Chemical thermodynamics

Rawat DA Greatt
Rawat DA Greattchemistry teacher en YouTube
Chemical Thermodynamics 
By- 
Saurav K. Rawat 
(Rawat DA Greatt) 1
Chemical Thermodynamics 
• The chemistry that deals with energy 
exchange, entropy, and the spontaneity of a 
chemical process.
Thermodynamics vs. Kinetics 
• Kinetics Domain 
 Rate of a reaction 
depends on the 
pathway from 
reactants to products. 
• Thermodynamics tells 
us whether a reaction is 
spontaneous based only 
on the properties of 
reactants and products.
First Law of Thermodynamics 
• The change in the internal energy (DE) of a 
thermodynamic system is equal to the amount 
of heat energy (q) added to or lost by the 
system plus work done (w) on or by the 
system. 
  DE = q + w 
• For work that only involves gas expansion or 
compression, w = -pDV;
Values of Thermodynamic Functions 
• FLoT: DE = q + w; 
– q is assigned a positive value if heat is absorbed, 
but a negative value if heat is lost by the system; 
– w is assigned a positive value if work is done on, 
but a negative value if work is done by the system. 
– For processes that do not involve phase changes, 
positive DE results in temperature increase.
Spontaneous Processes and Entropy 
• Thermodynamics lets us predict whether a 
process will occur but gives no information 
about the amount of time required for the 
process. 
• A spontaneous process is one that occurs 
without outside intervention.
Concept Check 
Consider 2.4 moles of a gas contained in a 4.0 
L bulb at a constant temperature of 32°C. This 
bulb is connected by a valve to an evacuated 
20.0 L bulb. Assume the temperature is 
constant. 
a)What should happen to the gas when you 
open the valve?
Concept Check 
Consider 2.4 moles of a gas contained in a 4.0 
L bulb at a constant temperature of 32°C. This 
bulb is connected by a valve to an evacuated 
20.0 L bulb. Assume the temperature is 
constant. 
b) Calculate DH, DE, q, and w for the process 
you described above. 
All are equal to zero.
Concept Check 
Consider 2.4 moles of a gas contained in a 4.0 L 
bulb at a constant temperature of 32°C. This bulb is 
connected by a valve to an evacuated 20.0 L bulb. 
Assume the temperature is constant. 
c) Given your answer to part b, what is the 
driving force for the process? 
Entropy
The Expansion of An Ideal Gas 
Into an Evacuated Bulb
Entropy 
• Thermodynamic function that describes the 
number of arrangements that are available to a 
system existing in a given state.
What is Entropy? 
• A thermodynamic (energy) function that 
describes the degree of randomness or 
probability of existence. 
• As a state function – entropy change depends 
only on the initial and final states, but not on 
how the change occurs.
Entropy 
• The driving force for a spontaneous process 
is an increase in the entropy of the universe.
What is the significance of entropy? 
• Nature spontaneously proceeds toward the 
state that has the highest probability of 
(energy) existence – highest entropy 
• Entropy is used to predict whether a given 
process/reaction is thermodynamically 
possible;
The Microstates That Give a Particular 
Arrangement (State)
The Microstates That Give a Particular 
Arrangement (State)
Positional Entropy 
• A gas expands into a vacuum because the 
expanded state has the highest positional 
probability of states available to the system. 
• Therefore: Ssolid < Sliquid << Sgas
Entropy: which are most probable?
Where do molecules have the higher entropy
Concept Check 
Predict the sign of DS for each of the 
following, and explain: 
a) The evaporation of alcohol 
b) The freezing of water 
c) Compressing an ideal gas at constant 
temperature 
d) Heating an ideal gas at constant pressure 
e) Dissolving NaCl in water
Relative Entropy of Substances 
• Entropy: 
– increases from solid to liquid to vapor/gas; 
– increases as temperature increases; 
– of gas increases as its volume increases at constant 
temperature; 
– increases when gases are mixed. 
– of elements increases down the group in the 
periodic table; 
– of compound increases as its structure becomes 
more complex.
Second Law of Thermodynamics 
• In any spontaneous process there is always an 
increase in the entropy of the universe. 
• The entropy of the universe is increasing. 
• The total energy of the universe is constant, 
but the entropy is increasing. 
DSuniverse = DSsystem + DSsurroundings
Second Law of Thermodynamics 
• Energy tends to flow from a high energy 
concentration to a dispersed energy state; 
• Energy dispersion or diffusion is a 
spontaneous process. 
• Dispersed or diffused energy is called entropy 
• According to SLoT, a process/reaction is 
spontaneous if the entropy of the universe 
(system + surrounding) increases.
Concept Check 
Effect of Temperature on Spontaneity 
For the process A(l) A(s), which direction 
involves an increase in energy randomness? 
Positional randomness? Explain your answer. 
As temperature increases/decreases (answer for 
both), which takes precedence? Why? 
At what temperature is there a balance between 
energy randomness and positional randomness?
Concept Check 
Describe the following as spontaneous/non-spontaneous/cannot 
tell, and explain. 
