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Exam (elaborations)

Test bank for Engineering Power System Analysis

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Test bank for Engineering Power System Analysis

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Uploaded on
March 12, 2025
Number of pages
103
Written in
2024/2025
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Moduleg1gPart

g A


1. Definegpergunitgvalue,gWhatgaregthegadvantagesgofgpergunitgsyst
emgrepresentation?g

Ingpowergsystemganalysis,gthegpergunitg(PU)gvaluegisgagnormalizedg
representationgofgvariousgelectricalgquantitiesgrelativegtogtheirgbas
egvalues.gItgisgagdimensionlessgquantitygusedgtogsimplifygpowergsys
temgcalculationsgandganalyses.gThegpergunitgsystemgisgbasedgongth
egideagofgexpressinggallgquantitiesgingtermsgofgtheirgratiosgtogprede
finedgbasegvalues .

Ingthegpergunitgsystem,gallgelectricalgquantitiesgaregnormalizedgusi
nggthegfollowinggformulas:
PergUnitgValueg=g(ActualgValue)g/g(BasegValue)
Thegbasegvaluesgaregchosengsuchgthatgtheygrepresentgtypicalgoper
atinggconditionsgandgaregusuallygthegratedgvaluesgofgthegsystemgc
omponents,gsuchgasgvoltage,gcurrent,gpower,gandgimpedance.

Advantagesgofgthegpergunitgsystemgrepresentation:
.
SimplificationgofgCalculations:gOnegofgthegmostgsignificantgadvant
agesgofgthegpergunitgsystemgisgthatgitgsimplifiesgcomplexgcalculatio
nsginvolvedgingpowergsystemganalysis.gAllgquantitiesgbecomegdime
nsionlessgandgaregexpressedgas
ratios,gmakinggmathematicalgoperationsgeasier.

.
.

Systemg Independence:g Theg perg unitg systemg makesg power
systemg analysisg independentg ofg theg actualg unitg systems
usedgingthegrealgworldg(e.g.,gvolts,gamperes,gwatts).gAsglong
asg consistentg baseg valuesg areg used,g theg resultsg willg beg the

, samegregardlessgofgthegactualgunitgsystem.
.
.

EasygScaling:gThegpergunitgsystemgallowsgengineersgtogquicklygscal
egthegsystemgupgorgdowngwithoutgalteringgthegcalculations.g Thisg
makesg itg easierg tog studyg theg impactg of
changesg ing theg system,g suchg asg increasingg theg generation

capacitygorgchanginggtransformergratios.
.
.

ClearergComparisons:gWhengdifferentgcomponentsgingagpowergsyst
emghavegdifferentgnominalgvalues,gcomparinggthemg directlyg cang
beg cumbersome.g Theg perg unitg system
bringsg allg valuesg tog ag commong base,g makingg comparisons

moregstraightforward.
.
.

EfficientgDatagPresentation:gIngpowergsystemgdiagramsgandganaly
sisgreports,gthegpergunitgvaluesgcangbegusedginsteadgof
theg g actualg g values, leading to more concise and clear
representationsgofgthegsystem.
.
.

EasygSimulationgandgAnalysis:gPowergsystemgsimulationgsoftwareg
oftengusesgthegpergunitgsystemgasgitsginternalgrepresentation.gThisg
allowsgengineersgtoginputgdatagingpergunitg g valuesg g andg g performg g
system-wideg g studiesg g without
worryinggaboutgunitgconversions.
.


.

, FocusgongRelativegMagnitudes:gIngthegpergunitgsystem,gengineersg
cangfocusgongthegrelativegmagnitudesgofgquantitiesg ratherg thang th
eirg absoluteg values.g Thisg helpsg in
understandinggthegproportionalitygandginteractionsgbetween

differentgcomponents.
.

Overall,gthegpergunitgsystemgrepresentationgisgagpowerfulgtoolgthat
gsimplifies gpowergsystemganalysis,gaidsgingsystemgdesign,g g g andg g

g facilitatesg g g efficientg g g comparison g g g and


understandinggofgpowergsystemgbehaviorsgundergdifferentgoperati
nggconditions.



2. Whatgisgmeantgbygbusgadmittancegmatrix?
Ingpowergsystemganalysis,gthegbusgadmittancegmatrixgisgagmathe
maticalgrepresentationgofgagpowergsystemgnetworkgingtermsgofgitsg
nodalgadmittances.gItgisgagfundamentalgtoolgusedgingloadgflowganal
ysisgandgothergpowergsystemgstudies.gThegbusgadmittancegmatrixg
capturesgthegnetworkgtopologygandgthegelectricalgrelationshipsgbe
tweengdifferentgbusesg(nodes)gingthegpowergsystem.
Thegbusgadmittancegmatrixgisgderivedgfromgthegbusgimpedancegm
atrix,gwhichgrepresentsgthegnodalgimpedancesgofgthegpowergsyste
m.gHowever,gforgmostgpowergsystemganalysis,gadmittancegreprese
ntationgisgmoregcommonlygusedgasgitgsimplifiesgthegmathematicalg
calculations.

Thegbusgadmittancegmatrixgisgtypicallygdenotedgasg"Y"gandgisgsqua
re,gwithgdimensionsgequalgtogthegnumbergofgbusesgingtheg powerg s
ystem.g Theg elementsg ofg theg matrixg represent

, theg nodalg admittances,g whichg areg theg reciprocalsg ofg thegnodal
gimpedances.



Mathematically,g theg busg admittanceg matrixg "Y"g cang begexpre
ssedgasgfollows:
Yg =g [g Y11g Y12g Y13g ...g Y1Ng ]g [g Y21g Y22g Y23g ...g Y2Ng ]g[g...g...g
...g...g...g]g[gYN1gYN2gYN3g...gYNNg]

Where:


 Yijgrepresentsgthegadmittancegbetweengbusgigandgbusgj.

"i"g andg "j"g areg busg numbers,g andg Ng isg theg totalg number
ofgbusesgingthegsystem.
Thegelementsgongthegdiagonalgofgthegmatrixg(Yii)grepresentgthegsel
f-admittancegofgeachgbus,gwhilegthegoff-
diagonalgelementsg(Yij,gig≠gj)grepresentgthegmutualgadmittancesgb
etweengdifferentgbuses.

Thegbusgadmittancegmatrixgisgagcriticalgcomponentgingloadgflowgan
alysisgalgorithms,gasgitgallowsgthegefficientgcalculationgofgbusgvolta
gesgandgpowergflowsgingagpowergsystem.gItghelpsgingunderstanding
gthegflowgofgpowergandganalyzinggthegvoltagegprofilesgatgdifferentg


busesgundergvariousgoperatinggconditions.




3. Whatgaregthegadvantagesgofgsingleglinegdiagram?

Singleglinegdiagramsg(SLDs)gareggraphicalgrepresentationsgofgagpo
wergsystemgthatgshowgthegelectricalgconnectionsgbetweengvarious
gcomponentsgingagsimplifiedgandgeasy-to-


gunderstandgformat.gTheygaregwidelygusedgingpowergsystemgengin


eeringgandghavegseveralgadvantages:

.
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