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Obtain the transfer function for the linearised system (i.e. equations Eq. (6) and Eq. (7)). Note that the input of the system is f(t)

Obtain the transfer function for the linearised system (i.e. equations Eq. (6) and Eq. (7)). Note that the Apply Laplace transform on the linearised system in equations Eq. (6)-Eq.(7). Assume zero initial conditions, dx (t) dx(t) dt dt + dx (t) +2(1+2x (t)) -- dt dx (t), dx(t) dx(t) + dt dt dt = 0 = f(t) Eq.(6) Eq.(7)

Obtain the transfer function for the linearised system (i.e. equations Eq. (6) and Eq. (7)). Note that the input of the system is f(t) and the output is x(t). (5 marks) What is the order of the system? Justify your answer. (2 marks) Apply Laplace transform on the linearised system in equations Eq. (6)-Eq.(7). Assume zero initial conditions, i.e. x (0) = 0, x (0) = 0, x (0) = 0,* (0) = 0. dx (t) dx, (t) dt dt + dx (t) dt +2(1 + 2x (t)) -- dx (t), dx(t) dx(t) + dt dt dt = 0 = f(t) Eq.(6) Eq.(7)

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SOLUTION To obtain the transfer function for the linearised system we need to solve the differential equation in the Laplace domain ... blur-text-image

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