Using the data below, determine the settling time for the second order system: Time (s) Amplitude...
Using the data below, determine the settling time for the second order system:
| Time (s) | Amplitude |
| 0 | 0 |
| 3.16E-30 | 7.47E-57 |
| 0.000201 | 3.02E-05 |
| 0.001206 | 1.08E-03 |
| 0.006229 | 2.72E-02 |
| 0.031023 | 0.51248 |
| 0.061826 | 1.425188 |
| 0.099249 | 2.359214 |
| 0.140376 | 2.920516 |
| 0.183532 | 3.1091 |
| 0.227754 | 3.104428 |
| 0.278362 | 3.045984 |
| 0.342708 | 3.002737 |
| 0.425039 | 2.99524 |
| 0.506407 | 2.998975 |
| 0.615447 | 3.000331 |
| 0.767501 | 3.000468 |
| 0.920226 | 2.999749 |
| 1.056668 | 2.999555 |
| 1.193109 | 3.000021 |
| 1.388517 | 3.001741 |
| 1.510863 | 3.000185 |
| 1.63321 | 2.999723 |
| 1.786723 | 2.999804 |
| 1.960731 | 3.000734 |
| 2.085173 | 3.000352 |
| 2.209616 | 2.999888 |
| 2.40442 | 2.998924 |
| 2.577002 | 3.000302 |
| 2.683482 | 3.000888 |
| 2.789963 | 3 |
| 2.960359 | 2.999382 |
| 3.135232 | 2.999128 |
| 3.281634 | 3.001378 |
| 3.415906 | 3.000791 |
| 3.535948 | 2.999741 |
| 3.699181 | 2.999306 |
| 3.853134 | 3.000228 |
| 3.981996 | 3.000497 |
| 4.110857 | 2.999997 |
| 4.296683 | 2.998962 |
| 4.428887 | 2.999783 |
| 4.561092 | 3.000297 |
| 4.72347 | 3.000408 |
| 4.88724 | 2.999339 |
| 5.010703 | 2.999576 |
| 5.134166 | 3.000088 |
| 5.33167 | 3.001282 |
| 5.503343 | 3.000199 |
| 5.611168 | 2.999008 |
| 5.718993 | 2.999955 |
| 5.875068 | 3.000391 |
| 6.051371 | 3.000747 |
| 6.207337 | 2.998803 |
| 6.323786 | 2.999509 |
| 6.440234 | 3.000128 |
| 6.624253 | 3.000821 |
| 6.795031 | 2.999731 |
| 6.907399 | 2.999302 |
| 7.019767 | 3.000008 |
| 7.197998 | 3.000716 |
| 7.340338 | 3.000231 |
| 7.482678 | 2.999582 |
| 7.64539 | 2.999345 |
| 7.795936 | 3.00055 |
| 7.923749 | 3.000449 |
| 8.051561 | 2.999917 |
| 8.25067 | 2.998398 |
| 8.417714 | 2.999504 |
| 8.5514 | 3.001983 |
| 8.660474 | 3.000198 |
| 8.788976 | 2.99972 |
| 8.948557 | 2.999693 |
| 9.11716 | 3.000711 |
| 9.240338 | 3.000398 |
| 9.363516 | 2.999903 |
| 9.559555 | 2.998835 |
| 9.732019 | 3.000026 |
| 9.83944 | 3.000942 |
| 9.946862 | 3.000024 |
| 10 | 2.999919 |
Homework Answers
first copy the data in a .txt file and name it data.txt.
load the data file into MATLAB work space and plot the data as given below.
load data.txt;
figure;plot(data(:,1),data(:,2));grid
on;xlabel('time');ylabel('Amplitude');
The figure is plotted below.
It is obseved that the response is plotted from 0 to 10 is but the settling time is somewhere close to 1 second. Therefore zoom into the plot during the transient period as below plot.
Based on 2% settling time criteria, from above figure it is observed that settling time is 0.3175 second.
Add Answer to:
Using the data below, determine the settling time for the second
order system:
Time (s)
Amplitude...
Using the data below, determine the settling time for the second order system: Time (s) Amplitude...
