Using block reducion technique, obtain the transfer function.

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written 6.2 years ago by

teamques10 ★ 69k

• modified 6.2 years ago

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Mumbai University > Electronics Engineering > Sem 4 > Linear Control Systems

Topic : Models for Control System

Difficulty : High

Marks : 10M

control systems

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written 6.2 years ago by

teamques10 ★ 69k

• modified 6.1 years ago

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II) Shifting of take off point after a block

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III) Blocks in series

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IV) Eliminate feedback loop. enter image description here

V) Shifitng take of point after a block

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VI) Blocks in series

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VII) Eliminate feedback loop.

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Now simplify,

$\frac{C(s)}{K(s)} = \frac{\frac{G2.G3.G4}{1+ G3.G4.H2}}{1+ [(\frac{G2.G3.G4}{1+G3.G4.H2})*(\frac{H1}{G4})]}$

$$\frac{C(s)}{K(s)} = …

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