A reaction that is: 
(a) Exothermic and becomes more positionally random 
Spontaneous 
(b) Exothermic and becomes less positionally random 
Cannot tell 
(c) Endothermic and becomes more positionally random 
Cannot tell 
(d) Endothermic and becomes less positionally random 
Not spontaneous 
Explain how temperature affects your answers.
DSsurr 
• The sign of DSsurr depends on the direction of 
the heat flow. 
• The magnitude of DSsurr depends on the 
temperature.
DSsurr
DSsurr
DSsurr 
Heat flow (constant P) = change in enthalpy 
= DH 
D surr = - DS H 
T
Interplay of DSsys and DSsurr in 
Determining the Sign of DSuniv
Effect of Temperature on DG and Spontaneity 
—————————————————————————————————— 
	 DH DS T DG Comments Examples 
—————————————————————————————————— 
• - + high - spontaneous at 2H2O2(l)  2H2O(l) + O2(g) 
• or low all temperature 
• + + high - spontaneous at CaCO3(s)  CaO(s) + CO2(g) 
• high temperature 
• - - low - spontaneous at N2(g) + 3H2(g)  2NH3(g) 
• low temperature 
• + - high + nonspontaneous at 2H2O(l) + O2(g)  2H2O2(l) 
• or low all temperature 
________________________________________________________
Free Energy (G) 
univ = DS - DG (at constant T and P) 
T 
• A process (at constant T and P) is 
spontaneous in the direction in which the 
free energy decreases. 
 Negative ΔG means positive ΔSuniv.
What is Free Energy?
Free Energy?
Free Energy (G) 
• In Thermodynamic System: 
ΔG = ΔH – TΔS (at constant T and P)
Gibb’s Free Energy 
• For spontaneous reactions, 
DSuniv = DSsys + DSsurr > 0 
	 DSsurr = -DHsys/T 
DSuniv = DSsys - DHsys/T 
-TDSuniv = DGsys = DHsys - TDSsys < 0 
	 DGsys is called Gibb’s free energy 
• Another criteria for spontaneous process is DGsys < 0
Concept Check 
A liquid is vaporized at its boiling point. Predict 
the signs of: 
w 
– 
q 
+ 
DH 
+ 
DS 
+ 
DSsurr 
– 
DG 
0 
Explain your answers.
Exercise 
The value of DHvaporization of substance X is 45.7 kJ/mol, 
and its normal boiling point is 72.5°C. 
Calculate DS, DSsurr, and DG for the vaporization of 
one mole of this substance at 72.5°C and 1 atm. 
DS = 132 J/K·mol 
DSsurr = -132 J/K·mol 
DG = 0 kJ/mol
Spontaneous Reactions
Effect of DH and DS on Spontaneity 
DH DS Result 
- + spontaneous at all temps 
+ + spontaneous at high temps 
- - spontaneous at low temps 
+ - not spontaneous at any temp
Concept Check 
Gas A2 reacts with gas B2 to form gas AB at 
constant temperature and pressure. The bond 
energy of AB is much greater than that of either 
reactant. 
Predict the signs of: 
DH DSsurr DS DSuniv 
– + 0 + 
Explain.
Third Law of Thermodynamics 
• The entropy of a perfect crystal at 0 K is 
zero. 
• The entropy of a substance increases with 
temperature.
Standard Entropy Values (S°) 
• Represent the increase in entropy that occurs 
when a substance is heated from 0 K to 298 K 
at 1 atm pressure. 
ΔS°reaction = ΣnpS°products – ΣnrS°reactants
Exercise 
Calculate DS° for the following reaction: 
2Na(s) + 2H2O(l) → 2NaOH(aq) + H2(g) 
Given the following information: 
S° (J/K·mol) 
Na(s) 51 
H2O(l) 70 
NaOH(aq) 50 
H2(g) 131 
DS°= –11 J/K
Standard Free Energy Change (ΔG°) 
• The change in free energy that will occur if the 
reactants in their standard states are converted to the 
products in their standard states. 
ΔG° = ΔH° – TΔS° 
ΔG°reaction = ΣnpG°products – ΣnrG°reactants
Concept Check 
Consider the following system at 
equilibrium at 25°C. 
PCl3(g) + Cl2(g) PCl5(g) 
DG° = −92.50 kJ 
What will happen to the ratio of partial pressure of 
PCl5 to partial pressure of PCl3 if the temperature is 
raised? Explain. 
The ratio will decrease.
Free Energy and Pressure 
G = G° + RT ln(P) 
or 
ΔG = ΔG° + RT ln(Q)
The Meaning of ΔG for a Chemical Reaction 
• A system can achieve the lowest possible free energy 
by going to equilibrium, not by going to completion.
Free Energy and Equilibrium 
• The equilibrium point occurs at the lowest 
value of free energy available to the reaction 
system. 
