3,4 Question # 3: Assuming zero initial conditions, find the transfer function G(s) = C(s) / R(s) correspondingto the following differential equationd³c/dt³+3d-c/df² +7dc/dt + 5c = ď²r/dt² + 4dr/dt + 3rQuestion # 4: Find the differential equation corresponding to the following transfer functionG(s) = (2s+1)/(s²+6s+2)

The required transfer function of the system can be obtained by taking the laplace transform to the…

Answered: Question # 3: Assuming zero initial…

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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1. Obtain the differential equation with it) as the input and o(t) as the output 2. Draw the block diagram of the system with the transfer function of each component. 3. Obtain the transfer function of the system 4. Explain what you need to do to fix the problem.
Please answer these questions and do not reject them 1. Obtain the differential equation with O(t) as the input and 0.(t) as the output. 2. Draw the block diagram of the system with the transfer function of each component. 3. Obtain the transfer function of the system 4. Explain what you need to do to fix the problem.
The transfer function of a plant is given by: G(s) = 5 / 0.5s2 + s Design a leading compensator per root locus to bring the closed-loop poles to belocated at s = - 2 ±j3.46.
1-) Series and parallel; Transfer functions of RL,RC,RLC circuits , write the equations.
Transfer Function and Step Response INSTRUCTIONS:2. Carry out a proportional-integral control that guarantees a damping factor of 0.8. G(s) = g / τs + 1
For the following circuit, find the transfer function H(s)=I(s)/Vin(s) , at responses i(t) to zero input and zero state, the total response i(t), responses to transient and steady state and natural frequencies. Rate it also the circuit regarding the type of damping (overdamped, underdamped, critically damped). Consider vin = 100 u(t) V and that in t = 0 the capacitor voltage is 16 V and the inductor current is 0 A. Use only the resolution via Laplace transform. Any other methods used will not be considered.
Design the Electrical circuits of at most a Resistor (R), an Inductor (L) and a Capacitor (C), connected in the series to realize the following transfer function.G(s) = (100)/(S2 + 15S+ 100)
Know how to use a circuit’s transfer function to calculatethe circuit’s impulse response, unit step response, and steady-stateresponse to sinusoidal input
Find the transfer function of I2 (s) / V (s) in the electrical circuit given above. İn the circute ;R1 = 0.004 ohms R2 = 0.004 ohmsC = 0.9 faradL = 0.3 henry. Perform the solution for the value of ( S = 29 ) in the transfer function you have obtained and write the result.
In the mechanical system given in the figure;a. Obtain the transfer function with input-F(t) and output-x2(t)(all initial values of the system are zero).b. Draw the electrical equivalent of the system (F(t): voltage source).
Determine the transfer function, G(s) = Vs(s)/Ve(s). Solve it using differential equations. Explanation and step-by-step of the exercise as well as considerations are requested.
Root Locus Question Utilizing root locus techniques (by hand) prove that for the transfer function K*G(s) where G(s) = 1/(s^2+s+10) there is no value for K that will allow for less than 16% overshoot. Sketch the region of allowance on the root locus which would give less than 16% overshoot as added proof to the statement 5

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