For the block diagram of the given figure, the equation describing system dynamics is-A-(1 + RCs) Δθ0(s) = Δθi(s) + R Δ H(s)B-(1 + RCs) [ΔH(s)] = Δθ(s) Δθ0(s)C-(1 + RCs) Δθ0(s) = RΔ H(s) Δ θi(s)D-(1 + RCs) Δθi(s) = Δ H(s)[R] Δθ0(s)-A-(1 + RCs) Δθ0(s) = Δθi(s) + R Δ H(s)

Question

For the block diagram of the given figure, the equation describing system dynamics is-A-(1 + RCs) &Delta;&theta;0(s) = &Delta;&theta;i(s) + R &Delta; H(s)B-(1 + RCs) [&Delta;H(s)] = &Delta;&theta;(s) &Delta;&theta;0(s)C-(1 + RCs) &Delta;&theta;0(s) = R&Delta; H(s) &Delta; &theta;i(s)D-(1 + RCs) &Delta;&theta;i(s) = &Delta; H(s)[R] &Delta;&theta;0(s)-A-(1 + RCs) &Delta;&theta;0(s) = &Delta;&theta;i(s) + R &Delta; H(s)

APTITUDE CRACK · Accepted Answer

A (1 + RCs) &Delta;&theta;0(s) = &Delta;&theta;i(s) + R &Delta; H(s)  Total input is [ΔH (s)]R + [ΔQi (s)]. This input gets multiplied by to give AQ0(s).

Automatic Control Systems

For the block diagram of the given figure, the equation describing system dynamics is

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Automatic Control Systems

For the block diagram of the given figure, the equation describing system dynamics is

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