ΔG = 0 = ΔG° + RT ln(K) 
ΔG° = –RT ln(K)
Change in Free Energy to Reach Equilibrium
Qualitative Relationship Between the 
Change in Standard Free Energy and the 
Equilibrium Constant for a Given Reaction
Free Energy and Work 
• Maximum possible useful work obtainable 
from a process at constant temperature and 
pressure is equal to the change in free energy. 
wmax = ΔG
Free Energy and Work 
• Achieving the maximum work available from a 
spontaneous process can occur only via a 
hypothetical pathway. Any real pathway wastes 
energy. 
• All real processes are irreversible. 
• First law: You can’t win, you can only break even. 
• Second law: You can’t break even.
Third Law of Thermodynamics 
• The entropy of a perfect crystalline substance 
is zero at absolute zero temperature (0.0 K) 
• Is absolute zero temperature achievable?
Standard Entropy, So 
• The entropy of a substance in its most stable 
state at 1 atm and 25oC. 
• The entropy of an ionic species in 1 M solution 
at 25oC.
Entropy and Second Law of Thermodynamics 
• The second law of thermodynamics states that 
all spontaneous processes are accompanied by 
increase in the entropy of the universe. 
– Universe = System + Surrounding; 
– System: the process/reaction whose 
thermodynamic change is being studied; 
– Surrounding: the part of the universe that interacts 
with the system.
Conditions for Spontaneous Process 
• Entropy change for a process: 
DSuniv = DSsys + DSsurr > 0,  process is spontaneous 
DSuniv = DSsys + DSsurr = 0,  process is at equilibrium 
• If DSsys < 0, DSsurr > 0, and |DSsurr| > |DSsys| 
• If DSsurr < 0, DSsys > 0, and |DSsys| > |DSsurr|
Thermodynamic Free Energy 
• It is the maximum amount of chemical energy 
derived from a spontaneous reaction that can 
be utilized to do work or to drive a 
nonspontaneous process. 
• It is the minimum amount of energy that must 
be supplied to make a nonspontaneous reaction 
occur.
Entropy Change in Chemical Reactions 
• At constant temperature and pressure, 
DSo 
rxn = SnpSo 
products – SnrSo 
reactants 
• In general, DSo 
rxn > 0 if Snp > Snr 
• Example-1: 
• C3H8(g) + 5O2(g)  3CO2(g) + 4H2O(g), (Snp > Snr) 
	    DSo 
rxn = {(3 x SoCO2) + (4 x SoH2O)} – {(SoC3H8) + (5 x SoO2)} 
• = {(3 x 214) + (4 x 189)}J/K – {270 + (5 x 205)}J/K 
• = (642 + 756) J/K – (270 + 1025) J/K 
= 103 J/K
Entropy Change in Chemical Reactions 
	 DSo 
rxn < 0 if Snp < Snr 
• Example-2: 
• CO(g) + 2H2(g)  CH3OH(g), (Snp < Snr) 
	     DSo 
rxn = (SoCH3OH) – {(SoCO) + (2 x SoH2)} 
• = 240 J/K – {198 J/K + (2 x 131 J/K) 
• = 240 J/K – 460 J/K = -220 J/K
Effect of Temperature on DGo 
DGo = DHo - TDSo 
• Example-1: 
• For the reaction: N2(g) + 3H2(g)  2NH3(g), 
     DHo = -92 kJ and DSo = -199 J/K = -0.199 kJ/K 
• At 25oC, TDSo = 298 K x (-0.199 J/K) = -59.3 kJ 
• DGo = DHo - TDSo = -92 kJ – (-59.3 kJ) = -33 kJ; 
 reaction is spontaneous at 25oC 
• At 250oC, TDSo = 523 K x (-0.199 J/K) = -104 kJ; 
• DGo = DHo - TDSo = -92 kJ – (-104 kJ) = 12 kJ; 
 reaction is nonspontaneous at 250oC
Effect of Temperature on DGo 
DGo = DHo – TDSo 
• Example-2: 
• For the reaction: CH4(g) + H2O(g)  CO(g) + 3H2(g), 
	 	 DHo = 206 kJ and DSo = 216 J/K = 0.216 kJ/K 
• At 25oC, TDSo = 298 K x (0.216 J/K) = 64.4 kJ 
• DGo = DHo - TDSo = 206 kJ – 64.4 kJ = 142 kJ; 
 reaction is nonspontaneous at 25oC. 
