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Dr. Donald VanDerveer Office: Boggs 2-5 Office Hours: 8:00-9:30 MWF
chemistry.gatech.edu Phone/voic
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Location of Boggs 2-5 B6A
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Equilibrium
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Equilibrium In order to have equilibrium for a chemical reaction, the process must be able to move both forwards and backwards.
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2 H2 + O H2O spark
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2 H2 + O H2O spark 2 H2O H2 + O2
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Equilibrium processes include both
reactions which have chemically different reactants and products and phase changes.
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Equilibrium H2O(l) H2O(g) 25oC
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H2O(l) H2O(g)
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After a given period of time, the pressure
does not increase nor does it decrease.
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H2O(l) H2O(g)
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H2O(g) H2O(l) H2O(g) H2O(l)
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As long as there is liquid water present,
there will be a liquid-gas equilibrium.
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As long as there is liquid water present,
there will be a liquid-gas equilibrium. At any given temperature, the equilibrium pressure will be the same.
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As long as there is liquid water present,
there will be a liquid-gas equilibrium. At any given temperature, the equilibrium pressure will be the same. This pressure is independent of the volume of the container.
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Equilibrium constant:
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Equilibrium constant:
Equilibrium constants are calculated based on the phases of the reactants and products.
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Equilibrium constant:
If reactants and products are gasses, the equilibrium constant is calculated from partial pressures.
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Equilibrium constant:
If reactants and products in solution, the equilibrium constant is calculated from concentrations.
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Equilibrium constant:
How the value of an equilibrium constant is determined varies, depending on the type of reaction.
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Equilibrium constant:
For a liquid - gas equilibrium, the constant, K, is equal to the vapor pressure of the gas at equilibrium.
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Equilibrium constant:
For a liquid - gas equilibrium, the constant, K, is equal to the vapor pressure of the gas at equilibrium. Px K = 1 atm
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H2O(l) H2O(g) K = 25o C H2O(g) H2O(l) K = 30o C
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Chemical equilibrium N2O4(g) 2 NO2(g)
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2 17 e-
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Place different amounts of pure NO2
in a container, equilibrate at 25oC and measure the partial pressures of both gasses.
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N2O4(g) 2 NO2(g) PNO 2
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. Know PN O and PNO 2 4 2
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. Know PN O and PNO 2 4 2 Make equilibrium constant from an expression of partial pressures.
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Partial pressures P1 + P2 + … Pn = Ptotal
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PN O = K(PNO )2 2 4 2 PNO 2 N2O4(g) 2 NO2(g)
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PN O = K(PNO )2 2 4 2 PNO 2 N2O4(g) 2 NO2(g)
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PN O = K(PNO )2 2 4 2 PN O K = 2 4 (PNO )2 2 PNO 2 N2O4(g) 2 NO2(g)
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PN O = K(PNO )2 2 4 2 PN O K = 2 4 (PNO )2 2 K = 25oC PNO 2
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Characteristics of equilibrium states
1. No changes in macroscopic states (pressure, volume, etc.)
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Characteristics of equilibrium states
1. No changes in macroscopic states (pressure, volume, etc.) 2. Equilibrium is reached through spontaneous processes.
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Characteristics of equilibrium states
1. No changes in macroscopic states (pressure, volume, etc.) 2. Equilibrium is reached through spontaneous processes. 3. Dynamic balance of forward and reverse processes.
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Characteristics of equilibrium states
1. No changes in macroscopic states (pressure, volume, etc.) 2. Equilibrium is reached through spontaneous processes. 3. Dynamic balance of forward and reverse processes. 4. Are the same regardless of direction of approach.
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General form of equilibrium constant
when all species are low-pressure gasses
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General form of equilibrium constant
when all species are low-pressure gasses Balanced chemical equation: aA + bB cC dD c d PCPD = K a b PAPB
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c d PCPD = K a b PAPB 2 NOCl NO + Cl2 PNOPCl 2 = K PNOCl 2
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Calculating equilibrium constants
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Calculating equilibrium constants
Data PNO 2
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Calculating equilibrium constants
Data PN O K = 2 4 (PNO )2 2 PNO 2
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Calculating equilibrium constants
PN O K = 2 4 (PNO )2 2 PNO 2
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Calculating equilibrium constants
PN O K = 2 4 (PNO )2 2 = 5 atm PN O 2 4 PNO 2
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Calculating equilibrium constants
PN O K = 2 2 (PNO )2 2 = 5 atm PN O 2 4 = 0.75 atm PNO 2 PNO 2
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Calculating equilibrium constants
5 atm K = (0.75 atm)2 = 5 atm PN O 2 4 = 0.75 atm PNO 2 PNO 2
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Calculating equilibrium constants
5 atm K = = (0.75 atm)2 K = 8.9 PNO 2
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Calculating equilibrium constants
5 atm K = = (0.75 atm)2 K = 8.9 PNO K = 25oC 2
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Calculating equilibrium constants
without all partial pressures.
