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E E 2415 Lecture 15 Introduction to Frequency Response, Poles & Zeroes, Resonant Circuit

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Low-Pass Filter Example: (1/2) Low-pass Filter:

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Low-Pass Filter Example: (2/2)

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Gain in Decibels Using the Low-pass filter example: Drops at 20 db per decade

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Bode Plot of Low-Pass Filter

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Phase Plot of Low-Pass Filter

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High-Pass Filter Example: (1/2)

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High-Pass Filter Example: (2/2)

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High-Pass Gain in Decibels

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Bode Plot of High-Pass Filter

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Phase Plot of High-Pass Filter

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Definition: Poles & Zeroes A zero at the origin A pole at j 1 A zero at j 1 A pole at j 2 A pole at the origin

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Effect of a Pole on the Bode Plot A pole causes the asymptotic slope to decrease by 20 db/decade. A pole at the origin causes the slope to start at –20 db/decade. A pole not at the origin causes a corner to appear at the pole’s frequency; then the slope is 20 db/decade less for frequencies greater than the pole’s frequency.

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Effect of a Zero on the Bode Plot A zero causes the asymptotic slope to increase by 20 db/decade. A zero at the origin causes the slope to start at +20 db/decade. A zero not at the origin causes a corner to appear at the pole’s frequency; then the slope is 20 db/decade more for frequencies greater than the zero’s frequency.

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Examples: (1/3) A zero at the origin A pole at j 1

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Examples: (2/3) A zero at j 1 A pole at j 2 A pole at the origin

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Examples: (3/3)

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Resonant Bandpass Filter (1/2)

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Resonant Bandpass Filter (2/2)

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Resonant BandPass Poles & Zeroes Zero at origin Two poles

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Bode Plot for Resonant Bandpass

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Phase Plot for Resonant Bandpass

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Bandwidth of Resonant Bandpass (1/2) at half power Take square and reciprocal of both sides Need both solutions for positive values of

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Bandwidth of Resonant Bandpass (2/2) Positive for -1 Positive for +1 Bandwidth for a series resonant bandpass filter

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Electronics Technology Fundamentals Chapter 15 Frequency Response and Passive Filters.

Electronics Technology Fundamentals Chapter 15 Frequency Response and Passive Filters.

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