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The transfer function θ0(s) θ1(s) of the block diagram is
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G1G3G4 1 + H1G2G3G4
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G2G3G4 + H2G4 1 + H1G2G3G4
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G2G3G4 + H2G4 1 + H1G2G3G4 + H2G4H1
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G2G3G4 + H2G4 1 + H1G2G3G4 + H1H2G2G3G4
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Correct Option: C
Apply same concept as discussed in sol. 136, we get.
Alternative approach
T.F. = | = | ||
θ1(s) | 1 + G2G3G4H1 + H1H2G4 |
Since, here there are two forward path i.e.,
P1 = G2G3G4
and P2 = H2G4
and two possible loops i.e.,
L1 = G2G3G4H1
and L2 = H1H2G4
Hence alternative (C) is the correct choice.