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Calculating equilibrium constants
without all partial pressures. 4 NO2 2 N2O O2
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Calculating equilibrium constants
without all partial pressures. 4 NO2 2 N2O O2 Given: starting partial pressures, equilibrium partial pressure for NO2.
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4 NO2 2 N2O O2 Initial (atm) change (atm) ? ? ? Equilibrium ? ?
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4 NO2 2 N2O O2 Initial (atm) change (atm) ? ? Equilibrium ? ?
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4 NO2 2 N2O O2 Initial (atm) change (atm) ? ? Equilibrium ? ? For every 4 molecules of NO2 that react, 2 molecules of N2O and 3 molecules of O2 are formed.
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Volume changes are coefficients
4 NO2 2 N2O O2 Initial (atm) change (atm) -4x x x Equilibrium ? ?
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Volume changes are coefficients
4 NO2 2 N2O O2 Initial (atm) change (atm) -4x x x Equilibrium x x
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Volume changes are coefficients
4 NO2 2 N2O O2 Initial (atm) change (atm) -4x x x Equilibrium x x x = 2.4
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Volume changes are coefficients
4 NO2 2 N2O O2 Initial (atm) change (atm) -4x x x Equilibrium x x x = 2.4 x = -4
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Volume changes are coefficients
4 NO2 2 N2O O2 Initial (atm) change (atm) -4x x x Equilibrium x x x = 2.4 x = = 0.3 atm -4
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Volume changes are coefficients
4 NO2 2 N2O O2 Initial (atm) change (atm) Equilibrium x = 2.4 x = = 0.3 atm -4
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Volume changes are coefficients
4 NO2 2 N2O O2 Initial (atm) change (atm) Equilibrium (PN O)2(PO)3 2 2 (PNO )4 2
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Volume changes are coefficients
4 NO2 2 N2O O2 Initial (atm) change (atm) Equilibrium (PN O)2(PO)3 (5.7)2(8.9)3 2 2 = (2.4)4 (PNO )4 2
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Volume changes are coefficients
4 NO2 2 N2O O2 Initial (atm) change (atm) Equilibrium (PN O)2(PO)3 (5.7)2(8.9)3 = 6.9 x 102 2 2 = (PNO )4 (2.4)4 2
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Relationships among equilibrium
expressions.
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Relationships among equilibrium
expressions. 1. The equilibrium constant of a reverse reaction is the reciprocal of the forward reaction.
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Relationships among equilibrium
expressions. 1. The equilibrium constant of a reverse reaction is the reciprocal of the forward reaction. 2 NO N2O4 PN O K = 2 4 (PNO )2 2
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Relationships among equilibrium
expressions. 1. The equilibrium constant of a reverse reaction is the reciprocal of the forward reaction. 2 NO2 N2O4 N2O4 2 NO2 (PNO)2 PN O K1 = 2 4 K2 = 2 PN O (PNO )2 2 2 4
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2 NO2 N2O4 N2O4 2 NO2 (PNO)2 PN O K1 = 2 4 K2 = 2 PN O (PNO )2 2 2 4 K1K2 =1
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2 NO2 N2O4 N2O4 2 NO2 (PNO)2 PN O K1 = 2 4 K2 = 2 PN O (PNO )2 2 2 4 K1K2 =1 1 = 1 K1 K1
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2. If coefficients in a balanced equation
are all multiplied by a single factor, the equilibrium constant is raised to a power equal to that factor.
