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    Equilibrium

    Nothing ever changes. Does it?

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    Phase Equilibrium

    The laws of thermodynamics determine equilibrium

    between phases.

    .

    The fundamental fact of phase equilibrium is that atequilibrium the chemical potential of any substance must

    have the same value in all phases in which that

    substance appears.

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    Phase Equilibrium

    Phasea portion of a system

    or an entire system

    wherein the intensiveproperties do not

    chan!e abruptly as a

    function of position.

    "ne of the many

    homo!eneous portions

    of a hetero!eneous

    system1/28/15 #

    $ hetero!eneous system

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    Equilibrium

    between phases

    1/28/15 %

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    At constant temperature and pressure, any substance

    tends to move spontaneously from a phase of higher

    chemical potential to a phase of lower chemical potential.

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    &onequilibrium phases

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    The coe,istence of two phases in equilibrium

    implies that

    This means that the two intensive variables

    needed to describe the state of a system are

    now related and no lon!er independent.

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    Thermodynamic at says The 'ibbs phase

    rule is one of the most ele!ant deductions of

    the whole of chemical thermodynamics and

    one of the truly !reat !enerali0ations of the

    physical sciences.

    here fis the 3e!rees of freedom

    4ariance the number of independent intensive

    variables in a simple system that can have a

    number of phases and components.

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    1/28/15

    6ut how do we count the

    number of components7 s

    number of components 9number of chemical

    species7

    $ctually+

    &":

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    E,ample

    3etermine the number of components in$n aqueous solution containin! &a*+ l@+ and

    6r@.

    $n aqueous solution containin! &a*+ A*+ Bi*+

    l@+ and 6r@.$ !aseous system containin! &"2 and &2"%

    at chemical equilibrium with each other.

    $n aqueous solution containin! a2* ions and

    l@ ions.

    1/28/15 11

    3, 5, 1, 2

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    Phase equilibria in one)component systems

    f = 1 C 1 * 2 9 2

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    E,amples

    $ system composed of solid sucrose in equilibrium with an aqueous

    solution of sucrose.

    ?"2+ ?"#+ and "2in a one)phase !aseous system+ with the

    chemical reaction amon! these substances at equilibrium

    ce and liquid water.

    "+ "2+ and "2in a sin!le !as phase+ with no catalyst present so

    that the chemical reaction cannot equilibrate+ and with each

    substance added separately.

    $n aqueous solution of acetic acid. Dae a list of the maFor species

    present in the solution.

    1/28/15 1#

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    aterGs phase dia!ram

    1/28/15 1%

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    1/28/15 15

    f helium has

    many different

    phases+ cursed

    humans alsohave different

    phases.

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    lapeyron equation

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    E,ample

    Estimate the pressure on a system of liquid and solidwater if the equilibrium meltin! temperature is equal to

    @>.1>>. The density of ice is >.1 !/cm#+ the densityof liquid water is 1.>>> !/cm#+ and the molar enthalpy

    chan!e of fusion is ->>8 H/mol.

    nte!rate the lapeyron equation for a solidCsolid or

    liquidCsolid phase transition under the assumption that

    IVmis constant and that IHm

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    lausius)lapeyron Equation

    The lausiusClapeyron equation is obtained by

    inte!ratin! the lapeyron equation in the case that one

    of the two phases is a vapor

    condensed phase

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    lausius)lapeyron equation

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    This is &"T the lausius)lapeyron equation

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    E,ample

    alculate the enthalpy chan!e of vapori0ation of water

    !iven the followin! values 4apor pressure of water at 25.> 9 2#.5- torr

    4apor pressure of water at 1>>.> 9 ->.> torr

    1/28/15 2>

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    'ibbs Ener!y and Phase Transitions

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    lassification of Phase Transitions

    Phase transitions are classified accordin! to the partial derivatives of

    the 'ibbs ener!y "rdinary phase transitions such as vapori0ations etc are called first)

    order phase transitions.

    This means that at least one of the first derivatives and is discontinuous

    at the phase transition.

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    'iven the relationships below+ at the discontinuity the

    !p,mand Tmust have a sin!ularity+ a point where it

    becomes infinite.

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    ?econd order phase

    transitions

    $ transition wherein both of the first

    derivatives of the 'ibbs ener!y are

    continuous but at least one of the

    second derivatives is discontinuous.