• At 1200 K, TDSo = 1200 K x (0.216 J/K) = 259 kJ; 
• DGo = DHo - TDSo = 206 kJ – 259 kJ) = -53 kJ; 
 reaction is spontaneous at 1200 K
DG under Nonstandard Conditions 
• Free energy change also depends on concentrations 
and partial pressures; 
• Under nonstandard conditions (Pi not 1 atm), 
DG = DGo + RTlnQp, 
	 
Consider the reaction: N2(g) + 3H2(g)  2NH3(g), 
Qp = 
3 
2 
(P ) 
NH3 
(P )(P ) 
N2 H2 
Under standard condition, PN2 = PH2 = PNH3 = 1 atm, Qp = 1; 
lnQp = 0, and DG = DGo
DG of reaction under nonstandard condition 
Consider the following reaction at 250oC: 
N2(g) + 3H2(g)  2NH3(g), 
where, PN2 = 5.0 atm, PH2 = 15 atm, and PNH3 = 5.0 atm 
Qp = 52/(5 x 153) = 1.5 x 10-3 
lnQp = ln(1.5 x 10-3 ) = -6.5 
Under this condition, DG = DGo + RTlnQp; 
(For this reaction at 250oC, calculated DGo = 12 kJ) 
 DG = 12 kJ + (0.008314 kJ/T x 523 K x (-6.5)) 
= 12 kJ – 28 kJ = -16 kJ  spontaneous reaction
Transition Temperature 
• This is a temperature at which a reaction changes from being 
spontaneous to being nonspontaneous, and vice versa, when 
Qp or Qc equals 1 (standard condition) 
• At transition temperature, Tr, 
	 DGo = DHo – TrDSo = 0;  Tr = DHo/DSo 
For reaction: N2(g) + 3H2(g)  2NH3(g), 
Tr = -92 kJ/(-0.199 kJ/K) = 460 K = 190oC 
Under standard pressure (1 atm), this reaction is 
spontaneous below 190oC, but becomes nonspontaneous 
above this temperqature.
Transition Temperature 
• For reaction: CH4(g) + H2O(g)  CO(g) + 3H2(g), 
	 DHo = 206 kJ and DSo = 216 J/K = 0.216 kJ/K 
	 DGo = DHo + TrDSo = 0, 
	 Tr = 206 kJ/(0.216 kJ/K) = 954 K = 681oC 
	 Under standard pressure (1 atm), this reaction is not 
spontaneous below 681oC, but becomes spontaneous above 
this temperature. 
	 Reactions with both DHo and DSo < 0 favor low temperature; 
	 Those with both DHo and DSo > 0 favor high temperature.
Free Energy and Equilibrium Constant 
• For spontaneous reactions, DG decreases (becomes 
less negative) as the reaction proceeds towards 
equilibrium; 
• At equilibrium, DG = 0; 
• DG = DGo + RTlnK = 0 
• DGo = -RTlnK 
• lnK = -DGo/RT (DGo calculated at temperature T) 
• Equilibrium constant, K = e-(DGo/RT) 
	 DGo < 0, K > 1; reaction favors products formation 
	 DGo > 0, K < 1; reaction favors reactants formation 
	 DGo = 0, K = 1; reaction favors neither reactants nor products
Calculating K from DGo 
• Consider the reaction: N2(g) + 3H2(g)  2NH3(g), 
• At 25oC, DGo = -33 kJ 
• lnK = -(-33 x 103 J/(298 K x 8.314 J/K.mol)) = 13 
• K = e13 = 4.4 x 105 (reaction goes to completion) 
• At 250oC, DGo = 12 kJ; 
• lnK = -(12 x 103 J/(523 K x 8.314 J/K.mol)) = -2.8 
• K = e-2.8 = 0.061 (very little product is formed)
Coupling Reactions 
• A nonspontaneous reaction can be coupled to a 
spontaneous one to make it happen. 
Example: 
• Fe2O3(s)  2Fe(s) + 3/2 O2(g); DGo = 740 kJ (eq-1) 
• CO(g) + ½ O2(g)  CO2(g); DGo = -283 kJ 
• 3CO(g) + 3/2 O2(g)  3CO2(g); DGo = -849 kJ (eq-2) 
Combining eq-1 and eq-2, 
• Fe2O3(s) + 3CO(g)  2Fe(s) + 3CO2(g); DGo = -109 kJ
Coupling Reactions in Biological System 
• The formation of ATP from ADP and H2PO4 
- is 
nonspontaneous, but it can be coupled to the hydrolysis of 
creatine-phosphate that has a negative DGo. 
• ADP + H2PO4 
-  ATP + H2O; DGo = +30 kJ 
• Creatine-phosphate  creatine + phosphate; DGo = -43 kJ 
Combining the two equations yields a spontaneous overall 
reaction: 
• Creatine-phosphate + ADP  Creatine + ATP; DGo = -13 kJ
Rawat’s Creation-rwtdgreat@ 
gmail.com 
rwtdgreat@yahoo.co.uk 
RawatDAgreatt/LinkedIn 
www.slideshare.net/ 
RawatDAgreatt 
Google+/blogger/Facebook 
/ 
Twitter-@RawatDAgreatt 
+919808050301 
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Chemical thermodynamics

  • 1. Chemical Thermodynamics By- Saurav K. Rawat (Rawat DA Greatt) 1
  • 2. Chemical Thermodynamics • The chemistry that deals with energy exchange, entropy, and the spontaneity of a chemical process.
  • 3. Thermodynamics vs. Kinetics • Kinetics Domain  Rate of a reaction depends on the pathway from reactants to products. • Thermodynamics tells us whether a reaction is spontaneous based only on the properties of reactants and products.
