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3 4 u 3 8+1 1 s+2 4 S+2 y s²+2s+3 Obtain the state space model of the system. Problem 1b. Consider the following electrical system: น R₁ L Cuc R₂ y 54 The equations describing the system dynamics are the following: di(t) u(t) = L- +(R₁+ R₂)i(t)+u(t) dt du (t) = i(t) dt Choose as state variables: x(t) = u(t) and x2(t) = i(t). Obtain the space model of the system and calculate the system matrices for C = 1, L = 0,5, R₁ = 1 and R₂ = 1 Problem 1.c. Consider the following mechanical system: 1

3 4 u 3 8+1 1 s+2 4 S+2 y s²+2s+3 Obtain the state space model of the system. Problem 1b. Consider the following electrical system: น R₁ L Cuc R₂ y 54 The equations describing the system dynamics are the following: di(t) u(t) = L- +(R₁+ R₂)i(t)+u(t) dt du (t) = i(t) dt Choose as state variables: x(t) = u(t) and x2(t) = i(t). Obtain the space model of the system and calculate the system matrices for C = 1, L = 0,5, R₁ = 1 and R₂ = 1 Problem 1.c. Consider the following mechanical system: 1

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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3 4 u 3 8+1 1 s+2 4 S+2 y s²+2s+3 Obtain the state space model of the system. Problem 1b. Consider the following electrical system: น R₁ L Cuc R₂ y 54 The equations describing the system dynamics are the following: di(t) u(t) = L- +(R₁+ R₂)i(t)+u(t) dt du (t) = i(t) dt Choose as state variables: x(t) = u(t) and x2(t) = i(t). Obtain the space model of the system and calculate the system matrices for C = 1, L = 0,5, R₁ = 1 and R₂ = 1 Problem 1.c. Consider the following mechanical system: 1
Transcribed Image Text:3 4 u 3 8+1 1 s+2 4 S+2 y s²+2s+3 Obtain the state space model of the system. Problem 1b. Consider the following electrical system: น R₁ L Cuc R₂ y 54 The equations describing the system dynamics are the following: di(t) u(t) = L- +(R₁+ R₂)i(t)+u(t) dt du (t) = i(t) dt Choose as state variables: x(t) = u(t) and x2(t) = i(t). Obtain the space model of the system and calculate the system matrices for C = 1, L = 0,5, R₁ = 1 and R₂ = 1 Problem 1.c. Consider the following mechanical system: 1
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