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R(S) C(s) F(S) G(S) P(S) HS)Problem 3. In Figure 1, P(s) = and H(s) = 1, T(s) = C(s) R(S) 200K (s+1)(8+3)(82+28+20) and ST:P = PST Τ δP $2+28 (32+28+20)

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(+Gp) IG FGP (G) (It Gip)2 Stipe p. IG + GPFP FGFP (1+Gp)² Substitute T = F Gip It Gp Stip FG FGØ (l+ GpJ² It Gp Ste + Gp aboIt GP + 25 26 كه دي 26 + و - 2 HGP 8²+28 وه ده +ع GP مه - 25 کر 20+کھ 8 = مG و بهد (65 45 s - 25 را از put P = 5 G = S 20 5tsso, G(s) S+2 Now compare calculated T with givent EGP 200k !+ Gip (S+1 (5+3) (5+23+20) T. (1+ Gp) 200k (S+ )(5+3) Cs? +2FCS) = 2+25720) rook s(s+1 (5+3) (S+2) (83+25+20) 200k F(S) s(s+l) (5+2) (5+3) 80, Result 4 G(S) sta 200k FCS) ہے SCS+1) (5+2steady state exc08 ess ith .tke for unit step sig nol. where - Lt Kp = CCs) so Lt GCS) So 200 k TCS) = (SI) (+3) (82 +25+20)o. L-т. с- Ооо (5+1) (s+3) (32+23++20) — 2оор GCS) So1 роб k L+ ke | | S»o (s+) (s+3) (s24 25+ go) – 20ok 2ook ke А (O) (3) (substitute kp in ess ess 1+ kp 1+ 2ok 6 - zok But Given condition of Steady state error for step input ess=0 . V 1 + 2ok 6-2oResult! So, required values k to get Steady state error of zero for the Step input is 0.3 003(+Gp) IG FGP (G) (It Gip)2 Stipe p. IG + GPFP FGFP (1+Gp)² Substitute T = F Gip It Gp Stip FG FGØ (l+ GpJ² It Gp Ste + Gp abo

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