Using the data below, determine the settling time for the second order system: Time (s) Amplitude 0 0 3.16E-30 7.47E-57 0.0002009509145 3.02E-05 0.001205705487 1.08E-03 0.00622947835 2.72E-02 0.0310234533 0.5124798924 0.06182619079 1.42518817 0.09924865943 2.359213825 0.1403755911 2.920516231 0.1835315875 3.109100448 0.2277539458 3.104428489 0.2783618436 3.045984383 0.3427082024 3.002737367 0.4250393709 2.995240372 0.5064069484 2.998974783 0.6154469095 3.000330972 0.7675008987 3.000468019 0.9202263312 2.999748795 1.0566679 2.999554627 1.193109468 3.000021214 1.388516791 3.001741122 1.51086337 3.000185181 1.633209948 2.999722844 1.786722545 2.999803766 1.960731087 3.000734198 2.085173347 3.000352327 2.209615607 2.99988824 2.404419919 2.998923741 2.577001965 3.000301735 2.683482331 3.000888184 2.789962698 2.999999922 2.960358508 2.999381635...
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If a second order system has a settling time of 7 seconds, and a peak time of 3 seconds we may say that the system is stable. True False
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Find the phase-variable gains that will yield 5% overshoot and
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If a second order system has a settling time of 7 seconds, and a peak time of 3 seconds we may say that the system is stable. A system with a closed-loop transfer function of the form: 10(s + 7) T(S) (s + 10)(s + 20) has a(n) response. la réponse correcte n'est pas répertoriée | the correct answer is not listed critiquement amortie critically damped O non amortie | undamped sous-amortie | inderdamped...
For the given system above, determine the gain K that will give the system desired response below: Settling time of 5 seconds Peak time of 0.5 seconds The given plant has a transfer function of: Gp...
For the given system above, determine the gain K that will give
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Settling time of 5 seconds
Peak time of 0.5 seconds
The given plant has a transfer function of: Gp = (s + 4)/( (s +
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The controller has a transfer function of: Gc =
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Given the control loop above, determine the Kp gain for the
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Settling time (Ts) = 1 second
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Design the PID controller to have two-distinct roots. Assume the
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Y(S) Gp(s) Gc(s) R(S) For the given system above, determine the gain K that will give the system desired response below . Settling time of 2 seconds . Peak time of 0.5 seconds . The given plant has a transfer function of: Gp - (s +8V( (s +6'(s+4) The controller has a transfer function of: Gc (s+33.7392Vs
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Copy of Km s+ a For the system above and the data below, determine the settling time (<2% of final) for the Open-Loop equivalent of the system: K 3.7478 Km 4/3 a 1
If a second order system has a settling time of 7 seconds, and a peak time of 3 seconds we may say that the system is stable. True False
Find the phase-variable gains that will yield 5% overshoot and
0.2 second settling time for the system shown below,
3 Find the phase-variable gains that will yield 5% overshoot and 0.2 second settling time for the system shown below, using the following values: K = 30, D = 12, and M = 2.
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a) True or false
b)
c)
If a second order system has a settling time of 7 seconds, and a peak time of 3 seconds we may say that the system is stable. A system with a closed-loop transfer function of the form: 10(s + 7) T(S) (s + 10)(s + 20) has a(n) response. la réponse correcte n'est pas répertoriée | the correct answer is not listed critiquement amortie critically damped O non amortie | undamped sous-amortie | inderdamped...
For the given system above, determine the gain K that will give
the system desired response below:
Settling time of 5 seconds
Peak time of 0.5 seconds
The given plant has a transfer function of: Gp = (s + 4)/( (s +
1)*(s + 3) )
The controller has a transfer function of: Gc =
(s+27.75)/s
QUESTION 2 10 points Save Answer Y(S) R(s) Gc(s) Gp(s) For the given system above, determine the gain K that will give the system...
Given the control loop above, determine the Kp gain for the
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Peak Time (Tp) = 1/2 second
Settling time (Ts) = 1 second
G(s) = 1/ ( s^2 + 5s + 5.25)
Design the PID controller to have two-distinct roots. Assume the
angle for (one root) Z1 = 30 degrees.
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