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2. If coefficients in a balanced equation
are all multiplied by a single factor, the equilibrium constant is raised to a power equal to that factor. 2 NO2 N2O4 4 NO2 2 N2O4 PN O (PN O )2 K1 = 2 4 K2 = 2 4 (PNO )2 (PNO )4 2 2
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2. If coefficients in a balanced equation
are all multiplied by a single factor, the equilibrium constant is raised to a power equal to that factor. 2 NO2 N2O2 4 NO2 2 N2O2 PN O (PN O )2 K1 = 2 4 K2 = 2 4 (PNO )2 (PNO )4 2 2 K2 = K12
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3. Operations of addition and subtraction,
applied to chemical equations, lead to operations of multiplication and division of their corresponding equilibrium expressions and constants.
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3. Operations of addition and subtraction,
applied to chemical equations, lead to operations of multiplication and division of their corresponding equilibrium expressions and constants. Exercise page 290 CF4 + 2 H2O CO2 + 4 HF K1 = 5.9 x 1023
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3. Operations of addition and subtraction,
applied to chemical equations, lead to operations of multiplication and division of their corresponding equilibrium expressions and constants. Exercise page 290 CF4 + 2 H2O CO2 + 4 HF K1 = 5.9 x 1023 CO + 1/2 O CO2 K2 = 1.3 x 1035
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CF H2O CO2 + 4 HF K1 = 5.9 x 1023 CO + 1/2 O CO2 K2 = 1.3 x 1035 2 CF4 + 4 H2O CO + 8 HF + O2
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CF H2O CO2 + 4 HF K1 = 5.9 x 1023 CO + 1/2 O CO2 K2 = 1.3 x 1035 2 CF4 + 4 H2O CO + 8 HF + O2
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CF H2O CO2 + 4 HF K1 = 5.9 x 1023 CO + 1/2 O CO2 K2 = 1.3 x 1035 2 CF4 + 4 H2O CO + 8 HF + O2
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CF H2O CO2 + 4 HF K1 = 5.9 x 1023 2 CO + O CO2 K2 = 1.7 x 1070 2 CF4 + 4 H2O CO + 8 HF + O2
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2 CF H2O CO2 + 8 HF K1 = 34.8 x 1046 2 CO + O CO2 K2 = 1.7 x 1070 2 CF4 + 4 H2O CO + 8 HF + O2
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2 CF H2O CO2 + 8 HF 2 CO + O2 2 CF4 + 4 H2O CO + 8 HF + O2
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2 CF H2O CO2 + 8 HF K1 = 34.8 x 1046 2 CO + O CO2 K2 = 1.7 x 1070 2 CF4 + 4 H2O CO + 8 HF + O2 K3 = K1 x K2-1
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2 CF H2O CO2 + 8 HF K1 = 34.8 x 1046 2 CO + O CO2 K2 = 1.7 x 1070 2 CF4 + 4 H2O CO + 8 HF + O2 K3 = K1 x K2-1 34.8 x 1046 = 20.5 x 10-24 K3 = 1.7 x 1070
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Reaction quotient c d PCPD Q = a b PAPB
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Reaction quotient c d PCPD Q = a b PAPB PA , PB, etc. not at equilibrium
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Reaction quotient c d PCPD Q = a b PAPB Q will go to the value of K as the partial pressures go to equilibrium
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Q vs K can predict where the reaction is in respect to equilibrium.
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c d K = Q < K PCPD a b PAPB aA + bB cC + dD c d PCPD Q = a b PAPB
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c d K = Q < K PCPD a b PAPB aA + bB cC + dD c d PCPD Too much reactant, not enough product. Q = a b PAPB
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c d K = Q < K PCPD a b PAPB aA + bB cC + dD c d PCPD Q > K Q = a b PAPB aA + bB cC + dD
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c d K = Q < K PCPD a b PAPB aA + bB cC + dD c d PCPD Q > K Q = a b PAPB aA + bB cC + dD Too much product, not enough reactant.
