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as illustrated in Fig 32 Now th at we have demonstrat ed the value o f knowing all the node vo ltages in a network, let us determ ine the manner in whi ch to calculate the m In a nodal analys is, we employ KCL equations in suc h a way that the variables contai ned in these equations are the unknown node voltages of the network As we have indicated, one of the nodes in an N- node circuit is selected as the refe rence node, and the vo hages at all the remaining N - I nonrefe rence nodes arc measured with respect to thi s refe rence node Using network topology it can be show n that exac tl y N - I linearly indepe ndent KCL eq uat ions are required to determine the N - I unknow n node vo ltages.

2.1' s2 + 4,1;+5 .,

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Therefore, theoretically once one of the nodes in an N-node circuit has been selected as the reference node, our task is reduced to identi fying the remaining N - I nonreferellce nodes and writing one KCL equation at each of them In a multiple-node circu it , this process results in a se t of N - 1 linea rl y independent simultaneous equations in whic h th e variables are the N - I un know n node voltages To help solidify thi s idea, consider once again Example 25 Note that in th is circ uit onl y fo ur (ie, any four) of the fi ve KCL equations, one of which is written for each node in thi s fi venode network, are linearl y independe nt.

The CD contains the following four folders: n Adobe Reader 8.0 software n The entire text of this book as a PDF document with an embedded index

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