please find transfer function using matlab 250 Ω 10 μF 10 μF Vi + 250 Ω 250 Ω Vo 250 Ω 10 μF 10 μF Vi + 250 Ω 250 Ω Vo
Using Matlab, plot the magnitude and phase of the transfer function (vo/vi) vs. frequency range 1-100 kHz. Use log scale for the frequency axis, dB scale for the magnitude axis, and degrees for the phase axis. Note dB = 20log10(vo/vi). The 10 stands for base 10. I need help writing a MATLAB code to output this plot and also coming up with the vo/vi function itself. 0.1807 H 1402 nF 0.1624 H 1.560nF 1.559 mH
For the circuit shown below, a) Determine the transfer function vo/vi b) Plot lVolvil versus ω c) Find the cutoff frequency, n. Vi C=40pF
Find the transfer function equation of the following OP-AMP circuit lok 10 InF + Vi Vo -105(105+jw) 105+ju -1013 (105+jw) -109105+jw)
(i) Find the transfer function G(s) = Vo(s)/Vi(s) of this system using electrical impedances. Express the transfer function as a ratio of two s polynomials. (ii) Plot the output voltage v, as a function of time by means of the transfer function determined at (i) for an input voltage vi= 120e0.18 Volt, R2 = 110 9, R2 = 900, R3 = 100 0, L = 3H and C= 80-106 F. Use MATLAB's step command to plot volt). Also use Simulink...
Derive the transfer function, vo/vi(s), in terms of G1, G2, G3, G4, G5 where Gį = 1/Zį. Z2 N Via Z1 Z3 ο νο a. Derive the transfer function, vo/vi(s), if Z1 = R1, Z2 = R2,23 = R3 (i.e., resistors) and 24 = 1/sC1,25 = 1/sC2 (i.e., capacitors). b. Using Excel/Matlab/Python, etc., to draw the Bode plot of the magnitude using the following design values: R1=180k22, R2=180k12, R3=100522, C1=100nF, C2=25nF. c. What are the values of w, and Q?
Find the transfer function G(s)=Vo(s)/Vi(s) for the electrical network shown in the figure below. Express the transfer function G(s) as a ratio of polynomials.
Find the transfer function G(s)=Vo(s)/Vi(s) for the electrical network shown in the figure below. Express the transfer function G(s) as a ratio of polynomials.
Using () as the input and vo(t) as the output of the system, calculate the transfer function H(s), the impulse response h(t) vi Vo and the frequency response H(ia for the system shown in Figure 1 below. Plot (by hand or in Matlab) the asymptotic gain and phase of H(jw) Figure 1: Circuit for problem 1
please help Problem 2 (10 pts.) following circuit, please find the transfer function G(s)-Vo(sV(s). + Vo(t)- 2 H 3 H 2
Derive the transfer function of the circuit in Fig.P2.93(foranidealopamp)andshowthatitcanbewritten in the form Vo Vi = −R2/R1 [1+(ω1/jω)][1+j(ω/ω2)] whereω1=1/C1R1 andω2=1/C2R2.Assumingthatthecircuit is designed such that ω2 ω1, find approximate expressions for the transfer function in the following frequency regions: (a) ωω1 (b) ω1 ωω2 (c) ωω2 Vo FigureP2.93 Use these approximations to sketch a Bode plot for the magnitude response. Observe that the circuit performs as an amplifier whose gain rolls off at the low-frequency end in the manner of a high-pass...