  • 4. First Law of Thermodynamics • The change in the internal energy (DE) of a thermodynamic system is equal to the amount of heat energy (q) added to or lost by the system plus work done (w) on or by the system. DE = q + w • For work that only involves gas expansion or compression, w = -pDV;
  • 5. Values of Thermodynamic Functions • FLoT: DE = q + w; – q is assigned a positive value if heat is absorbed, but a negative value if heat is lost by the system; – w is assigned a positive value if work is done on, but a negative value if work is done by the system. – For processes that do not involve phase changes, positive DE results in temperature increase.
  • 6. Spontaneous Processes and Entropy • Thermodynamics lets us predict whether a process will occur but gives no information about the amount of time required for the process. • A spontaneous process is one that occurs without outside intervention.
  • 7. Concept Check Consider 2.4 moles of a gas contained in a 4.0 L bulb at a constant temperature of 32°C. This bulb is connected by a valve to an evacuated 20.0 L bulb. Assume the temperature is constant. a)What should happen to the gas when you open the valve?
  • 8. Concept Check Consider 2.4 moles of a gas contained in a 4.0 L bulb at a constant temperature of 32°C. This bulb is connected by a valve to an evacuated 20.0 L bulb. Assume the temperature is constant. b) Calculate DH, DE, q, and w for the process you described above. All are equal to zero.
  • 9. Concept Check Consider 2.4 moles of a gas contained in a 4.0 L bulb at a constant temperature of 32°C. This bulb is connected by a valve to an evacuated 20.0 L bulb. Assume the temperature is constant. c) Given your answer to part b, what is the driving force for the process? Entropy
  • 10. The Expansion of An Ideal Gas Into an Evacuated Bulb
  • 11. Entropy • Thermodynamic function that describes the number of arrangements that are available to a system existing in a given state.
  • 12. What is Entropy? • A thermodynamic (energy) function that describes the degree of randomness or probability of existence. • As a state function – entropy change depends only on the initial and final states, but not on how the change occurs.
  • 13. Entropy • The driving force for a spontaneous process is an increase in the entropy of the universe.
  • 14. What is the significance of entropy? • Nature spontaneously proceeds toward the state that has the highest probability of (energy) existence – highest entropy • Entropy is used to predict whether a given process/reaction is thermodynamically possible;
  • 15. The Microstates That Give a Particular Arrangement (State)
  • 16. The Microstates That Give a Particular Arrangement (State)
  • 17. Positional Entropy • A gas expands into a vacuum because the expanded state has the highest positional probability of states available to the system. • Therefore: Ssolid < Sliquid << Sgas
  • 18. Entropy: which are most probable?
  • 19. Where do molecules have the higher entropy
  • 20. Concept Check Predict the sign of DS for each of the following, and explain: a) The evaporation of alcohol b) The freezing of water c) Compressing an ideal gas at constant temperature d) Heating an ideal gas at constant pressure e) Dissolving NaCl in water
  • 21. Relative Entropy of Substances • Entropy: – increases from solid to liquid to vapor/gas; – increases as temperature increases; – of gas increases as its volume increases at constant temperature; – increases when gases are mixed. – of elements increases down the group in the periodic table; – of compound increases as its structure becomes more complex.
  • 22. Second Law of Thermodynamics • In any spontaneous process there is always an increase in the entropy of the universe. • The entropy of the universe is increasing. • The total energy of the universe is constant, but the entropy is increasing. DSuniverse = DSsystem + DSsurroundings
  • 23. Second Law of Thermodynamics • Energy tends to flow from a high energy concentration to a dispersed energy state; • Energy dispersion or diffusion is a spontaneous process. • Dispersed or diffused energy is called entropy • According to SLoT, a process/reaction is spontaneous if the entropy of the universe (system + surrounding) increases.
  • 24. Concept Check Effect of Temperature on Spontaneity For the process A(l) A(s), which direction involves an increase in energy randomness? Positional randomness? Explain your answer. As temperature increases/decreases (answer for both), which takes precedence? Why? At what temperature is there a balance between energy randomness and positional randomness?
  • 25. Concept Check Describe the following as spontaneous/non-spontaneous/cannot tell, and explain. A reaction that is: (a) Exothermic and becomes more positionally random Spontaneous (b) Exothermic and becomes less positionally random Cannot tell (c) Endothermic and becomes more positionally random Cannot tell (d) Endothermic and becomes less positionally random Not spontaneous Explain how temperature affects your answers.
  • 26. DSsurr • The sign of DSsurr depends on the direction of the heat flow. • The magnitude of DSsurr depends on the temperature.
  • 29. DSsurr Heat flow (constant P) = change in enthalpy = DH D surr = - DS H T
  • 30. Interplay of DSsys and DSsurr in Determining the Sign of DSuniv
  • 31. Effect of Temperature on DG and Spontaneity —————————————————————————————————— DH DS T DG Comments Examples —————————————————————————————————— • - + high - spontaneous at 2H2O2(l)  2H2O(l) + O2(g) • or low all temperature • + + high - spontaneous at CaCO3(s)  CaO(s) + CO2(g) • high temperature • - - low - spontaneous at N2(g) + 3H2(g)  2NH3(g) • low temperature • + - high + nonspontaneous at 2H2O(l) + O2(g)  2H2O2(l) • or low all temperature ________________________________________________________
  • 32. Free Energy (G) univ = DS - DG (at constant T and P) T • A process (at constant T and P) is spontaneous in the direction in which the free energy decreases.  Negative ΔG means positive ΔSuniv.