    The order of a phase transition must

    be determined e,perimentally

    throu!h careful measurements of the

    isothermal compressibility and heat

    capacity at the phase transition.

    $n e,ample of a second)order phase

    transition is the transition between

    normal and superconductin! states

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    "ther inds of transitions

    Parama!netic)to)ferroma!netic transitions

    in some ma!netic

    materials

    "rder)disorder transitions

    in certain alloys such as

    beta brass

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    Bambda transitionThis taes place when the heat capacity rises

    smoothly toward infinity instead of risin!abruptly

    E,ample transition between normal+ liquid

    helium + and liquid helium .

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    ?urfaces

    Dany of the thermodynamic equations discussed are

    valid only when surface contributions to the ener!ycan be ne!lected.

    $lthou!h this is ordinarily an e,cellent appro,imation+

    there is a si!nificant contribution to the ener!y of aliquid by the surface of the phase in the case of a

    small droplet or a liquid in a small capillary tube.

    Dany products and reactions involve surface effects+such as colloids+ biolo!ical cell membranes+

    lubrication+ corrosion+ adhesion+ deter!ency+

    lubrication+ and electrochemical cell reactions.1/28/15 2

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    Ener!y attributed to a surface

    The surface contribution to the ener!y of a liquid is

    primarily due to intermolecular attractions.

    $lthou!h this is ordinarily an e,cellent appro,imation+

    there is a si!nificant contribution to the ener!y of a

    liquid by the surface of the phase in the case of asmall droplet or a liquid in a small capillary tube.

    Dany products and reactions involve surface effects+

    such as colloids+ biolo!ical cell membranes+lubrication+ corrosion+ adhesion+ deter!ency+

    lubrication+ and electrochemical cell reactions.

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    &anoscale Thermodynamics

    Thermodynamic

    properties chan!e asobFects become smaller+

    si!nificantly so in

    nanoscale.

    Deltin! point andenthalpy of fusion

    decreases as the si0e of

    a nanoparticle decreases.

    Thermodynamicsbecomes less and less

    applicable as particle

    si0es become smaller.

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    &anoparticles

    #>

    Jrom

    http//cfpub.epa.!ov/ncerKabstracts/inde,.cfm/fuseaction/display.abstract3etail/abstract/1#-/report/J

    http//cheed.nus.edu.s!/LcheleeFy/'allery.html

    n nanoparticles and

    other nanoscale obFects+

    their properties be!in to

    depend more and more

    on surface effects+electrostatic interactions+

    molecular interactions+

    and even quantum

    mechanics.

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    &anoparticles

    #1

    Jrom

    http//upload.wiimedia.or!/wiipedia/commons/-/-b/olloidal'oldKaq.pn!

    http//www.topnews.in/files/stained)!lass.Fp!6u0ea+ 2>>

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    &anoparticles Jabrication

    'as phase methods

    4apor deposition synthesis

    Dechanical processes

    Biquid phase methods

    #2

    Jrom

    http//cheed.nus.edu.s!/LcheleeFy/'allery.html

    http//www.ptl.eth0.ch/research/resKtopKJ?P

    http//www.manmadediamondinfo.com/cvd.shtmlhttp//www.cuttin!toolssite.com/2>11/>2/25/ball)millin!)2/

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    &anoparticles $pplications

    ##

    Jrom

    http//www)ibmc.u)strasb!.fr/ict/vectorisation/nanotubesKen!.shtml

    http//www.voyle.net/E,traM2>2>>5M2>ma!es/21)>1)2>>5)2.Fp!

    http//www.pharmacy.ac.u/uploads/pics/3ru!K3eliveryKPolymer.Fp!

    http//www.brid!at.com/files/antiN4Ka!ent.Fp!http//ic.tweaim!.net/e,t/i/ima!enormal/12-5##>.Fpe!

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    &anoparticles lassification

    #%

    Jrom6u0ea+ 2>>

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    Ouantum dots

    nor!anic semiconductor nanocrystals.

    ave many possible applications due to their optical

    properties.

    n solar cells+ biosensors and bioima!in!+ BE3s+ quantum

    computin!

