For the open loop transfer function given below: G(S)H(S)= (100+105) S(2+S)(5+S) 1- Construct the Bode plots 2- The Gain crossover frequency and the Gain Margin 3- The phase crossover frequency and the Phase Margin 4- The stability of the closed-loop system 5- Design the value of K to change the gain crossover frequency to 1 rad/s, then find the corresponding Gain and Phase Margins 6- Design the value of K to give a phase margin of 50°, then find the gain crossover frequency and the corresponding Gain Margin 7- Design the value of K to give a critical stable system 8- Re Calculate the above (1-7) by using Matlab.

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Author:Robert L. Boylestad
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For the open loop transfer function given below:
G(S)H(S)=
(100+105)
S(2+S)(5+S)
1- Construct the Bode plots
2- The Gain crossover frequency and the Gain Margin
3- The phase crossover frequency and the Phase Margin
4- The stability of the closed-loop system
5- Design the value of K to change the gain crossover frequency to 1 rad/s, then find
the corresponding Gain and Phase Margins
6- Design the value of K to give a phase margin of 50°, then find the gain crossover
frequency and the corresponding Gain Margin
7- Design the value of K to give a critical stable system
8- Re Calculate the above (1-7) by using Matlab.
Transcribed Image Text:For the open loop transfer function given below: G(S)H(S)= (100+105) S(2+S)(5+S) 1- Construct the Bode plots 2- The Gain crossover frequency and the Gain Margin 3- The phase crossover frequency and the Phase Margin 4- The stability of the closed-loop system 5- Design the value of K to change the gain crossover frequency to 1 rad/s, then find the corresponding Gain and Phase Margins 6- Design the value of K to give a phase margin of 50°, then find the gain crossover frequency and the corresponding Gain Margin 7- Design the value of K to give a critical stable system 8- Re Calculate the above (1-7) by using Matlab.
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