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Chapter 8 : Energy, Enthalpy, and
Thermochemistry
Chapter 9: Energy, Enthalpy, and Thermochemistry
Energy is the capacity to do work or to produce heat.
Energy is conserved.
The law of conservation of energy states that energy can be
converted from one form to another but can be neither
created nor destroyed.
The energy of the universe is constant.
Energy can be classified as either potential energy or kinetic
energy.
Potential energy is energy due to position or composition.
(example: the energy released when gasoline is burned
results from differences in the attractive forces between
nuclei and electrons in the reactants and products)
The kinetic energy of an object is due to the motion of the
object and depends on the mass of the object (m) and its
velocity (v): KE = ½(mv2)
There are two ways to transfer energy: through work and through
heat.
Heat involves the transfer of energy between two objects due to a
temperature difference.
Work is defined as a force acting over a distance.
Energy change is independent of the pathway; however, work and
heat are both dependent on pathway.
A state function (or a state property) refers to a property of the
system that is independent of the particular pathway taken.
Energy is a state function, but work and heat are not state
functions.
Chemical energy
The system is the part of the universe on which we wish to
focus attention.
The surrounding include everything else in the universe.
In a chemical system we define the system as the reactants
and the products of the reaction.
The surroundings consist of the reaction container, the room,
and everything else other than the reactants and products.
When a reaction results in the evolution of heat, it is said to
be exothermic; that is, energy flows out of the system.
Reactions that absorb energy from the surroundings are said
to be endothermic. That is, when the heat flow is into a
system, the process is endothermic.
In any exothermic reaction, the potential energy stored in the
chemical bonds is being converted to thermal energy (random
kinetic energy) via heat.
The combustion of methane releases the quantity of energy
Δ(PE) to the surroundings via heat flow.
This is an exothermic process.
Energy that flows into the system as heat is used to increase
the potential energy of the system.
This is an endothermic process.
The study of energy and its interconversions is called
thermodynamics.
The internal energy (E) of a system can be changed by a flow
of work, heat, or both.
ΔE = q + w
ΔE is the change in the system’s internal energy
q represents heat
w represents work
Thermodynamic quantities consist of two parts: a number (giving
the magnitude of the change); and a sign (indicating the direction
of the flow.
Positive sign indicates that the
system’s energy is increasing.
Negative sign indicates that the
system’s energy is decreasing.
If the system does work on the surroundings → energy flows
out of the system → w is negative.
If the surroundings do work on the system → energy flows
into the system → w is positive.
We always take the system’s point of view.
A common type of work associated with chemical processes is
work done by a gas (through expansion) or work done to a gas
(through compression).
Suppose we have a gas
confined to a cylindrical
container with a movable
piston.
F is the force acting on a
piston of area A.
The pressure of the gas is defined as force per unit area:
Work is defined as a force applied over a given distance, so if the
piston moves a distance Δh, then the magnitude of the work is:
The change in volume, ΔV, resulting from the piston moving a
distance Δh is:
Therefore,
w and PΔV have opposite signs since when the gas expands (ΔV is
positive), work flows into the surrounding (w is negative). This
leads to the equation:
A
F
P =
h
A
P
h
F ∆
×
×
=
∆
×
=
work
h
A
V ∆
×
=
∆
V
P
h
A
P ∆
=
∆
×
×
=
work
V
P
w ∆
−
=
For a gas expanding against an external pressure P, ΔV is
positive and w is negative, since work flows out of the system.
When a gas is compressed, ΔV is negative and w is positive,
since work flows into the system.
P in PΔV refers to the external pressure. The pressure that
causes a compression or that resists an expansion.
The work accompanying a change in volume of a gas is often
called “PV work”.
Enthalpy (H) is:
H = E + PV
E: the internal energy of the system
P: pressure of the system
V: volume of the system
Enthalpy is a state function.
Consider a process carried out at constant pressure, where
the only work allowed is PV work (w = - PΔV):
ΔE = qp + w = qp – PΔV
→ qp = ΔE + PΔV
where q is the heat at constant pressure.
From the definition of enthalpy H = E + PV:
ΔH = ΔE + Δ(PV)
At constant pressure
ΔH = ΔE + PΔV
This expression is identical to qp = ΔE + PΔV → ΔH = qp
At constant pressure (where only PV work is allowed), the
change in enthalpy (ΔH) of the system is equal to the energy
flow as heat.
