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Chapter 19: Chemical Thermodynamics

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Chapter 19: Chemical Thermodynamics Tyler Brown Hailey Messenger Shiv Patel Agil Jose Example Cyclopropane and propylene isomers both have the formula C3H6. – PowerPoint PPT presentation

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Title: Chapter 19: Chemical Thermodynamics


1
Chapter 19 Chemical Thermodynamics
  • Tyler Brown
  • Hailey Messenger
  • Shiv Patel
  • Agil Jose

2
19.1 Spontaneous Processes
3
19.1 Spontaneous Processes
  • Spontaneous Process
  • A process that proceeds on its own without any
    outside assistance
  • Occurs in a definite direction

Processes that are spontaneous in one direction
are nonspontaneous in the other (Pg 805
Brown and LeMay)
4
19.1 Spontaneous Processes
  • Reversible Process
  • A process in which the system is changed in a way
    that the system and surroundings can be restored
    to their original state by exactly reversing the
    change (can be completely restored to original
    condition)
  • Reversible processes reverse direction whenever
    an infinitesimal change is made in some property
    of the system

5
19.1 Spontaneous Processes
  • Irreversible Process
  • Cannot be reversed to return system and
    surroundings to original state

6
19.1 Spontaneous Processes
  • Isothermal Process
  • A process with a constant temperature

7
19.1 Spontaneous Processes
  • First Law of Thermodynamics Energy is conserved
  • Physical and chemical processes have a
    directional character (Pg 804)
  • I.e. Sodium and Chlorine come together on their
    own to make NaCl, but it does not decompose of
    its own accord.

8
19.1 Spontaneous Processes
  • Experimental conditions help to determine if a
    process is spontaneous
  • I.e. When the temperature gt 0C in ordinary
    atmospheric pressure, ice melting is spontaneous.
  • In these conditions, liquid water turning in to
    ice is not spontaneous

9
19.1 Spontaneous Processes
  • Entropy The ratio of heat delivered to the
    temperature at which it is delivered
  • A reversible change produces the maximum amount
    of work that can be achieved by the system on the
    surroundings (wrev wmax) (Page 807)
  • All spontaneous processes are IRREVERSIBLE

10
19.1 Spontaneous Processes
  • Tell whether or not the following process is
    spontaneous
  • Ice melts at -1 degree Celsius

11
19.1 Spontaneous Processes
  • Tell whether or not the following process is
    spontaneous
  • Ice melts at -1 degree Celsius
  • This would not be spontaneous because Ice does
    not melt under 0 degrees Celsius. This reaction
    would be spontaneous in the reverse reaction

12
19.1 Spontaneous Processes
  • 19.1 Problems 7-18

13
19.2 Entropy and the Second Law of Thermodynamics
14
19.3 The Molecular Interpretation of Entropy
15
Molecular motion
  • Translational Motion entire molecule moves in
    one direction (like throwing a baseball)
  • Vibrational Motion atoms in the molecule
    periodically move toward and away from one
    another
  • Rotational Motion molecules spin like a top

16
What is Statistical Thermodynamics?
  • Its the use of tools of statistics and
    probability to provide the link between
    macroscopic and microscopic worlds
  • We molecules in bulk in a microstate a single
    possible arrangement of the positions and kinetic
    energies of gas molecules in a specific
    thermodynamic state

17
So what equation do we use?
  • Boltzmann created this beautiful equation
  • S k lnW
  • K is Boltzmanns constant which is 1.38 x
    10-23J/K
  • -This means entropy is the measure of how many
    microstates are associated with a particular
    macroscopic state

18
Relationship between microstates and entropy
  • The more microstates, the more entropy
  • Increasing volume, temperature, and number of
    molecules increases entropy due to larger number
    of microstates

19
GENERALLY SPEAKING
  • Entropy increases when
  • Gases are formed from either solids or liquids
  • Liquids or solutions are formed from solids
  • The number of gas molecules increases during a
    chemical reaction

20
The Third Law of Thermodynamics
  • The entropy of a pure crystalline substance at
    absolute zero is zero
  • S(0 K) 0
  • - Makes sense because when there is no molecular
    motion (temp is 0 K), there is only ONE microstate

21
Trends
  • Sharp increase of entropy at melting points
  • Sharp increase of entropy at boiling points
  • Entropy of solids lt Entropy of liquids lt Entropy
    of gas

22
Example
  • What will the sign of change of entropy be for
    the following reactions?
  • 2Na(s) Cl2 (g) 2NaCl (s)
  • 2H2 (g) O2 (g) 2H2O (l)

