Kirchhoff's voltage law: Difference between revisions

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When analysizing electric circuits, two basic laws of electricity are the most useful, [[Kircchoff's current law]] and [[Kircchoff's voltage law]].  These equations often use either the [[branch method]], the [[loop current method]] or the [[nodal method]] to create a set of linear equations which must be solved to determine all of the [[voltage]]s and [[current]]s in a complex [[electrical circuit]].
When analysizing electric circuits, two basic laws of electricity are the most useful, [[Kirchhoff's current law]] and [[Kirchhoff's voltage law]].  These equations often use either the [[branch method]], the [[loop current method]] or the [[nodal method]] to create a set of linear equations which must be solved to determine all of the [[voltage]]s and [[current]]s in a complex [[electrical circuit]].


[[Kircchoff's voltage law]] can be stated as: "Around any closed loop or path in a circuit, the algebraic sum of all voltage drops must equal zero.  In other words, energy is conserved.."
[[Kirchhoff's voltage law]] can be stated as: "Around any closed loop or path in a circuit, the algebraic sum of all voltage drops must equal zero.  In other words, energy is conserved.."


== References ==
== References ==

Revision as of 12:00, 6 August 2007

When analysizing electric circuits, two basic laws of electricity are the most useful, Kirchhoff's current law and Kirchhoff's voltage law. These equations often use either the branch method, the loop current method or the nodal method to create a set of linear equations which must be solved to determine all of the voltages and currents in a complex electrical circuit.

Kirchhoff's voltage law can be stated as: "Around any closed loop or path in a circuit, the algebraic sum of all voltage drops must equal zero. In other words, energy is conserved.."

References

Inhtroductory Electronics for Scientists and Engineers, Second Edition, by Robert E. Simpson, Allyn and Bacon, Inc. 1987.