For a chemical reaction, the enthalpy change is given by:
ΔH = Hproducts – Hreactants
Hproducts > Hreactants → ΔH > 0 → heat absorbed by the system
→ the reaction is endothermic
Hproducts < Hreactants → ΔH < 0 → heat is generated by the
system → the reaction is exothermic
The heat associated with a chemical reaction can be
determined experimentally using a calorimeter.
Calorimetry, the science of measuring heat, is based on
observing the temperature change when a body absorbs or
discharges energy as heat.
The heat capacity of a substance is defined as
In defining the heat capacity of a substance, the amount of
substance must be specified.
Specific heat capacity: the energy required to raise the
temperature of 1 g of a substance by 1⁰C. Units: J K-1 g-1 or J
⁰C-1 g-1.
Molar heat capacity: the energy required to raise the
temperature of 1 mole of a substance by 1⁰C. Unit: J K-1 mol-1
or J ⁰C-1 mol-1.
A constant pressure
calorimeter is used to
determine the changes in
enthalpy occurring in solution.
In a constant pressure
calorimeter, the pressure
(atmospheric pressure)
remains constant during the
process.
The change in enthalpy equals
the heat.
Example:
Mixing 50.0 mL of 1.0 M HCl at 25⁰C with 50.0 mL of 1.0 M
NaOH at 25⁰C in a calorimeter, the temperature is observed to
increase to 31.9⁰C.
The net ionic equation for this reaction is:
H+ (aq) + OH- (aq) → H2O (l)
Since the temperature of the mixed solution increases, the
chemical reaction is releasing energy as heat.
The quantity of energy released can be determined from the
temperature increase, the mass of the solution, and the
specific heat capacity of the solution.
Calculation of ΔH and ΔE for Cases in Which PV Work Occurs
In constant pressure calorimetry, the reactions occur in
solution, where no appreciable volume changes occur (the
total volume of the reactant solution is the sum of the
volumes of solutions that are mixed and remains constant as
the reaction proceeds).
Under these conditions (ΔV = 0, PΔV = 0, and w = 0):
ΔE = qp + w = ΔH + 0
However, when a reaction involving gases is considered at
constant pressure, ΔE may not equal ΔH.
In going from reactants to products, the volume of the system
decreases because the number of moles of gas decreases.
Thus w>0 and the work flows into the system.
Then:
2SO2(g) + O2(g) → 2SO3(g)
A bomb calorimeter is used to study the energy changes in
reactions under conditions of constant volume.
ΔV = 0 and w = 0
Example:
A 0.5269 g sample of octane (C8H18) is placed in a bomb
calorimeter known to have a heat capacity of 11.3 kJ/⁰C (11.3
kJ of energy is required to raise the temperature of the water
and other parts of the calorimeter by 1⁰C).
The octane is ignited in the presence of excess oxygen,
causing the temperature of the calorimeter to increase by
2.25 ⁰C.
What is the amount of energy released by the reaction? What
is the change in internal energy?
The enthalpy is a state function.
The change in enthalpy in going from a particular set of
reactants to a particular set of products is the same whether
the reaction takes place in one step or in a series of steps.
Consider the oxidation of nitrogen to produce nitrogen
dioxide.
The overall reaction can be written in one step:
Or in two distinct steps:
The sum of the two steps gives the net, or overall reaction
and ΔH1 = ΔH2 + ΔH3 = 68 kJ
Characteristics of Enthalpy Changes
ΔH = [-1273 + 2035 + 3(-286) +3(44)] kJ = +36 kJ
The standard enthalpy of formation of a compound is the
change in enthalpy that accompanies the formation of 1 mole of a
compound from its elements with all substances in their standard
states.
The superscript zero indicates that the process has been carried
out under standard conditions (standard state).
Examples:
The formation of nitrogen dioxide:
½ N2(g) + O2(g) → NO2(g) = 34 kJ/mol
The formation reaction of methanol:
C(s) + 2H2(g) + 1/2O2(g) → CH3OH(l) = -239 kJ/mol
)
( 0
f
H
∆
0
f
H
∆
0
f
H
∆
Enthalpies of formation are always given per mole of product with
the product in its standard state.
The enthalpy of
formation of an
element in its
standard state is zero.
0
)
(
0
=
∆ element
H f
Since enthalpy is a state function, we can invoke Hess’s law and
choose any convenient pathway from reactants to products and
then sum the enthalpy changes.