23
Answers
  • Because of Boltzmanns equation, we know that the
    more particles there are in a system, the more
    microstates there are, so the more entropy there
    is, so
  • The reaction to form NaCl has a negative sign for
    change in entropy, since there are less particles
    after the reaction
  • The reaction to form water also has a negative
    sign for change in entropy since there are less
    particles

24
Example
  • In a chemical reaction two gases combine to form
    a solid. What do you expect for the sign of
    change in S? For which of the processes does the
    entropy of the system increase? A)The melting of
    ice cubes at -5 degrees Celsius and 1 atm
    pressure B) dissolution of sugar in a cup of hot
    coffee C) the reaction of nitrogen atoms to form
    N2

25
Answer
  • Entropy decreases when two gases form a solid, so
    negative sign
  • A) Positive because the ice is melting from a
    structured solid to unstructured liquid
  • B) Positive because the sugar went from being
    structured solids to numerous separated particles
  • C) Negative, there is a huge decrease in the
    number of gas particles (by 1/2 to be exact)

26
Practice, practice, practice!
  • Page 838 s 19.27 19.40
  • A closer look on page 810

27
19.4 Entropy Changes in Chemical Reactions
28
How do we do it?
  • We cant measure change in entropy for a
    reaction, but we CAN find the absolute value of
    the entropy for many substances at any
    temperature
  • Standard molar entropies are denoted by S
    (pronounced S knot) for any pure substance in
    their standard state at 1 atm

29
Observations on Standard Entropy
  • Standard molar entropies (SME) of elements at
    reference temperature 298 K are not zero
  • SME of gases greater than liquids
  • SME generally increase with molar mass
  • SME generally increase with number of atoms in
    molecular formula

30
So whats the equation we use?
  • ?S SnS(products) SnS(reactants)
  • In english
  • Change in entropy equals sum of entropies of
    products minus the sum of entropies of reactants

31
Entropy Changes in the Surroundings
  • The change in entropy of the surroundings will
    depend on how much heat is absorbed or given off
    by the system
  • Isothermal process equation
  • ?Ssurr-qsys/T
  • - At constant pressure, qsys is the enthalpy
    change of the system, ?H

32
Example
  • Calculate change in standard entropy for the
    following reaction
  • 2Na(s) Cl2 (g) 2NaCl (s)

33
Answer
  • 1. The standard entropy change is equal to the
    standard entropy of products minus the reactants
  • 2. So we must first find the standard entropy of
    the products(using a standard entropy table), and
    multiply them by the number of moles in the
    reaction
  • Standard entropy of NaCl 72.1 J/K-mol, so
    2(72.1) 144.2
  • 3. Then we find the standard entropy of reactants
  • Standard entropy of Na 51.2 J/K-mol, so
    2(51.2) 102.4 J/K-mol
  • Standard entropy of Cl2 223.1 J/K-mol, 223.1
    J/K-mol
  • 4. Now we subtract product and reactants
  • 144.2 J/K-mol (102.4 J/K-mol 223.1 J/K-mol)
    - 181.3 J/K-mol

34
Example
  • Cyclopropane and propylene isomers both have the
    formula C3H6. Based on the molecular structures
    shown, which of these isomers would you expect to
    have the higher standard molar entropy at 25
    degrees Celsius?

Cyclopropane
Propylene
35
Answer
  • Propylene because it is much less organized
    compared to Cyclopropane

36
We love to practice!
  • Page 839 s 19.41 19.48
  • Example on page 821, figure 19.5

37
19.5 Gibbs Free Energy
38
19.5 Gibbs Free Energy
  • Standard Free Energies of Formation Used to
    calculate standard free-energy change for
    chemical processes

39
19.5 Gibbs Free Energy
  • Equation for Standard Free-Energy Change
  • ?G Sn?Gf (products) - Sm?Gf (reactants)

40
19.5 Gibbs Free Energy
  • G H TS
  • T is the absolute temperature.
  • The change in free energy of a system (?G) is
    given by ?G ?H T?S

41
19.5 Gibbs Free Energy
  • If ?G is negative, the reaction is spontaneous
  • If ?G is zero, then reaction is at equilibrium
  • If ?G is positive, the forward reaction is not
    spontaneous, but the reverse reaction is.

42
19.5 Gibbs Free Energy
  • For a certain chemical reaction, ?H -35.4 kJ
    and ?S - 85.5 J/K. Calculate ?G for the
    reaction at 298 K.

