(i) A disk flywheel with inertia J is driven by an electric motor that when it is working produces a torque of Tq(t)N−m
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(i) A disk flywheel with inertia J is driven by an electric motor that when it is working produces a torque of Tq(t)N−m
(i) A disk flywheel with inertia J is driven by an electric motor that when it is working produces a torque of Tq(t)N−m. The shaft bearings are modelled as viscous rotary dampers with a damping coefficient of b N−m−s/rad. For this system: a) Take as output variable the angular speed of the flywheel, Ω(t), and find the difference equation if the system is sampled with sampling time T=1 sec. [10 marks] b) Find the discrete-time transfer function G(z) if the output is the angular speed Ω(t) and the input is the motor torque Tq(t). [5 marks] (ii) For the following discrete time system y(n)=0.5y(n−1)−0.3y(n−2)+2x(n−1)+x(n−3)
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