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    nterphase re!ion

    The #)3 re!ion of contact

    between 2 phases whereinmolecules interact with

    molecules of both phases

    is called the interfacial

    layer+ surface layer+ orinterphase re!ion.

    This re!ion is a few

    molecules thic if ions are

    not present.

    This re!ion is a transition

    re!ion between the two

    bul phases and is not

    homo!eneous1/28/15 #-

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    olloids

    $ colloid or disperse phase is a dispersion of

    small particles of one material in another.This means typically around less than 5>> nm

    particles.

    n !eneral+ colloidal particles are a!!re!ates ofnumerous atoms or molecules.

    Ainds of colloids?ol C solid in liquid

    $erosol C liquid in !asEmulsion C liquid in liquid

    1/28/15 #

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    olloids

    olloids are

    thermodynamicallyunstable with respect to

    the bul+ but inetically

    nonlabile

    Even thou!h colloidsappearto attract each

    other to coalesce into

    lar!er particles+ there are

    factors that oppose these.

    $ maFor source of inetic

    nonlability of colloids is

    the electrical double layer

    1/28/15 #8

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    olloids

    The theory of the stability of

    colloids is nown as the 3B4"theory+ which assumes that there is

    a balance between the repulsive

    interaction between the char!es of

    the electric double layers on

    nei!hborin! particles and the

    attractive interactions arisin! from

    van der aals interactions

    between the molecules in the

    particles.

    1/28/15 #

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    The 'ibbs phase rule allows phase dia!rams to be

    understood.

    The lausius and lausiusClapeyron equations !overn

    the curves in phase dia!rams.

    Thermodynamics allows analysis of the stability of

    phases in systems.

    ?urface effects must be included in a complete

    thermodynamic treatment+ but are usually ne!li!ible.

    1/28/15 %>

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    hemical Equilibrium

    1. The principles of thermodynamics determine the state of chemical

    equilibrium for any reaction.

    2. The equilibrium constant e,pression of elementary chemistry is

    equal to a constant at constant temperature when it is e,pressed in

    terms of activities.

    #. The principle of Be hatelier can predict how a chemical system at

    equilibrium responds to chan!es in temperature+ pressure+ or

    amounts of substances.

    %. The couplin! of biochemical reactions can be understood throu!h

    thermodynamics and the use of postulated mechanisms.

    1/28/15 %1

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    1/28/15 %2Qumdahl hapter 2

    Qer! at chemical equilibrium.

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    1/28/15 %#

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    1/28/15 %%

    $t constant T and PR

    = extent of reaction

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    1/28/15 %5

    e now have the e,pression of #for our

    reaction system as a function of the e,tent of

    reaction at constant T and P

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    1/28/15 %-

    ant equilibrium7

    Hoin the Darines:

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    1/28/15 %

    here activity can be defined as

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    here activity can be defined as

    he activity is a dimensionless$uantity that is e$ual to unity if

    the substance is in its standard

    state.

    1/28/15 %8

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    Jor every mole of reaction

    1/28/15 %

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    'ibbs Ener!y han!e at a definite composition

    O is called the activity quotient. The factors for the

    reactants have ne!ative e,ponents.

    1/28/15 5>

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    $t equilibrium

    Beadin! to

    hich !ives us

    1/28/15 51

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    1/28/15 52

    This is one of the

    !reatest or most

    si!nificant equations

    in science $n article in?cientific $merican

    states that this is

    one of the only two

    equations you

    should now

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    (eactions involvin! !ases and pure solids or

    liquidse now that

    ?o for an ideal !as reaction

    e define this as the pressure equilibrium constant+ or

    %p

    1/28/15 5#

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    E,ampleonsider the reaction > 9 2&"2

    volume of 2%.%- B at 28.15 A. $ssume ideal !ases.

    If#S

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    aA + bB cC + dD

    The same equilibrium stateis achieved whether

    startin! with pure reactants

    or pure products.

    The equilibrium state can

    chan!e with temperature.

    The Equilibrium ondition

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    The Equilibrium ?tate

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    As the equilibrium state is approached, the

    forward and backward rates of reaction

    approach equality. At equilibrium the ratesare equal, and no further net change occurs

    in the partial pressures of reactants or

    products.

    1. o macroscopic e!idence of change.

    ". #eached through spontaneous processes.

    $. %how a dynamic balance of forward and backward processes.

