C(s) 3. a) Find an equivalent closed-loop transfer function, R(s) for the system shown in Figure 3. Given block models are as follows: 6(s+2) 2 4 G, (s) G2(s) = G3 (s) = , H1 (s) = 1, H2(s) = -K %3D...


C(s)<br>3. a) Find an equivalent closed-loop transfer function,<br>R(s)<br>for the system<br>shown in Figure 3. Given block models are as follows:<br>6(s+2)<br>2<br>4<br>G, (s)<br>G2(s) =<br>G3 (s) = , H1 (s) = 1, H2(s) = -K<br>%3D<br>s+8<br>s(s+1)'<br>b) For this system, select a range of feedback gain, K that will make the<br>system stable. (Use Routh-Hurwitz criterion)<br>G,(s)<br>C(s)<br>R(s)<br>G,(s)<br>G,ls)<br>H,(s)<br>H,ls)<br>Figure 3. Block diagram of the system.<br>

Extracted text: C(s) 3. a) Find an equivalent closed-loop transfer function, R(s) for the system shown in Figure 3. Given block models are as follows: 6(s+2) 2 4 G, (s) G2(s) = G3 (s) = , H1 (s) = 1, H2(s) = -K %3D s+8 s(s+1)' b) For this system, select a range of feedback gain, K that will make the system stable. (Use Routh-Hurwitz criterion) G,(s) C(s) R(s) G,(s) G,ls) H,(s) H,ls) Figure 3. Block diagram of the system.

Jun 11, 2022
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