier ). Active filters have three main advantages over  passive filters: •





Inductors can be avoided. Passive filters without inductors cannot obtain a high Q (low damping), but with them are often large and expensive (at low frequencies), may have significant internal resistance, and may pick up surrounding electromagnetic signals. The shape of the response, the Q (Quality factor ), and the tuned frequency can often be set easily by varying resistors, in some filters one parameter can be adjusted without affecting the others. Variable inductances for low frequency filters are not practical. The amplifier powering the filter can be used to buffer the filter from the electronic components it drives or is fed from, variations in which could otherwise significantly affect the shape of the frequency response.

All the varieties of  passive filters can also be found in active filters. Some of them are: High-pass filters – attenuation of frequencies below their cut-off points. Low-pass filters – attenuation of frequencies above their cut-off points. Band-pass filters  – attenuation of frequencies both above and below those they allow to pass. •  Notch filters – attenuation of certain frequencies while allowing all others to pass. • • •

Combinations are possible, such as notch and high-pass (for example, in a rumble filter  where most of the offending rumble comes from a particular frequency), e.g.Elliptic filters.

Active Filters  Low-Pass filters - the integrator reconsidered. In the first lab with op-amps we considered the time response of the integrator circuit, but its frequency response can also be studied. First Order Low Pass Filter with Op Amp

If you derive the transfer function for the circuit above you will find that it is of the form:

Which is the general form for first-order (one reactive element) low-pass filters. At high frequencies (ω >>ω o) the capacitor acts as a short, so the gain of the amplifier goes to zero. At very low frequencies (ω
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