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c d K = Q < K PCPD a b PAPB aA + bB cC + dD c d PCPD Q > K Q = a b PAPB aA + bB cC + dD c Q < K a b d PAPB Large vs PCPD
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c d PCPD Q = a b PAPB
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Exercise page 291 P P2 K = 400oC 1.40 mol P4 1.25 mol P2 Volume = 25.0 L
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P P2 (PP )2 Q = 2 PP 4
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P P2 (PP )2 Q = 2 PP 4 T = 673 K nRT P = V = 25.0 L V R = L atm mol-1 K-1
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P P2 (PP )2 Q = 2 PP 4 (1.4)( )(673) nRT = PP = = 3.09 atm 4 V 25.0
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P P2 (PP )2 Q = 2 PP 4 (1.4)( )(673) nRT = PP = = 3.09 atm 4 V 25.0 (1.25)( )(673) nRT = PP = = 2.76 atm 2 V 25.0
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P P2 (PP )2 (2.76)2 Q = 2 = = 3.09 PP PP = 2.76 atm 4 2 PP = 3.09 atm 4
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P P2 (PP )2 (2.76)2 Q = 2 = = 3.09 PP PP = 2.76 atm 4 2 PP = 3.09 atm Q = 2.46 4 K =
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P P2 (PP )2 (2.76)2 Q = 2 = = 3.09 PP PP = 2.76 atm 4 2 PP = 3.09 atm Q = 2.46 4 K = P P2
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Exercise page 292 CO + H2O CO2 + H2
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Exercise page 292 CO + H2O CO2 + H2 PCO = 2.00 atm PCO = 0.80 atm 2 = 0.48 atm PH 2 K = @ 900 K
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Exercise page 292 CO + H2O CO2 + H2 PCO = 2.00 atm PH PCO K = 2 2 PCO PH O PCO = 0.80 atm 2 2 = 0.48 atm PH 2 K = @ 900 K
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Exercise page 292 CO + H2O CO2 + H2 PCO = 2.00 atm PH PCO K = 2 2 PCO PH O PCO = 0.80 atm 2 2 PH PCO = 0.48 atm PH PH O 2 2 = 2 2 PCO K K = @ 900 K
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Exercise page 292 CO + H2O CO2 + H2 PCO = 2.00 atm PH PCO PH O 2 2 = = PCO = 0.80 atm 2 PCO K 2 (0.80)(0.48) = 0.48 atm PH = 0.30 atm 2 (2.00) (0.64) K = @ 900 K
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Converting between partial
pressures and concentrations.
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Converting between partial
pressures and concentrations. moles Concentration = V
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Converting between partial
pressures and concentrations. moles Concentration = V PV = nRT
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Converting between partial
pressures and concentrations. moles Concentration = V nA For gas ‘A’ [A] = V PV = nRT
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Converting between partial
pressures and concentrations. moles Concentration = V PA nA For gas ‘A’ [A] = = RT V PV = nRT
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Converting between partial
pressures and concentrations. moles Concentration = V PA nA For gas ‘A’ [A] = = RT V PV = nRT PA = RT[A]
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PA = RT[A] N2O4(g) 2 NO2(g)
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PA = RT[A] N2O4(g) 2 NO2(g) Pref = 1 atm
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PA = RT[A] N2O4(g) 2 NO2(g) Pref = 1 atm PN O /Pref 2 4 = K /Pref)2 (PNO 2
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PA = RT[A] N2O4(g) 2 NO2(g) PN O = RT[N2O4] Pref = 1 atm 2 4 PN O /Pref 2 4 = K /Pref)2 (PNO 2
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PA = RT[A] N2O4(g) 2 NO2(g) PN O = RT[N2O4] Pref = 1 atm 2 4 PNO = RT[NO2] PN O /Pref 2 2 4 = K /Pref)2 (PNO 2
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( ) N2O4(g) 2 NO2(g) PN O = RT[N2O4] PN O /Pref 2 4 2 4 = K /Pref)2
-1 [N2O4] ( RT ) [N2O4](RT/Pref) x = K = Pref [NO2](RT/Pref) [NO2]
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( ) ( ) N2O4(g) 2 NO2(g) -1 [N2O4] RT [N2O4](RT/Pref) x = K = Pref
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( ) ( ) [N2O4] RT = K [NO2] Pref aA + bB cC + dD c d a+b-c-d PCPD
PAPB [A]a[B]b
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( ) a+b-c-d [C]c[D]d RT = K Pref [A]a[B]b Exercise page 297
CH4 + H2O CO H2 [H2]=[CO]=[H2O]= mol L-1 K = 0.172
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( ) ( ) a+b-c-d [C]c[D]d RT = K Pref [A]a[B]b CH4 + H2O CO + 3 H2
[H2]=[CO]=[H2O]= mol L-1 K = 0.172 ( RT ) -2 ( )4 = 0.172 Pref [CH4]( )
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( ) CH4 + H2O CO + 3 H2 RT -2 (0.00642)3 = 0.172 Pref [CH4]
K(RT)-2 = x 10-5 ( )3 [CH4] = = 8.39 x 10-2 mol L-1 3.153 x 10-5
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