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LOW PASS FILTER
By: Ayesha Saeed
INTRODUCTION
 Most of the signals we deal with in real life get
corrupteed in some way or another by some
unwanted signals.
 For the purpose of signal processing and analysis, it is
imperative to get rid of these interferences, or at least
reduce their effects.
 This is achieved through applying Signal Filtering
techniques.
 A Filter is an electronic circuit that removes /
attenuates, from a signal, some unwanted component
or feature.
 Filter Application
 Eliminate background noise
 Radio tuning to a specific frequency
 Direct particular frequencies to different speakers
 Modify digital images
 Remove specific frequencies in data analysis
FILTER CHARACTERISTICS:
To understand the basics of filtering, it is first
necessary to learn some important terms used to
define filter characteristics.
 Cut-Off Frequency (fc): Also referred to as the
corner frequency, this is the frequency or
frequencies that define the limits of the filter
range.
Stop Band: The range of frequencies that is filtered out.
Pass Band: The range of frequencies which is let
through and recorded.
Transition Band: Region that Separates the pass band
and stop band.
LOW-PASS FILTER:
 A low-pass filter is an electronic filter that passes
low-frequency signals and attenuates (reduces
the amplitude of) signals with frequencies higher
than the cutoff frequency. The actual amount of
attenuation for each frequency varies from filter to
filter.
 It is sometimes called a high-cut filter, or treble cut
filter when used in audio applications.
There are two basic kinds of circuits capable of
accomplishing this objective, and many variations of
each one:
 The inductive low-pass filter
 The capacitive low-pass filter
THE INDUCTIVE LOW-PASS FILTER
The inductor's impedance increases with increasing
frequency. This high impedance in series tends to
block high-frequency signals from getting to the load.
THE RESPONSE OF AN INDUCTIVE LOW-PASS FILTER FALLS
OFF WITH INCREASING FREQUENCY.
THE CAPACITIVE LOW-PASS FILTER
 The capacitor's impedance decreases with increasing
frequency. This low impedance in parallel with the
load resistance tends to short out high-frequency
signals, dropping most of the voltage across series
resistor R1.
THE RESPONSE OF A CAPACITIVE LOW-PASS FILTER FALLS
OFF WITH INCREASING FREQUENCY.
 All low-pass filters are rated at a certain cutoff
frequency. The cutoff frequency for a low-pass filter
is that frequency at which the output (load) voltage
equals 70.7% of the input (source) voltage. This
cutoff percentage of 70.7 is not really arbitrary, all
though it may seem so at first glance. In a simple
capacitive/resistive low-pass filter, it is the frequency
at which capacitive reactance in ohms equals
resistance in ohms. In a simple capacitive low-pass
filter (one resistor, one capacitor), the cutoff
frequency is given as:
 A simple filter will be two elements - a capacitor or
inductor and a resistor. A capacitor will tend to "trap"
low frequencies.
 In the case of a low pass filter made of a capacitor
and resistor, the output voltage will be measured
across the capacitor.
 Inductors are the opposite, so the output would be
across the resistor.
 There are a great many different types of filter
circuits, with different responses to changing
frequency. The frequency response of a filter is
generally represented using a Bode plot.
• First-order filter
• Second-order filter
• Third and Higher order filters
First-order filter:
A first-order filter, will reduce the signal strength by
half (about −6 dB) every time the frequency doubles.
The magnitude Bode plot for a first-order filter looks
like a horizontal line below the cutoff frequency, and a
diagonal line above the cutoff frequency.
SECOND-ORDER FILTER
 A second-order filter does a better job of attenuating
higher frequencies. The Bode plot for this type of
filter resembles that of a first-order filter, except that
it falls off more quickly.
 For example, a second-order filter will reduce the
signal strength to one fourth its original level every
time the frequency doubles.
THANK YOU

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Ayesha low pass filter

  • 1. LOW PASS FILTER By: Ayesha Saeed
  • 2. INTRODUCTION  Most of the signals we deal with in real life get corrupteed in some way or another by some unwanted signals.  For the purpose of signal processing and analysis, it is imperative to get rid of these interferences, or at least reduce their effects.  This is achieved through applying Signal Filtering techniques.
  • 3.  A Filter is an electronic circuit that removes / attenuates, from a signal, some unwanted component or feature.  Filter Application  Eliminate background noise  Radio tuning to a specific frequency  Direct particular frequencies to different speakers  Modify digital images  Remove specific frequencies in data analysis
  • 4. FILTER CHARACTERISTICS: To understand the basics of filtering, it is first necessary to learn some important terms used to define filter characteristics.  Cut-Off Frequency (fc): Also referred to as the corner frequency, this is the frequency or frequencies that define the limits of the filter range.
  • 5. Stop Band: The range of frequencies that is filtered out. Pass Band: The range of frequencies which is let through and recorded. Transition Band: Region that Separates the pass band and stop band.
  • 6. LOW-PASS FILTER:  A low-pass filter is an electronic filter that passes low-frequency signals and attenuates (reduces the amplitude of) signals with frequencies higher than the cutoff frequency. The actual amount of attenuation for each frequency varies from filter to filter.  It is sometimes called a high-cut filter, or treble cut filter when used in audio applications.
  • 7. There are two basic kinds of circuits capable of accomplishing this objective, and many variations of each one:  The inductive low-pass filter  The capacitive low-pass filter
  • 8. THE INDUCTIVE LOW-PASS FILTER The inductor's impedance increases with increasing frequency. This high impedance in series tends to block high-frequency signals from getting to the load.
  • 9. THE RESPONSE OF AN INDUCTIVE LOW-PASS FILTER FALLS OFF WITH INCREASING FREQUENCY.
  • 10. THE CAPACITIVE LOW-PASS FILTER  The capacitor's impedance decreases with increasing frequency. This low impedance in parallel with the load resistance tends to short out high-frequency signals, dropping most of the voltage across series resistor R1.
  • 11. THE RESPONSE OF A CAPACITIVE LOW-PASS FILTER FALLS OFF WITH INCREASING FREQUENCY.
  • 12.  All low-pass filters are rated at a certain cutoff frequency. The cutoff frequency for a low-pass filter is that frequency at which the output (load) voltage equals 70.7% of the input (source) voltage. This cutoff percentage of 70.7 is not really arbitrary, all though it may seem so at first glance. In a simple capacitive/resistive low-pass filter, it is the frequency at which capacitive reactance in ohms equals resistance in ohms. In a simple capacitive low-pass filter (one resistor, one capacitor), the cutoff frequency is given as:
  • 13.  A simple filter will be two elements - a capacitor or inductor and a resistor. A capacitor will tend to "trap" low frequencies.  In the case of a low pass filter made of a capacitor and resistor, the output voltage will be measured across the capacitor.  Inductors are the opposite, so the output would be across the resistor.
  • 14.  There are a great many different types of filter circuits, with different responses to changing frequency. The frequency response of a filter is generally represented using a Bode plot. • First-order filter • Second-order filter • Third and Higher order filters
  • 15. First-order filter: A first-order filter, will reduce the signal strength by half (about −6 dB) every time the frequency doubles. The magnitude Bode plot for a first-order filter looks like a horizontal line below the cutoff frequency, and a diagonal line above the cutoff frequency.
  • 16. SECOND-ORDER FILTER  A second-order filter does a better job of attenuating higher frequencies. The Bode plot for this type of filter resembles that of a first-order filter, except that it falls off more quickly.  For example, a second-order filter will reduce the signal strength to one fourth its original level every time the frequency doubles.