Pathway involves taking the reactants apart into the respective
elements in their standard states in reactions (a) and (b) and then
forming the products from these elements in reactions (c) and (d)
The enthalpy change for a given reaction can be calculated by
subtracting the enthalpies of formation of the reactants from
the enthalpies of formation of the products.
νi and νj are the stochiometric coefficients of the products
and reactants from the balanced chemical equation.
)
reactants
(
)
products
( 0
0
0
∑ ∑ ∆
−
∆
=
∆ f
j
f
i
reaction H
H
H ν
ν
)
reactants
(
)
products
( 0
0
0
∑ ∑ ∆
−
∆
=
∆ f
j
f
i
reaction H
H
H ν
ν
HOMEWORK
Chap.9: 18, 19, 26, 41, 43, 44, 48, 49,
57, 62, 74, 77
Calculate the internal energy change for each of the
following:
a) One hundred (100.) joules of work are required to
compress a gas. At the same time, the gas releases 23 J
of heat.
b) A piston is compressed from a volume of 8.30 L to 2.80
L against a constant pressure of 1.90 atm. In the
process, there is a heat gain by the system of 350 J.
c) A piston expands against 1.00 atm of pressure from
11.2 L to 29.1 L. In the process, 1037 J of heat is
absorbed.
18
19
26
A sample of nickel is heated to 99.8⁰C and
placed in a coffee cup calorimeter containing
150.0 g water at 23.5⁰C. After the metal cools,
the final temperature of metal and water
mixture is 25.0⁰C. If the specific heat capacity
of nickel is 0.444 J/⁰C·g, what mass of nickel
was originally heated? Assume no heat loss to
the surroundings.
41
A biology experiment requires the preparation
of a water bath at 37⁰C (body temperature).
The temperature of the cold tap water is
22.0⁰C, and the temperature of the hot tap
water is 55.0⁰C. If a student starts with 90.0 g
of cold water, what mass of hot water must be
added to reach 37.0⁰C?
43
44
48
49
57
62
74
0
f
H
∆ (CO) = 110.5 kJ/mol
77

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Ch 8 - Energy, Enthalpy, and Thermochemistry.pdf

  • 1. Chapter 8 : Energy, Enthalpy, and Thermochemistry Chapter 9: Energy, Enthalpy, and Thermochemistry
  • 2. Energy is the capacity to do work or to produce heat. Energy is conserved. The law of conservation of energy states that energy can be converted from one form to another but can be neither created nor destroyed. The energy of the universe is constant.
  • 3. Energy can be classified as either potential energy or kinetic energy. Potential energy is energy due to position or composition. (example: the energy released when gasoline is burned results from differences in the attractive forces between nuclei and electrons in the reactants and products) The kinetic energy of an object is due to the motion of the object and depends on the mass of the object (m) and its velocity (v): KE = ½(mv2)
  • 4. There are two ways to transfer energy: through work and through heat. Heat involves the transfer of energy between two objects due to a temperature difference. Work is defined as a force acting over a distance. Energy change is independent of the pathway; however, work and heat are both dependent on pathway. A state function (or a state property) refers to a property of the system that is independent of the particular pathway taken. Energy is a state function, but work and heat are not state functions.
  • 5. Chemical energy The system is the part of the universe on which we wish to focus attention. The surrounding include everything else in the universe. In a chemical system we define the system as the reactants and the products of the reaction. The surroundings consist of the reaction container, the room, and everything else other than the reactants and products.
  • 6. When a reaction results in the evolution of heat, it is said to be exothermic; that is, energy flows out of the system. Reactions that absorb energy from the surroundings are said to be endothermic. That is, when the heat flow is into a system, the process is endothermic. In any exothermic reaction, the potential energy stored in the chemical bonds is being converted to thermal energy (random kinetic energy) via heat.
  • 7. The combustion of methane releases the quantity of energy Δ(PE) to the surroundings via heat flow. This is an exothermic process.
  • 8. Energy that flows into the system as heat is used to increase the potential energy of the system. This is an endothermic process.
  • 9. The study of energy and its interconversions is called thermodynamics. The internal energy (E) of a system can be changed by a flow of work, heat, or both. ΔE = q + w ΔE is the change in the system’s internal energy q represents heat w represents work
  • 10. Thermodynamic quantities consist of two parts: a number (giving the magnitude of the change); and a sign (indicating the direction of the flow. Positive sign indicates that the system’s energy is increasing. Negative sign indicates that the system’s energy is decreasing.