    &. %ame regardless of the direction from which they are approached.

    'undamental characteristics of equilibrium states(

    Chemical #eactions and )quilibrium

    *. o change o!er time.

    $ h i l ? b li

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    se this in an

    equilibrium e-pression.

    se this to indicate

    resonance.

    $rrows hemical ?ymbolism

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    Chemical #eactions and )quilibrium

    he equilibrium condition for everyreaction can be

    described in a single equation in which a number, theequilibrium constant (K)of the reaction, equals an

    equilibrium expression, a function of properties of the

    reactants and products.

    /"0l2 /"0g2 3 "*oC emperature

    oC2 4apor 5ressure atm2

    1*.6 6.6178$ 19.6

    6.61:1" 1:.6 6.6"178 "1.6

    6.6"&*& "$.6 6.6"99"

    "*.6 6.6$1"7 $6.6 6.6&189

    *6.6 6.1"19

    /"0l2 /"0g2 3 $6oC

    ; < 6.6$1"7

    ; < 6.6&189

    L f M A ti (1)

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    5artial pressures and concentrations of products appear in the

    numerator and those of the reactants in the denominator.

    )ach is raised to a power equal to its coefficient in the

    balanced chemical equation.

    aA + bB cC + dD

    Law of Mass Action (1)

    if gases

    PC( )c PD( )d

    PA( )

    a

    PB( )

    b= K

    if concentrations

    C[ ]c D[ ]d

    A[ ]a

    B[ ]b=K

    L f M A ti ()

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    1. =ases enter equilibrium e-pressions as partial pressures, in

    atmospheres. ).g., 5C0"

    ". Dissol!ed species enter as concentrations, in molarity >2

    moles per liter.E.g., ?a+@

    $. 5ure solids and pure liquids are represented in equilibrium

    e-pressions by the number 1 unity2 a sol!ent taking part in a

    chemical reaction is represented by unity, pro!ided that the

    solution is dilute. E.g., I(s) ! I(aq) "I(aq) # $ K

    Law of Mass Action ()

    )#("1

    )#("

    )#("

    )#("

    )()(

    aqIaqI

    sI

    aqIK

    aqIsI

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    The Equilibrium ?tate

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    2" (g)* " (g) 2(g)* "2(g)

    q

    COOH

    COHp

    PPPPK

    "

    ""=

    h ) ilib i ) i

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    he )quilibrium )-pressions

    n a chemical reaction in which amoles of species A and bmoles of

    species B react to form cmoles of species C and dmoles of species D,

    he partial pressures at equilibrium are related through

    ; < 5cC

    5dD

    5aA

    5bB

    aA + bB cC + dD

    f

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    rite equilibrium e,pressions for the

    followin! reactions

    $ /"g2 + %0"g2 /"%g2 + " /"0g)

    " C"'*Clg2 + & 0"g2 Cl"g2 + & C0"g2 + * '"g2

    / t ) ilib i

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    ases an

    *olis

    CaC0$s2 Ca0s2 + C0"g2

    ;

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    Liquis

    *olutions

    /"0l2 /"0g2

    ;

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    #elationships Among the ;s of #elated #eactions

    E1( he equilibrium constant for a re!erse reaction is always

    the reciprocal of the equilibrium constant for thecorresponding forward reaction.

    " /" g2 + 0" g2 " /"0 g25/"02

    "

    5/"2"50"2

    < ;1

    " /"0 g2 " /" g2 + 0" g25/"2

    "50"2

    5/"02" < ;"

    ;1< 1;"

    E1

    E"

    aA + bB cC + dD cC + dD aA + bBversus

    1;;or;

    1; re!for

    re!

    for ==

    # l ti hi A th ; f # l t d # ti

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    E "( Fhen the coefficients in a balanced chemical

    equation are all multiplied by a constant factor, thecorresponding equilibrium constant is raised to a power

    equal to that factor.

    5/"02

    5/"250"2G

    < ;$ ;$< ;1G

    #elationships Among the ;s of #elated #eactions

    " /" g2 + 0" g2 " /"0 g2 #-n 1E1

    /" g2 + G 0" g2 /"0 g2 #-n $ < #-n 1 times 1"E$

    5/"02"

    5/"2"50"2

    < ;1

    # l ti hi A th ; f # l t d # ti

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    E $( when chemical equations are added to gi!e a new

    equation, their equilibrium constants are multiplied togi!e the equilibrium constant associated with the new

    equation.