  • 33. What is Free Energy?
  • 35. Free Energy (G) • In Thermodynamic System: ΔG = ΔH – TΔS (at constant T and P)
  • 36. Gibb’s Free Energy • For spontaneous reactions, DSuniv = DSsys + DSsurr > 0 DSsurr = -DHsys/T DSuniv = DSsys - DHsys/T -TDSuniv = DGsys = DHsys - TDSsys < 0 DGsys is called Gibb’s free energy • Another criteria for spontaneous process is DGsys < 0
  • 37. Concept Check A liquid is vaporized at its boiling point. Predict the signs of: w – q + DH + DS + DSsurr – DG 0 Explain your answers.
  • 38. Exercise The value of DHvaporization of substance X is 45.7 kJ/mol, and its normal boiling point is 72.5°C. Calculate DS, DSsurr, and DG for the vaporization of one mole of this substance at 72.5°C and 1 atm. DS = 132 J/K·mol DSsurr = -132 J/K·mol DG = 0 kJ/mol
  • 40. Effect of DH and DS on Spontaneity DH DS Result - + spontaneous at all temps + + spontaneous at high temps - - spontaneous at low temps + - not spontaneous at any temp
  • 41. Concept Check Gas A2 reacts with gas B2 to form gas AB at constant temperature and pressure. The bond energy of AB is much greater than that of either reactant. Predict the signs of: DH DSsurr DS DSuniv – + 0 + Explain.
  • 42. Third Law of Thermodynamics • The entropy of a perfect crystal at 0 K is zero. • The entropy of a substance increases with temperature.
  • 43. Standard Entropy Values (S°) • Represent the increase in entropy that occurs when a substance is heated from 0 K to 298 K at 1 atm pressure. ΔS°reaction = ΣnpS°products – ΣnrS°reactants
  • 44. Exercise Calculate DS° for the following reaction: 2Na(s) + 2H2O(l) → 2NaOH(aq) + H2(g) Given the following information: S° (J/K·mol) Na(s) 51 H2O(l) 70 NaOH(aq) 50 H2(g) 131 DS°= –11 J/K
  • 45. Standard Free Energy Change (ΔG°) • The change in free energy that will occur if the reactants in their standard states are converted to the products in their standard states. ΔG° = ΔH° – TΔS° ΔG°reaction = ΣnpG°products – ΣnrG°reactants
  • 46. Concept Check Consider the following system at equilibrium at 25°C. PCl3(g) + Cl2(g) PCl5(g) DG° = −92.50 kJ What will happen to the ratio of partial pressure of PCl5 to partial pressure of PCl3 if the temperature is raised? Explain. The ratio will decrease.
  • 47. Free Energy and Pressure G = G° + RT ln(P) or ΔG = ΔG° + RT ln(Q)
  • 48. The Meaning of ΔG for a Chemical Reaction • A system can achieve the lowest possible free energy by going to equilibrium, not by going to completion.
  • 49. Free Energy and Equilibrium • The equilibrium point occurs at the lowest value of free energy available to the reaction system. ΔG = 0 = ΔG° + RT ln(K) ΔG° = –RT ln(K)
  • 50. Change in Free Energy to Reach Equilibrium
  • 51. Qualitative Relationship Between the Change in Standard Free Energy and the Equilibrium Constant for a Given Reaction
  • 52. Free Energy and Work • Maximum possible useful work obtainable from a process at constant temperature and pressure is equal to the change in free energy. wmax = ΔG
  • 53. Free Energy and Work • Achieving the maximum work available from a spontaneous process can occur only via a hypothetical pathway. Any real pathway wastes energy. • All real processes are irreversible. • First law: You can’t win, you can only break even. • Second law: You can’t break even.
  • 54. Third Law of Thermodynamics • The entropy of a perfect crystalline substance is zero at absolute zero temperature (0.0 K) • Is absolute zero temperature achievable?
  • 55. Standard Entropy, So • The entropy of a substance in its most stable state at 1 atm and 25oC. • The entropy of an ionic species in 1 M solution at 25oC.
  • 56. Entropy and Second Law of Thermodynamics • The second law of thermodynamics states that all spontaneous processes are accompanied by increase in the entropy of the universe. – Universe = System + Surrounding; – System: the process/reaction whose thermodynamic change is being studied; – Surrounding: the part of the universe that interacts with the system.
