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INTRODUCTION TO NETWORK ANALYSIS l
SOLVING RESISTIVE NETWORKS
NETWORKS WITH CAPACITORS
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amplitude application capacitors and inductors chapter coefficients complete solution complex pole components constructed controlled sources Cramer's rule current source defined denominator derivative determinant elements energy evaluation exponential decay expressed FIGURE Find the Fourier following example illustrates forcing function found from Eq Fourier series expansion Fourier transform given by Eq given in Fig harmonics initial conditions input integral integrodifferential equations Laplace expansion Laplace transform line spectrum loop currents matrix equation mesh analysis mesh and nodal method negative network analysis Network for Example Network for Problem network of Fig network problems network variables nodal analysis node voltages Ohm's law oscillation output voltage partial fraction expansion plotted in Fig polynomials positive resistive network resistor result s-space set of simultaneous shown in Fig shows signal in Fig simultaneous equations solve network symmetry Table terminals transformed network unknowns voltage drop voltage source written zero