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I'm relatively new to control systems.

I got to know how critically damped system looks like in Nyquist plot (same gain and phase cross over frequencies. PS. correct me if I'm wrong) and Bode plot thanks to tgethe Octave online simulator, but I'm really curious to know what a Nyquist plot for a undamped system looks like if it exists. If it doesn't exist, why not?

I tried to plotting plots for

num = [1]; den = [1,0,5]; s = tf(num,den); bode(s) # exists nyquist(s) # throws error polar(s) # throws error 

PS. I know the system would be unstable, just curious.

I'm relatively new to control systems.

I got to know how critically damped system looks like in Nyquist plot (same gain and phase cross over frequencies. PS. correct me if I'm wrong) and Bode plot thanks to tge Octave online simulator, but I'm really curious to know what a Nyquist plot for a undamped system looks like if it exists. If it doesn't exist, why not?

I tried to plotting plots for

num = [1]; den = [1,0,5]; s = tf(num,den); bode(s) # exists nyquist(s) # throws error polar(s) # throws error 

PS. I know the system would be unstable, just curious.

I'm relatively new to control systems.

I got to know how critically damped system looks like in Nyquist plot (same gain and phase cross over frequencies. PS. correct me if I'm wrong) and Bode plot thanks to the Octave online simulator, but I'm really curious to know what a Nyquist plot for a undamped system looks like if it exists. If it doesn't exist, why not?

I tried to plotting plots for

num = [1]; den = [1,0,5]; s = tf(num,den); bode(s) # exists nyquist(s) # throws error polar(s) # throws error 

PS. I know the system would be unstable, just curious.

fixed title as well
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P2000
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What would a polar plot or a Nyquist plot of an undamped damped second order system look like?

deleted 9 characters in body
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I'm relatively new to control systems.

I got to know how critically damped system looks like in Nyquist plot (same gain and phase cross over frequencies. PS. correct me if I'm wrong) and Bode plot thanks to tge Octave online simulator, but I'm really curious to know what a Nyquist plot for a critically dampedundamped system looks like if it exists. If it doesn't exist, why not?

I tried to plotting plots for

num = [1]; den = [1,0,5]; s = tf(num,den); bode(s) # exists nyquist(s) # throws error polar(s) # throws error 

PS. I know the system would be unstable, just curious.

I'm relatively new to control systems.

I got to know how critically damped system looks like in Nyquist plot (same gain and phase cross over frequencies. PS. correct me if I'm wrong) and Bode plot thanks to tge Octave online simulator, but I'm really curious to know what a Nyquist plot for a critically damped system looks like if it exists. If it doesn't exist, why not?

I tried to plotting plots for

num = [1]; den = [1,0,5]; s = tf(num,den); bode(s) # exists nyquist(s) # throws error polar(s) # throws error 

PS. I know the system would be unstable, just curious.

I'm relatively new to control systems.

I got to know how critically damped system looks like in Nyquist plot (same gain and phase cross over frequencies. PS. correct me if I'm wrong) and Bode plot thanks to tge Octave online simulator, but I'm really curious to know what a Nyquist plot for a undamped system looks like if it exists. If it doesn't exist, why not?

I tried to plotting plots for

num = [1]; den = [1,0,5]; s = tf(num,den); bode(s) # exists nyquist(s) # throws error polar(s) # throws error 

PS. I know the system would be unstable, just curious.

added 20 characters in body; edited title
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JRE
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