  • 57. Conditions for Spontaneous Process • Entropy change for a process: DSuniv = DSsys + DSsurr > 0,  process is spontaneous DSuniv = DSsys + DSsurr = 0,  process is at equilibrium • If DSsys < 0, DSsurr > 0, and |DSsurr| > |DSsys| • If DSsurr < 0, DSsys > 0, and |DSsys| > |DSsurr|
  • 58. Thermodynamic Free Energy • It is the maximum amount of chemical energy derived from a spontaneous reaction that can be utilized to do work or to drive a nonspontaneous process. • It is the minimum amount of energy that must be supplied to make a nonspontaneous reaction occur.
  • 59. Entropy Change in Chemical Reactions • At constant temperature and pressure, DSo rxn = SnpSo products – SnrSo reactants • In general, DSo rxn > 0 if Snp > Snr • Example-1: • C3H8(g) + 5O2(g)  3CO2(g) + 4H2O(g), (Snp > Snr) DSo rxn = {(3 x SoCO2) + (4 x SoH2O)} – {(SoC3H8) + (5 x SoO2)} • = {(3 x 214) + (4 x 189)}J/K – {270 + (5 x 205)}J/K • = (642 + 756) J/K – (270 + 1025) J/K = 103 J/K
  • 60. Entropy Change in Chemical Reactions DSo rxn < 0 if Snp < Snr • Example-2: • CO(g) + 2H2(g)  CH3OH(g), (Snp < Snr) DSo rxn = (SoCH3OH) – {(SoCO) + (2 x SoH2)} • = 240 J/K – {198 J/K + (2 x 131 J/K) • = 240 J/K – 460 J/K = -220 J/K
  • 61. Effect of Temperature on DGo DGo = DHo - TDSo • Example-1: • For the reaction: N2(g) + 3H2(g)  2NH3(g), DHo = -92 kJ and DSo = -199 J/K = -0.199 kJ/K • At 25oC, TDSo = 298 K x (-0.199 J/K) = -59.3 kJ • DGo = DHo - TDSo = -92 kJ – (-59.3 kJ) = -33 kJ;  reaction is spontaneous at 25oC • At 250oC, TDSo = 523 K x (-0.199 J/K) = -104 kJ; • DGo = DHo - TDSo = -92 kJ – (-104 kJ) = 12 kJ;  reaction is nonspontaneous at 250oC
  • 62. Effect of Temperature on DGo DGo = DHo – TDSo • Example-2: • For the reaction: CH4(g) + H2O(g)  CO(g) + 3H2(g), DHo = 206 kJ and DSo = 216 J/K = 0.216 kJ/K • At 25oC, TDSo = 298 K x (0.216 J/K) = 64.4 kJ • DGo = DHo - TDSo = 206 kJ – 64.4 kJ = 142 kJ;  reaction is nonspontaneous at 25oC. • At 1200 K, TDSo = 1200 K x (0.216 J/K) = 259 kJ; • DGo = DHo - TDSo = 206 kJ – 259 kJ) = -53 kJ;  reaction is spontaneous at 1200 K
  • 63. DG under Nonstandard Conditions • Free energy change also depends on concentrations and partial pressures; • Under nonstandard conditions (Pi not 1 atm), DG = DGo + RTlnQp, Consider the reaction: N2(g) + 3H2(g)  2NH3(g), Qp = 3 2 (P ) NH3 (P )(P ) N2 H2 Under standard condition, PN2 = PH2 = PNH3 = 1 atm, Qp = 1; lnQp = 0, and DG = DGo
  • 64. DG of reaction under nonstandard condition Consider the following reaction at 250oC: N2(g) + 3H2(g)  2NH3(g), where, PN2 = 5.0 atm, PH2 = 15 atm, and PNH3 = 5.0 atm Qp = 52/(5 x 153) = 1.5 x 10-3 lnQp = ln(1.5 x 10-3 ) = -6.5 Under this condition, DG = DGo + RTlnQp; (For this reaction at 250oC, calculated DGo = 12 kJ) DG = 12 kJ + (0.008314 kJ/T x 523 K x (-6.5)) = 12 kJ – 28 kJ = -16 kJ  spontaneous reaction
  • 65. Transition Temperature • This is a temperature at which a reaction changes from being spontaneous to being nonspontaneous, and vice versa, when Qp or Qc equals 1 (standard condition) • At transition temperature, Tr, DGo = DHo – TrDSo = 0;  Tr = DHo/DSo For reaction: N2(g) + 3H2(g)  2NH3(g), Tr = -92 kJ/(-0.199 kJ/K) = 460 K = 190oC Under standard pressure (1 atm), this reaction is spontaneous below 190oC, but becomes nonspontaneous above this temperqature.
  • 66. Transition Temperature • For reaction: CH4(g) + H2O(g)  CO(g) + 3H2(g), DHo = 206 kJ and DSo = 216 J/K = 0.216 kJ/K DGo = DHo + TrDSo = 0, Tr = 206 kJ/(0.216 kJ/K) = 954 K = 681oC Under standard pressure (1 atm), this reaction is not spontaneous below 681oC, but becomes spontaneous above this temperature. Reactions with both DHo and DSo < 0 favor low temperature; Those with both DHo and DSo > 0 favor high temperature.