    " BrCl g2 Br" g2 + Cl" g2

    5Br"25Cl"2

    5BrCl2"

    Br" g2 + " g2 " Br g2

    5Br2"

    5Br"2 5"2

    " BrCl g2 + " g2 " Br g2 + Cl"g2 < ;1;"

    < 6.&*26.6*12

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    Calculating )quilibrium Constants

    Consider the equilibrium & 0"g2

    " "0g2 + $ 0"g2 he three gases are introduced into a containerat partial pressures of $.7 atm for 0"2, *.1 atm for "02, and 8.6 atm

    for 0"2 and react to reach equilibrium at a fi-ed temperature. he

    equilibrium partial pressure of the 0"is measured to be ".& atm.

    +alculate te equilibrium constantof the reaction at this temperature,

    assuming that no competing reactions occur.

    - /(g) ! /(g) 0 & /(g)

    initial partial pressure atm2

    change in partial pressure atm2equilibrium partial pressure atm2

    +alculate te equilibrium constant of te reaction at tis temperature

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    - /(g) ! /(g) 0 & /(g)

    initial partial pressure atm2 $.7 *.1 8.6

    change in partial pressure atm2 I &x +"x +$x

    equilibrium partial pressure atm2 ".& *.1 + "x 8.6 + $x

    $.7 I &x< ".& atm 0"

    - < 6.$ atm

    *.1 + "6.$ atm2 < *.9 atm "0

    8.6 + $6.$ atm2 < 8.: atm 0"

    ;

    6.&62

    x xx

    =

    check assumption

    "- "&.$-16J$2< - 166 < "."O

    6.&6 6.&6

    assumpiton !alid, less than *O

    At a particular temperature, ; < ".6 - 16J7 molM for the reaction

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    p p ,

    +/(g) +/ (g) 0 /(g)

    f ".6 mol C0"is initially placed into a *.6JM !essel, calculate te equilibrium

    concentrations of all species.

    initial partial pressure mol/B2 6.& 6 6

    change in partial pressure mol/B2 I "x +"x +1-

    equilibrium partial pressure mol/B2 6.& J"- "x 1x

    +/(g) +/ (g) 0 /(g)

    "J7"

    p "

    "

    "

    "

    J$

    ?C0@ ?0 @; < < ".6-16

    ?C0 @

    " 2 2

    6.&6 " 2

    - < &.$-16 >

    x x

    x=

    "

    J$

    ?C0 @ < 6.&6 J "-

    onJ)quilibrium Conditions(

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    K (te Equilibrium +onstant)uses equilibrium

    partial pressures

    : (te reaction quotient)usesprevailing partial

    pressures, not necessarily at equilibrium

    he #eaction Puotient 12

    wrong arrowdDcCbBaA +

    + reverse

    forward

    ( ) ( )

    ( ) ( ) K

    PP

    PP

    bB

    aA

    d

    c

    C =( ) ( )

    ( ) ( ) !

    PP

    PPb

    B

    a

    A

    d

    c

    C =

    KQ

    ;

    he #eaction Puotient "2

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    f P N ;, reaction proceeds in aforward direction toward

    products2

    f P Q ;, reaction proceeds in a backward directiontoward reactants2

    f P < ;, the reaction is in equilibrium.

    he #eaction Puotient "2

    wrong arrow

    KQ ; ( ) ( )

    ( ) ( )K

    PP

    PPb

    B

    a

    A

    d

    c

    C=

    dDcCbBaA +

    +

    reverse

    forward

    ( ) ( )

    ( ) ( ) !

    PP

    PPb

    B

    a

    A

    d

    c

    C =

    The equilibrium constant for the reaction )4g! !2 )2g! is

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    q 4g! 2g!

    1.# at %>>o. ?uppose that 2.5 mol of P%8 mol of

    P2 B container at %>>o. ompute

    O

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    *enri +ouis +e hYtelier1850-193'!

