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RUN # III Let L-5 mH, C=1*10F, and R -10 22. Use Matlab to obtain the following plots: (a) XL(w) vs. w. over 0 SWS 700 rad/se
(c) (Z.(w) - R+ / X (w)] vs. w, over 0 SW 300 rad/sec (mag, and phase) (see Fig#4-3) (d) [Z.(w) - R - Xcw) ] vs. w, over 0 SW

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MATLAB CODE FOR SOLUTION (for (a) and (b)) clc clear all close all w=0:0.01:700; R=10; L=5*10^-3; C=1*10^-6; XL=w*L; XC=-1./(Plot of X, (w) vs. w 3.5 Amplitude - 101 100 10 - 10² - 10² w(rad/sec) Plot of Xl(w) vs. w using MATLABPlot of Xc(w) vs. W ex 70² Amplitude IIIII 10-1 10° 10² 103 w(rad/sec) Plot of Xc(w) vs. w using MATLABMATLAB CODE FOR SOLUTION (PART c, d and e) clc clear all close all w=0:0.01:300; R=10; L=5*10^-3; C=1*10^-6; XL=w*L; $frequen2_c=(2_RL) + (2_RC); figure subplot (2,1,1) semilogx (w, abs (Z_c)); title(\bf Magnitude plot of Z{_c(w) } vs w); xlabel(\Magnitude plot of Z(w) vs w Amplitude 10-1 w(rad/sec) Phase plot of Z(w) vs w Phase in (degree) ------ - -- ui 10° 104 w(rad/Magnitude plot of Z(w) vs W 12 X 10² 777 --------------- -- --- Amplitude w(rad/sec) Phase plot of Z (w) vs w -89.75 -89.8 -8Magnitude plot of Z(w) vs W 10 x 10² Amplitude - - 10 10 10² 109 w(rad/sec) Phase plot of Z(w) vs w -89.65 -89.7 89 00 Phase

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