do block diagram reduction R(s)G3G₁(s) =G,(s) -+C(s)G₁GoG₂ (s)-(s+1)G₂(s)=1G₁GsG₂G, (s)-5G₁(s)!G₁GsG₁(s)-s

The given block diagram should be reduced to get the transfer function of the system by using the…

Answered: do block diagram reduction

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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Consider the system shown below: R₁(s) + R₂(s) + G₁(s) G3(s) G5(s) + H₁(s) The Characteristic equation is given by: G4(S) + Cerve H₂(s) + + 1+G₁G₂H₁-G5G6H2-G3G4G6H2 G₂(s) G6(s) O CE O CE 1+G₁G₂H1-G5G6H2-G3G4G6H2-G1G2H1G5G6H₂ O CE 1+G₁G₂H1-G5G6H2-G1G2H1G5G6H₂ O CE = 1+G₁G₂H₁+G5G6H₂+G3G4G6H₂+G₁G2H₁G5G6H₂ Y₁(s) Y₂(s)
solve for the dc quantities, VB(Q1), and VB(Q2)
doos goo lorms/d/e/1FAlpQLSeis9wjiqvOVB12Eo71MGSVR7NxRXIP Join a Meeting- .. movies.awesomese.. O d ll O ag Question The general solution of the following differential equation y(5) – y' = 4x is: y(x) = ce + cze2* + cg cos(2x) y(x) = +cze" + Cge*+ Cq cos(x) +q, sin(2x) - 2x +cg sin(x) – 2x? This option This option y(x) - ce + czeco s(V3x) y(x) = ce + cye 2* + cg cos(2x) ta sin(2x) + Ax + B +ege "si n(v3x) + Ax + B This option This option
Use Block Diagram Arithmetic to reduce the systems.
The question concearns RLC circuit, i have 2 sets of data, I need to calculate Z (impedance), R (resistance), Xl (inductive reactance), Xc (capacitive reactance), L (inductance) and C (capacitance) for every measurement in the PDF (first pdf is what do those numbers mean, second pdf is the measurement). I do not know how to calculate it, I do not know the formulas to do that. Please calculate it and show me formula how to calculate it. In this RL parallel load, do i need to calculate all the things i wrote above?
The question concearns RLC circuit, i have 2 sets of data, I need to calculate Z (impedance), R (resistance), Xl (inductive reactance), Xc (capacitive reactance), L (inductance) and C (capacitance) for every measurement in the PDF (first pdf is what do those numbers mean, second pdf is the measurement). I do not know how to calculate it, I do not know the formulas to do that. Please calculate it and show me formula how to calculate it. In this pure inductive load, do i need to calculate all the things i wrote above?
Figure in the below presents the direct form II realization of a difference equation. Assume that the resulting system is linear and time-invariant. v[n] x[n] yln] z1 1/3 -2 a) Find the direct form I realization. b) Find the difference equation described by the direct form I realization. c) Find the relation between v[n] and y[n]. Find the relation between v[n] and x[n]. Using these relations, verify that the relation between y[n] and x[n] in the direct form II realiza- tion is the same as your answer to part (b).
Given that: R1=9420, R2=9531, R3=9803, Vs=2.6, The circuit shown below is at a steady-state before the switch closes at time t=0. Find Rth for t>0 R1 2 VsV R22 250 mF v(t) R32 Select one: O a. 6371.788725 O b. 4832.543343 O c. 19334.000000 O d. none of the above
Consider the below Figure. e' (1) Go(s) e(t) r(1)- G,(s) 4 Determine G(z) when T = 1 and G, (s) = S+4 (e*-1) (a) G(z)= (e-z) (e*-1) (b) G(Z) T2-e) (1-e*) (c) G(z)%= (1-e*) (d) G(z)= (e-z)
1 Q3: Analyze the system G(s) : and replace the poles by the desired poles -1, -3, -5. (C4) (5+5)(s+4) Q4: Develop the linearized model of the given non-linear function(anyone). (C5) 1. xi = x1x2 + sin x + uỉ iz = už – 3xze-*1 'or 2. * = x2 *: =7(-g sin(x3)) 1 ** = [u – (2mx,x, + T;)*4 – (mgx, +Mg) cosx] mxf + T
Q3 / From the book page 332 (60) Also from same question, he required the value of K to make the system Marginally and the value of Wn in this situation. Zvin(s) Controller K(s+0.8)(s+103) Plant 7570 (s+62.61)(s-62.61) Zvout(s)
The differential equation x2y "-y "sinx+ (y)²+y (Inx)=e* is not linear because A because of the term (y) ² (B) because of the term y Inx because of the term -y" sinx because of the term x²y

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