function given as G(s) = k s(st 3) (5+4) 1. Represent the poles of the system in the S plane 2. Using the theorem of the final value determine the value of K for which the Steady state error of 0.5 (2=0.5) using System has a a ramp unit 3- Use the well known Routh Enterion to determine the range of values of K for which the system is stable. 4- Plot the nyquist diagram and determine the sange of values of K for which the close loop system is Stable. 5- For K = 100 realise the Bode diagram and determine the phose margin and the gain margin.

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Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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please help solve part 4 and 5 of the exercise with explanaton I don't even understand the question thanks

 

Consider a
Exercise 2:
function given as
unitary feed back System with
k
s(s+3)(5+4)
G (s) =
a
direct chain transfer
1. Represent the poles of the System
in the S plane
2. Using the theorem of the final value determine the valure of K for which the
System has
Steady state error of 0.5 (2=0.5) using a ramp unit
a
3- Use the well known Routh Enterion to determine the range of values of K
for which the
System is stable.
4 -
Plot the nyquist diagram and determine the range of values of K for which
the close loop system
is Stable.
5- For k = 100 realise the Bode diagram and determine the phose margin and the
gain margin.
Transcribed Image Text:Consider a Exercise 2: function given as unitary feed back System with k s(s+3)(5+4) G (s) = a direct chain transfer 1. Represent the poles of the System in the S plane 2. Using the theorem of the final value determine the valure of K for which the System has Steady state error of 0.5 (2=0.5) using a ramp unit a 3- Use the well known Routh Enterion to determine the range of values of K for which the System is stable. 4 - Plot the nyquist diagram and determine the range of values of K for which the close loop system is Stable. 5- For k = 100 realise the Bode diagram and determine the phose margin and the gain margin.
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