For each of the following G(s) below: (1) G(s) = 4s (s +10) (s+100) (4s2+58 +4)...

  

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For each of the following G(s) below: (1) G(s) = 4s (s +10) (s+100) (4s2+58 +4) (2) G(s) = s+2 s(s+1)(s+5)(s +10) (82+1) (3) G(s)= s(s+4) (a) Put the transfer function into Bode form. (b) Identify the class 1, class 2, and class 3 terms that comprise the transfer function G(s). Determine the parameters of these terms. (c) Determine the change in slope of the magnitude response of M()dB and the change in phase of the phase response of o(w) at the break points of the class 2 and class 3 terms. (d) Sketch the asymptotes of the magnitude and phase frequency responses of G(s) (for s = jw). Plot the magnitude in decibels (dB) and the phase in degrees. (e) Use the bode command in MATLAB to generate the actual Bode plot of G(s). For each of the following G(s) below: (1) G(s) = 4s (s +10) (s+100) (4s2+58 +4) (2) G(s) = s+2 s(s+1)(s+5)(s +10) (82+1) (3) G(s)= s(s+4) (a) Put the transfer function into Bode form. (b) Identify the class 1, class 2, and class 3 terms that comprise the transfer function G(s). Determine the parameters of these terms. (c) Determine the change in slope of the magnitude response of M()dB and the change in phase of the phase response of o(w) at the break points of the class 2 and class 3 terms. (d) Sketch the asymptotes of the magnitude and phase frequency responses of G(s) (for s = jw). Plot the magnitude in decibels (dB) and the phase in degrees. (e) Use the bode command in MATLAB to generate the actual Bode plot of G(s).