  • 67. Free Energy and Equilibrium Constant • For spontaneous reactions, DG decreases (becomes less negative) as the reaction proceeds towards equilibrium; • At equilibrium, DG = 0; • DG = DGo + RTlnK = 0 • DGo = -RTlnK • lnK = -DGo/RT (DGo calculated at temperature T) • Equilibrium constant, K = e-(DGo/RT) DGo < 0, K > 1; reaction favors products formation DGo > 0, K < 1; reaction favors reactants formation DGo = 0, K = 1; reaction favors neither reactants nor products
  • 68. Calculating K from DGo • Consider the reaction: N2(g) + 3H2(g)  2NH3(g), • At 25oC, DGo = -33 kJ • lnK = -(-33 x 103 J/(298 K x 8.314 J/K.mol)) = 13 • K = e13 = 4.4 x 105 (reaction goes to completion) • At 250oC, DGo = 12 kJ; • lnK = -(12 x 103 J/(523 K x 8.314 J/K.mol)) = -2.8 • K = e-2.8 = 0.061 (very little product is formed)
  • 69. Coupling Reactions • A nonspontaneous reaction can be coupled to a spontaneous one to make it happen. Example: • Fe2O3(s)  2Fe(s) + 3/2 O2(g); DGo = 740 kJ (eq-1) • CO(g) + ½ O2(g)  CO2(g); DGo = -283 kJ • 3CO(g) + 3/2 O2(g)  3CO2(g); DGo = -849 kJ (eq-2) Combining eq-1 and eq-2, • Fe2O3(s) + 3CO(g)  2Fe(s) + 3CO2(g); DGo = -109 kJ
  • 70. Coupling Reactions in Biological System • The formation of ATP from ADP and H2PO4 - is nonspontaneous, but it can be coupled to the hydrolysis of creatine-phosphate that has a negative DGo. • ADP + H2PO4 -  ATP + H2O; DGo = +30 kJ • Creatine-phosphate  creatine + phosphate; DGo = -43 kJ Combining the two equations yields a spontaneous overall reaction: • Creatine-phosphate + ADP  Creatine + ATP; DGo = -13 kJ
  • 71. Rawat’s Creation-rwtdgreat@ gmail.com rwtdgreat@yahoo.co.uk RawatDAgreatt/LinkedIn www.slideshare.net/ RawatDAgreatt Google+/blogger/Facebook / Twitter-@RawatDAgreatt +919808050301 +919958249693

Notas del editor

  1. The gas should spread evenly throughout the two bulbs.
  2. All are equal to zero. Since it is a constant temperature process, H = 0 and E = 0. The gas is working against zero pressure (evacuated bulb) so w = 0. E = q + w, so q = 0.
  3. Some students are probably aware of the concept of entropy. This is a good introduction to the concept.
  4. a) + (a liquid is turning into a gas) b) - (more order in a solid than a liquid) c) - (the volume of the container is decreasing) d) + (the volume of the container is increasing) e) + (there is less order as the salt dissociates and spreads throughout the water)
  5. Since energy is required to melt a solid, the reaction as written is exothermic. Thus, energy randomness favors the right (product; solid). Since a liquid has less order than a solid, positional randomness favors the left (reactant; liquid). As temperature increases, positional randomness is favored (at higher temperatures the fact that energy is released becomes less important). As temperature decreases, energy randomness is favored. There is a balance at the melting point.
  6. a) Spontaneous (both driving forces are favorable). An example is the combustion of a hydrocarbon. b) Cannot tell (exothermic is favorable, positional randomness is not). An example is the freezing of water, which becomes spontaneous as the temperature of water is decreased. c) Cannot tell (positional randomness is favorable, endothermic is not). An example is the vaporization of water, which becomes spontaneous as the temperature of water is increased.. d) Not spontaneous (both driving forces are unfavorable). Questions &amp;quot;a&amp;quot; and &amp;quot;d&amp;quot; are not affected by temperature. Choices &amp;quot;b&amp;quot; and &amp;quot;c&amp;quot; are explained above.
  7. As a liquid goes to vapor, it does work on the surroundings (expansion occurs). Heat is required for this process. Thus, w = negative; q = H = positive. S = positive (a gas is more disordered than a liquid), and Ssurr = negative (heat comes from the surroundings to the system); G = 0 because the system is at its boiling point and therefore at equilibrium.
  8. S = 132 J/K·mol Ssurr = -132 J/k·mol G = 0 kJ/mol
  9. Since the average bond energy of the products is greater than the average bond energies of the reactants, the reaction is exothermic as written. Thus, the sign of H is negative; Ssurr is positive; S is close to zero (cannot tell for sure); and Suniv is positive.
  10. [2(50) + 131] – [2(51) + 2(70)] = –11 J/K ΔS°= –11 J/K
  11. S is negative (unfavorable) yet the reaction is spontaneous (G is negative). Thus, H must be negative (exothermic, favorable). Thus, as the temperature is increased, the reaction proceeds to the left, decreasing the ratio of partial pressure of PCl5 to the partial pressure of PCl3.