Problem 1 Given: i(t) = I cos(ot) amps. find H(o)=V./I for the circuit below. i(t) www 10 92 10 92 ww vo(t) elle 20 mH Problem 2 Obtain, using MATLAB, the bode plot of the transfer function of the circuit of Problem 1. Use the MATLAB function "bode." You are expected to present the magnitude versus frequency and phase versus frequency plots. Duoblom 2

Problem 1 Given: i(t) = I cos(ot) amps. find H(o)=V./I for the circuit below. i(t) www 10 92 10 92 ww vo(t) elle 20 mH Problem 2 Obtain, using MATLAB, the bode plot of the transfer function of the circuit of Problem 1. Use the MATLAB function "bode." You are expected to present the magnitude versus frequency and phase versus frequency plots. Duoblom 2

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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a-) Transfer in the form of H(s) = Vout(s) / Vin(s) of the circuit given above Determine the zero and poles by obtaining the function of the energy storage elements. accept initial values b-) By using the transfer function you obtained in the previous option, Plot the approximate total amplitude response graph with the help of BODE curves. In these drawings the total amplitude response equations of the system, the amplitude of each component in these equations response graphs and the total graphs drawn should include frequency values.
a-) Determine the zero and poles of the circuit given above by obtaining the transfer function as H(s) = Vout(s) / Vin(s) (Assume the initial values of the energy storage elements are zero). b-) Using the transfer function obtained in the previous option, draw the approximate total amplitude response graph of this function with the help of BODE curves. In these drawings, the total amplitude response equations of the system, the amplitude response graphs of each component in these equations, and the frequency values in the total graphs drawn should be included.
753. For the transfer function (TF) 2s/(s+3) and resulting Bode Plot, calculate the gains (dB) at the corner, one decade below, and one decade above. Also calculate the phase (deg) of the TF at the same three frequencies. Last answer is w_corner (rad/sec) Find: gdB_corner_f, gdB_low_f, gdB_high_f, phase_corner_f(deg), phase_low_f(deg), phase_high_f(deg), w_corner(rad/sec)
Figure illustrates the asymptotic Bode plot for a bio-potential amplifier. a. Find the transfer function of the system and express it in the standard form.b. Determine the differential equation that relates the output to the input.c. Find frequency response function of the system.d. Find the output v0(t) of the system if the input is vi(t) = 1 + 0.01cos(0.1t) + 0.001cos(10t) + 0.1cos(1000t)
Ex. 1360. See Fig setH(1360). Given: G(s) = 1/(s+46). Find asymptotic (not actual): G1,G2,w1,Ph2,Ph3, Ph4,w2,w4, and mc where gains are in dB, frequencies are in rad/sec, and phases are in degrees. mc=Bode Plot type code. ans:9
A) The transfer function is H(s) = (1.2s+0.18)/(s(s^2+0.74s+0.92). Given H(s) in set s = jω and put H(s) into Bode form. B) Using your answer from part (a), identify the class 1, class 2, and class 3 terms that comprisethe transfer function H(jω). Determine the parameters Ko and n of the class 1 term. Determine theparameters n, tow, w0 , and damping ratio and the break points wBP of the class 2 and class 3 terms. C) For the class 1 term, find the slope (in dB/decade, where dB = decibels) of the magnitudefrequency response (FR), the magnitude (in dB) at w = 1, and the phase (in deg = degrees).
1. The resistance and inductance of the circuit are 100Ω and 20mH, respectively.1. Find the value of C that makes the voltage response criticallydamped.2. If C is adjusted to give a neper frequency of 5krad/s, find the valueof C and the roots of the characteristic equation.3. If C is adjusted to give a resonant frequency of 20krad/s, find thevalue of C and the roots of the characteristic equation.
Given a transfer function below: G(s)= 1000(s+10)/(s+100)(s+1000) Find the following: a. Transfer function b. Corner frequencies c. Slopes d. Low frequency responce, h nad Wgc e. Phase angle Vs. Frequency plot f. Sketch of the asymptotic bode diagram.
What is the average power dissipation in an RLC series circuit in which R = 100 Ω, L = 0.1 H, and C = 10 µF driven at resonance by a 100-V (rms) source? What do I need to know? 1) The problem's main concept. 2) A breakdown of the problems given information. 3)What formula(s) should be used for this problem? 4) A detailed set of steps leading to the solution(must include units for all steps) with a diagram if possible? Thank you!
a) Obtain the transfer function Vo/Vs for Vs=Vmcosωt.b) Draw the amplitude response and the phase response.c) According to the value of ω/ω0 as 0, 1, 2, 3, 10, 20, 100 and ∞, calculate the H and ϕ.d) Use LTSPICE to plot frequency response for Vm=10 V, R=4.7 Ω and L=4.7 mH
he Bode magnitude plot of H(w) is shown in above figure. Which one can be its transfer function H(s). In the above figure X=16 and Y=24. a. H(s) = 1920s / [(s + 16).(s+24)] b. H(s) = 5760s / [(s + 16).(s+24)] c. H(s) = 1152s / [(s + 32).(s+48)] d. H(s) = 2560s / [(s + 16).(s+24)] e. H(s) = 2304s / [(s + 32).(s+36)] f. H(s) = 3840s / [(s + 16).(s+24)] g. H(s) = 384s / [(s + 16).(s+24)] h. H(s) = 1536s / [(s + 32).(s+72)]
Transfer function is given to the filter a) Perform with passive elements (R, L, C) with f0 = 1 MHz, Q = 1 b) Perform with Op / Amp as f0 = 1 MHz, Q = 10 c) Analyze the filters you have realized plot the gain and phase respons