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附录 附录A 外文翻译 theequivalentdcvalue.Intheanalysisofelectroniccircuitstobeconsideredinalatercourse,bothdcandacsourcesofvoltagewillbeappliedtothesamenetwork.Itwillthenbenecessarytoknowordeterminethedc(oraveragevalue)andaccomponentsofthevoltageorcurrentinvariouspartsofthesystem. EXAMPLE13.13DeterminetheaveragevalueofthewaveformsofFig.13.37. FIG.13.37 Example13.13. Solutions: a.Byinspection,theareaabovetheaxisequalstheareabelowoveronecycle,resultinginanaveragevalueofzerovolts. b.UsingEq.(13.26): asshowninFig.13.38. Inreality,thewaveformofFig.13.37(b)issimplythesquarewaveofFig.13.37(a)withadcshiftof4V;thatisv2=v1+4V EXAMPLE13.14Findtheaveragevaluesofthefollowingwaveformsoveronefullcycle: Fig.13.39. b.Fig.13.40. Solutions: Wefoundtheareasunderthecurvesintheprecedingexamplebyusingasimplegeometricformula.Ifweshouldencounterasinewaveoranyotherunusualshape,however,wemustfindtheareabysomeothermeans.Wecanobtainagoodapproximationoftheareabyattemptingtoreproducetheoriginalwaveshapeusinganumberofsmallrectanglesorotherfamiliarshapes,theareaofwhichwealreadyknowthroughsimplegeometricformulas.Forexample, theareaofthepositive(ornegative)pulseofasinewaveis2Am. Approximatingthiswaveformbytwotriangles(Fig.13.43),weobtain(usingarea1/2baseheightfortheareaofatriangle)aroughideaoftheactualarea: Acloserapproximationmightbearectanglewithtwosimilartriangles(Fig.13.44): whichiscertainlyclosetotheactualarea.Ifaninfinitenumberofformswereused,anexactanswerof2Amcouldbeobtained.Forirregularwaveforms,thismethodcanbeespeciallyusefulifdatasuchastheaveragevaluearedesired.Theprocedureofcalculusthatgivestheexactsolution2Amisknownasintegration.Integrationispresentedhereonlytomakethemethodrecognizabletothereader;itisnotnecessarytobeproficientinitsusetocontinuewiththistext.Itisausefulmathematicaltool,however,andshouldbelearned.Findingtheareaunderthepositivepulseofasinewaveusingintegration,wehave where∫isthesignofintegration,0andparethelimitsofintegration,Amsinaisthefunctiontobeintegrated,anddai

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