  • 11. If the system does work on the surroundings → energy flows out of the system → w is negative. If the surroundings do work on the system → energy flows into the system → w is positive. We always take the system’s point of view.
  • 12. A common type of work associated with chemical processes is work done by a gas (through expansion) or work done to a gas (through compression). Suppose we have a gas confined to a cylindrical container with a movable piston. F is the force acting on a piston of area A.
  • 13. The pressure of the gas is defined as force per unit area: Work is defined as a force applied over a given distance, so if the piston moves a distance Δh, then the magnitude of the work is: The change in volume, ΔV, resulting from the piston moving a distance Δh is: Therefore, w and PΔV have opposite signs since when the gas expands (ΔV is positive), work flows into the surrounding (w is negative). This leads to the equation: A F P = h A P h F ∆ × × = ∆ × = work h A V ∆ × = ∆ V P h A P ∆ = ∆ × × = work V P w ∆ − =
  • 14. For a gas expanding against an external pressure P, ΔV is positive and w is negative, since work flows out of the system. When a gas is compressed, ΔV is negative and w is positive, since work flows into the system. P in PΔV refers to the external pressure. The pressure that causes a compression or that resists an expansion. The work accompanying a change in volume of a gas is often called “PV work”.
  • 15.
  • 16.
  • 17.
  • 18. Enthalpy (H) is: H = E + PV E: the internal energy of the system P: pressure of the system V: volume of the system Enthalpy is a state function. Consider a process carried out at constant pressure, where the only work allowed is PV work (w = - PΔV): ΔE = qp + w = qp – PΔV → qp = ΔE + PΔV where q is the heat at constant pressure.
  • 19. From the definition of enthalpy H = E + PV: ΔH = ΔE + Δ(PV) At constant pressure ΔH = ΔE + PΔV This expression is identical to qp = ΔE + PΔV → ΔH = qp At constant pressure (where only PV work is allowed), the change in enthalpy (ΔH) of the system is equal to the energy flow as heat. For a chemical reaction, the enthalpy change is given by: ΔH = Hproducts – Hreactants Hproducts > Hreactants → ΔH > 0 → heat absorbed by the system → the reaction is endothermic Hproducts < Hreactants → ΔH < 0 → heat is generated by the system → the reaction is exothermic
  • 20. The heat associated with a chemical reaction can be determined experimentally using a calorimeter. Calorimetry, the science of measuring heat, is based on observing the temperature change when a body absorbs or discharges energy as heat. The heat capacity of a substance is defined as
  • 21. In defining the heat capacity of a substance, the amount of substance must be specified. Specific heat capacity: the energy required to raise the temperature of 1 g of a substance by 1⁰C. Units: J K-1 g-1 or J ⁰C-1 g-1. Molar heat capacity: the energy required to raise the temperature of 1 mole of a substance by 1⁰C. Unit: J K-1 mol-1 or J ⁰C-1 mol-1.
  • 22.
  • 23. A constant pressure calorimeter is used to determine the changes in enthalpy occurring in solution. In a constant pressure calorimeter, the pressure (atmospheric pressure) remains constant during the process. The change in enthalpy equals the heat.
  • 24. Example: Mixing 50.0 mL of 1.0 M HCl at 25⁰C with 50.0 mL of 1.0 M NaOH at 25⁰C in a calorimeter, the temperature is observed to increase to 31.9⁰C. The net ionic equation for this reaction is: H+ (aq) + OH- (aq) → H2O (l) Since the temperature of the mixed solution increases, the chemical reaction is releasing energy as heat. The quantity of energy released can be determined from the temperature increase, the mass of the solution, and the specific heat capacity of the solution.
  • 25.
  • 26.
  • 27.
  • 28.
  • 29. Calculation of ΔH and ΔE for Cases in Which PV Work Occurs In constant pressure calorimetry, the reactions occur in solution, where no appreciable volume changes occur (the total volume of the reactant solution is the sum of the volumes of solutions that are mixed and remains constant as the reaction proceeds). Under these conditions (ΔV = 0, PΔV = 0, and w = 0): ΔE = qp + w = ΔH + 0 However, when a reaction involving gases is considered at constant pressure, ΔE may not equal ΔH.
