FREQUENCY approximation is called the low-frequency asymptote.It is measured at frequencies close to zero (low frequency). ∴ The low-frequency asymptote slope depends upon the poles or zeros at the ORIGIN.ADD FROM LMSAnalysis:\(G\left( s \right) = \frac{{6\left( {{s^2} + 10S + 100} \right)}}{{{s^2}\left( {50{s^2} + 15s + 1} \right)}}\) As the G(s) function has two poles at the origin:So, the low freq. asymptote slope will be:= 2(-20)= -40 dB/decode

"> FREQUENCY approximation is called the low-frequency asymptote.It is measured at frequencies close to zero (low frequency). ∴ The low-frequency asymptote slope depends upon the poles or zeros at the ORIGIN.ADD FROM LMSAnalysis:\(G\left( s \right) = \frac{{6\left( {{s^2} + 10S + 100} \right)}}{{{s^2}\left( {50{s^2} + 15s + 1} \right)}}\) As the G(s) function has two poles at the origin:So, the low freq. asymptote slope will be:= 2(-20)= -40 dB/decode

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The low-frequency asymptote in the Bode plot of\(G\left( s \right) = \frac{{6\left( {{s^2} + 10s + 100} \right)}}{{{s^2}\left( {50{s^2} + 15s + 1} \right)}}\) Has a slope of

General Knowledge General Awareness in General Knowledge 11 months ago

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Given:Concept:The low-FREQUENCY approximation is called the low-frequency asymptote.It is measured at frequencies close to zero (low frequency). ∴ The low-frequency asymptote slope depends upon the poles or zeros at the ORIGIN.ADD FROM LMSAnalysis:\(G\left( s \right) = \frac{{6\left( {{s^2} + 10S + 100} \right)}}{{{s^2}\left( {50{s^2} + 15s + 1} \right)}}\) As the G(s) function has two poles at the origin:So, the low freq. asymptote slope will be:= 2(-20)= -40 dB/decode

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Posted on 27 Nov 2024, this text provides information on General Knowledge related to General Awareness in General Knowledge. Please note that while accuracy is prioritized, the data presented might not be entirely correct or up-to-date. This information is offered for general knowledge and informational purposes only, and should not be considered as a substitute for professional advice.

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