CONTROL SYSTEMS ENGINEERING
CONTROL SYSTEMS ENGINEERING
7th Edition
ISBN: 2819770197050
Author: NISE
Publisher: WILEY
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Chapter 3, Problem 18P

Given the dc servomotor and load shown in Figure P3.11, represent the system in state space, where the state variables are the armature current, ia, load displacement. θ L , and load angular velocity, ω L . Assume that the output is the angular displacement of the armature. Do not neglect armature inductance. [Section: 3.4]

Chapter 3, Problem 18P, Given the dc servomotor and load shown in Figure P3.11, represent the system in state space, where

FIGURE P3.11 Motor and load

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Q2 In the rotating system shown in Figure Q2. The torque T applied to the rotor and generate the output angular velocity, w. (a) Determine equations of motion system interm of angular displacement, 0. (b) By referring Q2(a), determine the state-space model of the system. Rotor T Figure Q2
Represent the system shown in Figure P3.7 in state space where the output is 01 (t). T(1) N1 = 30 2 N-m/rad 3 N-m-s/rad TON-m/rad N2= 300 N3 = 10 N4 = 100 OL(t) -- TTTT 200 N-m-s/rad FIGURE P3.7
Represent the translational mechanical system shown in Figure P3.5 in state space, where x1(t) is the output. [Section: 3.4] x2(1) x3(1) M3 = 1 kg fv, = 1 N-s/m fv,= 1 N-s/m K1 = 1 N/m 000 M: = 2 kg + x1(1) f() -- K2 = 1 N/m M1 = 1 kg fv,= 1 N-s/m FIGURE P3.5

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CONTROL SYSTEMS ENGINEERING

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