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Fundamentals of Electric Circuit Analysis, by Clayton Paul Figure 3.1 Illustration of ( a ) replacing a deactivated voltage source with a short circuit, and ( b ) replacing a deactivated current source with an open circuit.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure 3.1 Illustration of (a) replacing a deactivated voltage source with a shortcircuit, and (b) replacing a deactivated current source with an open circuit.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure 3.2Illustration of the application of the principle of superposition.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure 3.3Example 3.1.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure E3.1Exercise Problem 3.1.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure 3.4Example 3.2.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure E3.2Exercise Problem 3.2.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure 3.5Illustration of theThevenin equivalentcircuit: (a) separatinga circuit into twoparts, (b) writing theυ–i relation at theterminals of the linearpart, and (c)representing thelinear part with theThevenin equivalentcircuit.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure 3.6 Illustration of the computation of (a) the open-circuit voltage VOC and(b) the Thevenin resistance RTH.

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Figure 3.7Example 3.3.

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Figure 3.8Example 3.4.

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Figure 3.9 Illustration of the Norton equivalent circuit: (a) separating a circuit intotwo parts, (b) the Norton equivalent circuit, and (c) computing the short-circuit current ISC.

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Figure 3.10Example 3.5.

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Figure 3.11Example 3.6.

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Figure 3.12The Wheatstonebridge: Example 3.7.

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Figure 3.13Representation of the general source–load configuration in simplified form.

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Figure 3.14Example 3.8.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure E3.7Exercise Problem 3.7.

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Fundamentals of Electric Circuit Analysis, by Clayton Paul

Figure 3.15 Illustration of the node-voltage method: (a) a general circuit,(b) definition of the node voltages, and (c) labeling of the original circuit with thenode voltages.

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Figure 3.16Example 3.9.

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Figure E3.8Exercise Problem 3.8.

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Figure 3.17Example 3.10.

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Figure E3.9Exercise Problem 3.9.

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Figure 3.18Example 3.11.

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Figure 3.19Example 3.12.

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Figure E3.10Exercise Problem 3.10.

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Figure 3.20Example 3.13.

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Figure E3.11Exercise Problem 3.11.

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Figure 3.21Illustrations of the concept of a mesh.

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Figure 3.22Illustration of thedefinition ofmesh currents.

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Figure 3.23An example ofwriting the mesh-current equations.

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Figure 3.24Example 3.14.

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Figure E3.12Exercise Problem 3.12.

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Figure 3.25Example 3.15.

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Figure 3.26Example of writingmesh-currentequations forcircuits that containcurrent sources.

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Figure 3.27Example 3.16.

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Figure E3.13Exercise Problem 3.13.

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Figure 3.28Example 3.17.

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Figure E3.14Exercise Problem 3.14.

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Figure 3.29Example 3.18.

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Figure 3.30Example 3.19.

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Figure P3.1-1

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Figure P3.1-2

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Figure P3.1-3

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Figure P3.1-4

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Figure P3.1-5

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Figure P3.1-6

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Figure P3.1-7

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Figure P3.1-8

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Figure P3.1-9

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Figure P3.1-10

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Figure P3.2-1

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Figure P3.2-2

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Figure P3.2-3

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Figure P3.2-4

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Figure P3.2-5

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Figure P3.2-6

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Figure P3.2-7

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Figure P3.2-8

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Figure P3.2-9

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Figure P3.2-10

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Figure P3.2-11

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Figure P3.2-12

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Figure P3.2-13

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Figure P3.2-14

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Figure P3.2-15

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Figure P3.2-16

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Figure P3.2-17

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Figure P3.4-1

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Figure P3.4-2

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Figure P3.4-3

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Figure P3.4-4

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Figure P3.4-5

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Figure P3.4-6

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Figure P3.4-7

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Figure P3.5-1

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Figure P3.5-3

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Figure P3.5-4

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Figure P3.5-6

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Figure P3.5-7

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Figure P3.5-8

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Figure P3.5-9

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Figure P3.6-1

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Figure P3.6-2

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Figure P3.6-5

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Figure P3.6-6

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Figure P3.6-7

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Figure P3.6-8

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Figure P3.6-9