| written 6.9 years ago by | • modified 6.8 years ago |
H(s) = 1
Mumbai University > Electronics Engineering > Sem 4 > Linear Control Systems
Topic: Stability Analysis in Frequency Domain
Difficulty : High
Marks : 10M
| written 6.9 years ago by | • modified 6.8 years ago |
H(s) = 1
Mumbai University > Electronics Engineering > Sem 4 > Linear Control Systems
Topic: Stability Analysis in Frequency Domain
Difficulty : High
Marks : 10M
| written 6.8 years ago by | • modified 6.8 years ago |
Given => $\frac{288(s+4)}{s(s+1)(s^2 +4.8s +144)}$
step I => Bring equation in the standard fims constant form
G(s)H(s) = $\frac{288*4*(\frac{s}{4} +1)}{144s(s+1)(\frac{s^2}{144} + \frac{4.8s}{144}+1)}$
Step 2 => Get freq domain transfer function s=jw,
GH(jw) = $\frac{288*4*(\frac{jw}{4} +1)}{144jw(jw+1)(1+ j0.033w-\frac{w^2}{144}}$
GH(jw) = $\frac{8*(\frac{jw}{4} +1)}{jw(jw+1)(1+ j0.033w-\frac{w^2}{144}}$
Comparing the quadrate pole with standard equation,
1 + …