    *ihlihts 188% Be hatelierZs Principle $ system in

    equilibrium that is subFected to a stressreacts in a way that counteracts the stress

    f a chemical system at equilibrium

    e,periences a chan!e in concentration+temperature or total pressure theequilibrium will shift in order to minimi0ethat chan!e.

    ndustrial chemist involved with industrialefficiency and labor)mana!ement

    relations

    oments in a +i$e Be hatelier was named [chevalier[

    2.

    hallen!e my

    moustache7

    thin not:

    ff f l ilib i

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    )ffects of )-ternal %tresses on )quilibria(

    Me ChRteliers 5rinciple

    A system in equilibrium that is subSected to a

    stress reacts in a way that counteracts the stress.

    ". )ffects of Changing the 4olume or 5ressure2 of the %ystem

    $. )ffects of Changing the emperature

    1. )ffects of Adding or #emo!ing #eactants or 5roducts

    Me ChRteliers 5rinciple pro!ides a way to predict theresponse of an equilibrium system to an e-ternal

    perturbation, such asT

    Effects of Aing or

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    g g

    5Cl*g2 5Cl$g2 + Cl"g2 ; < 11.* 3 $66oC < P

    add e-tra 5Cl*g2

    add e-tra 5Cl$g2

    remo!e some 5Cl*g2

    remo!e some 5Cl$g2

    A system in equilibrium that is subSected to a stress reacts in a

    way that counteracts the stress. In tis case aing or

    remo2ing reactants or proucts

    Effects of +anging te =olume of te *5stem

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    Effects of +anging te =olume of te *5stem

    5Cl*g2 5Cl$g2 + Cl"g2

    Mets decrease the !olumeof the reaction container

    Mets increase the !olumeof the reaction container

    Mess room (( less amount fewer moles2

    *ifts reaction to restore equilibrium

    >ore room (( more amount greater moles2

    *ifts reaction to restore equilibrium

    1 mole 1+1 < " moles

    A system in equilibrium that is subSected to a

    stress reacts in a way that counteracts the stress.

    In tis case a cange in 2olume

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    )ff t f Ch i th t

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    )ffects of Changing the emperature

    Endothermic: eat is aborbe b5 a reaction

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    )ffects of Changing the emperature

    Let@s ecrease te temperature of te reaction

    Mets increase the temperature of the reaction, what

    direction does the equilibrium reaction shift

    Endothermic: absorption of eat b5 a reaction

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    Mets decrease the temperature of the reaction

    Mets increase the temperature of the reaction

    )ffects of Changing the emperature

    Exothermic: eat liberate b5 a reaction

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    n"othermi(ea(tion

    absorb heat!

    Equilibrium shift ri!ht

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    Dri!ing #eactions to Completion ncreasing Uield

    ndustrial %ynthesis of Ammonia /aber2

    "g2 + $/"g2 "/$ g2

    'orward reaction is exotermic

    at conitions o we nee to increase te 5iel, i.e.,

    prouce more ammonia;

    olume e(rease" olume n(rease"

    )ressure n(rease"! )ressure e(rease"!

    rea(tants

    #ro"u(ts

    quilibrium shi$t

    rihttoar" #ro"u(ts!

    quilibrium ;hi$ts le$t

    toar"rea(tants!

    6em#erature aise" 6em#erature +oere"

    :othermi(ea(tion

    liberate heat!

    quilibrium ;hi$ts le$ttoar"

    rea(tants!

    quilibrium shi$t rihttoar"

    #ro"u(ts!

    Problem

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    ello Aitty has concocted a vile !as+ 2(g),to combat the forces of

    Aeroeropi the 'reen. This !as is harmless+ but when in contact with

    sunli!ht+ it decomposes into the to,ic nerve !as 2

    liquid (l).

    22(g) 2

    $t equilibrium+ the partial pressures of 2(g) and 2.>2 and >.8

    atm at #2C, the usual temperature in Isengard.

    3etermine the !as equilibrium constant of the reaction.

    3etermine the standard reaction 'ibbs ener!y of the reaction.

    n (ohan+ the temperature is a cooler 2C and hen !aruman"s #ru$%&ai arriors deplo'ed the gas there, the partial pressures of2(g)

    and 2.>5 and >.- atm at equilibrium.

    3etermine the standard reaction 'ibbs ener!y of the reaction when it

    taes place in (ohan.

    hat is the standard reaction enthalpy chan!e of the reaction7

    #

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    Than you for listenin!: