System, boundary

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Medical physics (theoretical)
second lecture
System, Boundary and Surroundings
Dr. NOOR H. AYSA
2022

System, Boundary and Surroundings
STATEMENTSOFSECONDLAWOFTHERMODYNAMICS
ThesecondlawofthermodynamicshasbeenenunciatedmeticulouslybyClausius,
KelvinandPlanckinslightlydifferentwordsalthoughbothstatementsarebasically
identical.Eachstatementisbasedonanirreversibleprocess.Thefirstconsiders
transformationofheatbetweentwothermalreservoirswhilethesecondconsidersthe
transformationofheatintowork.
ClausiusStatement
“Itisimpossibleforaselfactingmachineworkinginacyclicprocessunaidedbyany
externalagency,totransferheatfromabodyatalowertemperaturetoabodyata
highertemperature”.Inotherwords,heatof,itself,cannotflowfromacoldertoahotter
body.
Kelvin-PlanckStatement
“Itisimpossibletoconstructanengine,whichwhileoperatinginacycleproducesno
othereffectexcepttoextractheatfromasinglereservoiranddoequivalentamountof
work”.AlthoughtheClausiusandKelvin-Planckstatementsappeartobedifferent,they
arereallyequivalentinthesensethataviolationofeitherstatementimpliesviolationof
other.

ClosedSystemIftheboundaryofthesystemisimpervioustothe
flowofmatter,itiscalledaclosedsystem.Anexampleofthissystemis
massofgasorvaporcontainedinanenginecylinder,theboundaryof
whichisdrawnbythecylinderwalls,thecylinderheadandpiston
crown.Heretheboundaryiscontinuousandnomattermayenteror
leave.OpenSystemAnopensystemisoneinwhichmatterflowsinto
oroutofthesystem.Mostoftheengineeringsystemsareopen.
IsolatedSystemAnisolatedsystemisthatsystemwhichexchanges
neitherenergynormatterwithanyothersystemorwithenvironment.
AdiabaticSystemAnadiabaticsystemisonewhichisthermally
insulatedfromitssurroundings.Itcan,however,exchangeworkwith
itssurroundings.Ifitdoesnot,itbecomesanisolatedsystem.

Phase.Aphaseisaquantityofmatterwhichishomogeneous
throughoutinchemicalcompositionandphysicalstructure.
HomogeneousSystem
Asystemwhichconsistsofasinglephaseistermedas
homogeneoussystem.Examples:Mixtureofairandwater
vapour,waterplusnitricacidandoctaneplusheptane.
HeterogeneousSystem
Asystemwhichconsistsoftwoormorephasesiscalleda
heterogeneoussystem.Examples:Waterplussteam,iceplus
waterandwaterplusoil.

MACROSCOPIC AND MICROSCOPIC POINTS OF VIEW
Thermodynamicstudiesareundertakenbythefollowingtwodifferentapproaches.1.
Macroscopicapproach—(Macromeanbigortotal)
2.Microscopicapproach—(Micromeanssmall)
THERMODYNAMIC EQUILIBRIUM
Asystemisinthermodynamicequilibriumifthetemperatureandpressureatall
pointsaresame;thereshouldbenovelocitygradient;thechemicalequilibriumis
alsonecessary.
Systemsundertemperatureandpressureequilibriumbutnotunderchemical
equilibriumaresometimessaidtobeinmetastableequilibriumconditions.Itisonly
underthermodynamicequilibriumconditionsthatthepropertiesofasystemcanbe
fixed.Thusforattainingastateofthermodynamicequilibriumthefollowingthree
typesofequilibriumstatesmustbeachieved:

1.Thermalequilibrium.Thetemperatureofthe
systemdoesnotchangewithtimeandhassame
valueatallpointsofthesystem
2.Mechanicalequilibrium.Therearenounbalanced
forceswithinthesystemorbetweenthesurroundings.The
pressureinthesystemissameatallpointsanddoesnot
changewithrespecttotime.
3.Chemicalequilibrium.Nochemicalreactiontakes
placeinthesystemandthechemicalcompositionwhichis
samethroughoutthesystemdoesnotvarywithtime.

PROPERTIESOFSYSTEMS
Apropertyofasystemisacharacteristicofthesystemwhich
dependsuponitsstate,butnotuponhowthestateisreached.
Therearetwosortsofproperty:
1.Intensiveproperties.Thesepropertiesdonotdependonthemass
ofthesystem.Examples:Temperatureandpressure.
2.Extensiveproperties.Thesepropertiesdependonthemassofthe
system.Example:Volume.Extensivepropertiesareoftendividedby
massassociatedwiththemtoobtaintheintensiveproperties.For
example,ifthevolumeofasystemofmassmisV,thenthespecific
volumeofmatterwithinthesystemisV/m=vwhichisanintensive
property

CYCLE
Anyprocessorseriesofprocesseswhoseendstatesareidenticalis
termedacycle.Theprocessesthroughwhichthesystemhaspassed
canbeshownonastatediagram,butacompletesectionofthepath
requiresinadditionastatementoftheheatandworkcrossingthe
boundaryofthesystem.
IdealGasFromexperimentalobservationsithasbeenestablished
thatanidealgas(toagoodapproximation)behavesaccordingto
thesimpleequationpV=mRT
wherep,VandTarethepressure,volumeandtemperatureofgashavingmass
mandRisaconstantforthegasknownasitsgasconstant.Eqn.canbewritten
as pv=RT(wherev=V/m)

Inrealitythereisnogaswhichcanbequalifiedasanidealor
perfectgas.Howeverallgasestendtoidealorperfectgasbehaviour
atalltemperaturesastheirpressureapproacheszeropressure.
Fortwostatesofthegas,Eq.Abovecanbewrittenas
P
1V1/T
1=P
2V
2/T
2
T
2/T
1=( P
2/P
1 ) ( V
2/V
1 )
Example:Afluidatapressureof3bar,andwithspecificvolumeof
0.18m3/kg,containedinacylinderbehindapistonexpandsreversibly
toapressureof0.6baraccordingtoalaw,p=
!

whereCisa
constant.Calculatetheworkdonebythefluidonthepiston
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