43
19.5 Gibbs Free Energy
  • For a certain chemical reaction, ?H -35.4 kJ
    and ?S - 85.5 J/K. Calculate ?G for the
    reaction at 298 K (19.51 C)
  • ?G ?H T?S
  • ?G - 35.4 kJ (298K)(-85.5 J/K)
  • ?G - 35.4 kJ 25500 J
  • ?G -35.4 kJ 25.5 kJ
  • ?G -9.9 kJ

44
19.5 Gibbs Free Energy
  • 19.5 Problems 49 -70

45
19.6 Free Energy and Temperature
46
19.6 Free Energy and Temperature
  • The equation ?G?H(T?S) in which ?H is the
    enthalpy term and T?S is the entropy term, can
    be used to demonstrate how free energy is
    affected by the change in temperature.
  • The value of T?S depends directly on the
    absolute temperature, T, ?G will vary with the
    temperature.

47
19.6 Free Energy and Temperature
  • T is a positive number at all temperatures other
    than absolute zero.
  • Both the enthalpy and entropy can be either
    positive or negative.
  • When ?S is positive, which means greater
    randomness than the original state, then the T?S
    is negative. When the ?S is negative, then the
    T?S is positive.

48
19.6 Free Energy and Temperature
  • ?G will always be negative when the process is
    spontaneous, and the opposite is true when the
    process is not spontaneous.

49
19.6 Free Energy and Temperature
  • H2O(s) ? H2O(l) ?Hgt0 ?Sgt0
  • This process is endothermic, meaning the ?H is
    positive. Entropy also increases with this
    process, meaning that ?S is positive as well,
    which makes T?S a negative value. This means
    that the T?S term dominates, making ?G negative.
    A negative ?G means that this process is
    spontaneous at Tgt0ºC

50
19.6 Free Energy and Temperature
  • Calculate ?G for 2NO2(g) ? N2O4(g) at 298K using
    appendix C.

51
19.6 Free Energy and Temperature
  • ?H 2NO2(g) ? N2O4(g) -58.02 kJ/mol
  • ?S 2NO2(g) ? N2O4(g) -175.79 J/K

52
19.6 Free Energy and Temperature
  • ?Gº
  • -58.02kJ (298K)(-175.79J/K)(1kJ/1000J)
  • -58.02kJ (298K)(-0.176kJ/K)
  • -58.02kJ (-52.45kJ)
  • ?Gº -5.57kJ
  • This means that at 298K,
  • 2NO2(g) ? N2O4(g) is a spontaneous reaction.

53
19.6 Free Energy and Temperature
  • Textbook problems chapter 19, 65,66,79. 80, and
    87

54
19.7 Free Energy and the Equilibrium Constant
55
Most reactions occur in nonstandard conditions
  • To find the free energy in nonstandard reactions,
    we use the standard free energy change to
    calculate
  • ?G ?G RT ln(Q)
  • R is ideal gas constant 8.314 J/mol-K
  • T is absolute temperature
  • Q is reaction quotient for that particular
    mixture of interest

56
Some more info
  • At equilibrium ?G 0
  • Q equilibrium constant K

57
Trends
  • The more negative ?G, is the larger K is
  • The more positive ?G is, the smaller K is

58
Example
  • 2CO(g) O2 (g) 2CO2 (g)
  • Calculate the change in free energy for the above
    reaction at 298K, for a reaction mixture that
    consists of 1.0 atm O2 , 2.0 atm CO , and 0.75
    atm CO2

59
Answer
  • First we must find Q in order to use the equation
    provided earlier. So we solve for the reaction
    quotient
  • Q(PCO2 )2 / (PCO)2(PO2 )(.75 atm)2 / (2.0 atm)2
    (1.0 atm) .14atm
  • 2. Now calculate standard change in free energy
    for reaction using tables
  • Products Reactants, so 2(-394.4kJ/mol)
    (2(-137.2kJ/mol) 0)
  • Change in standard free energy is -514.4 kJ/mol
  • 3. Now we can finally use ?G ?G RT ln(Q)
  • ?G (-514.4 kJ/mol) (8.314 J/mol-K)(298 K) (1
    kJ/1000J)ln(.14)
  • (-514.4 kJ/mol) 4.871 kJ/mol -519.271 -
    520 kJ/mol

60
Practice Problems
  • Page 841
  • Problems 19.71 19.95
  • You can find answers on pages A-24 thru A-25

61
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