Control systems miscellaneous
- NA
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The phase margin, φPM and damping ratio, ξ is related by equation
ξ = tan φPM√cos φPM 2
thus, from this relation we conclude that
● Phase margin φPM is directly proportional to damping ratio.
● When phase margin, is 0, damping ratio, ξ is 0.Correct Option: A
The phase margin, φPM and damping ratio, ξ is related by equation
ξ = tan φPM√cos φPM 2
thus, from this relation we conclude that
● Phase margin φPM is directly proportional to damping ratio.
● When phase margin, is 0, damping ratio, ξ is 0.
- The frequency at which the Nyquist diagram crosses the negative real axis is known as—
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The frequency at which the Nyquist diagram crosses the negative real axis is known as phase cross-over frequency.
Correct Option: B
The frequency at which the Nyquist diagram crosses the negative real axis is known as phase cross-over frequency.
- The frequency at which the Nyquist diagram cuts (– 1, 0) circle is known as—
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The frequency at which the Nyquist diagram cuts (–1, 0) circle is known as gain cross-over frequency.
Correct Option: A
The frequency at which the Nyquist diagram cuts (–1, 0) circle is known as gain cross-over frequency.
- System has phase margin φPM = 45°. The damping ratio ξ is—
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Given, φPM = 45°
ξ = ?ξ = tan φPM√cos φPM 2
= tan 45°√cos 45° 2 Correct Option: D
Given, φPM = 45°
ξ = ?ξ = tan φPM√cos φPM 2
= tan 45°√cos 45° 2
- Match List-I with List-II and select the correct answer using the codes given below the lists:
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K1s + K2 = K1s + K2 → PD—controller K3 K3 K3 K1s2 + K2s + K3 = K1s + K2 + K3 1 → PID—controller K4s K4 K4 K4 s
K1s + K2 = K1 + K2 → PI—controller K3s K3 K3 K1s K2s = K1 → P—controller K2s K2
Hence alternative (A) is the correct choice.
Correct Option: A
K1s + K2 = K1s + K2 → PD—controller K3 K3 K3 K1s2 + K2s + K3 = K1s + K2 + K3 1 → PID—controller K4s K4 K4 K4 s
K1s + K2 = K1 + K2 → PI—controller K3s K3 K3 K1s K2s = K1 → P—controller K2s K2
Hence alternative (A) is the correct choice.