  • 30. In going from reactants to products, the volume of the system decreases because the number of moles of gas decreases. Thus w>0 and the work flows into the system. Then: 2SO2(g) + O2(g) → 2SO3(g)
  • 31.
  • 32.
  • 33. A bomb calorimeter is used to study the energy changes in reactions under conditions of constant volume. ΔV = 0 and w = 0
  • 34. Example: A 0.5269 g sample of octane (C8H18) is placed in a bomb calorimeter known to have a heat capacity of 11.3 kJ/⁰C (11.3 kJ of energy is required to raise the temperature of the water and other parts of the calorimeter by 1⁰C). The octane is ignited in the presence of excess oxygen, causing the temperature of the calorimeter to increase by 2.25 ⁰C. What is the amount of energy released by the reaction? What is the change in internal energy?
  • 35.
  • 36.
  • 37.
  • 38. The enthalpy is a state function. The change in enthalpy in going from a particular set of reactants to a particular set of products is the same whether the reaction takes place in one step or in a series of steps. Consider the oxidation of nitrogen to produce nitrogen dioxide. The overall reaction can be written in one step:
  • 39. Or in two distinct steps: The sum of the two steps gives the net, or overall reaction and ΔH1 = ΔH2 + ΔH3 = 68 kJ
  • 41. ΔH = [-1273 + 2035 + 3(-286) +3(44)] kJ = +36 kJ
  • 42. The standard enthalpy of formation of a compound is the change in enthalpy that accompanies the formation of 1 mole of a compound from its elements with all substances in their standard states. The superscript zero indicates that the process has been carried out under standard conditions (standard state). Examples: The formation of nitrogen dioxide: ½ N2(g) + O2(g) → NO2(g) = 34 kJ/mol The formation reaction of methanol: C(s) + 2H2(g) + 1/2O2(g) → CH3OH(l) = -239 kJ/mol ) ( 0 f H ∆ 0 f H ∆ 0 f H ∆
  • 43. Enthalpies of formation are always given per mole of product with the product in its standard state.
  • 44. The enthalpy of formation of an element in its standard state is zero. 0 ) ( 0 = ∆ element H f
  • 45. Since enthalpy is a state function, we can invoke Hess’s law and choose any convenient pathway from reactants to products and then sum the enthalpy changes. Pathway involves taking the reactants apart into the respective elements in their standard states in reactions (a) and (b) and then forming the products from these elements in reactions (c) and (d)
  • 46. The enthalpy change for a given reaction can be calculated by subtracting the enthalpies of formation of the reactants from the enthalpies of formation of the products. νi and νj are the stochiometric coefficients of the products and reactants from the balanced chemical equation. ) reactants ( ) products ( 0 0 0 ∑ ∑ ∆ − ∆ = ∆ f j f i reaction H H H ν ν
  • 47. ) reactants ( ) products ( 0 0 0 ∑ ∑ ∆ − ∆ = ∆ f j f i reaction H H H ν ν
  • 48.
  • 49.
  • 50.
  • 51.
  • 52. HOMEWORK Chap.9: 18, 19, 26, 41, 43, 44, 48, 49, 57, 62, 74, 77
  • 53. Calculate the internal energy change for each of the following: a) One hundred (100.) joules of work are required to compress a gas. At the same time, the gas releases 23 J of heat. b) A piston is compressed from a volume of 8.30 L to 2.80 L against a constant pressure of 1.90 atm. In the process, there is a heat gain by the system of 350 J. c) A piston expands against 1.00 atm of pressure from 11.2 L to 29.1 L. In the process, 1037 J of heat is absorbed. 18
  • 54. 19
  • 55. 26
  • 56. A sample of nickel is heated to 99.8⁰C and placed in a coffee cup calorimeter containing 150.0 g water at 23.5⁰C. After the metal cools, the final temperature of metal and water mixture is 25.0⁰C. If the specific heat capacity of nickel is 0.444 J/⁰C·g, what mass of nickel was originally heated? Assume no heat loss to the surroundings. 41
  • 57. A biology experiment requires the preparation of a water bath at 37⁰C (body temperature). The temperature of the cold tap water is 22.0⁰C, and the temperature of the hot tap water is 55.0⁰C. If a student starts with 90.0 g of cold water, what mass of hot water must be added to reach 37.0⁰C? 43
  • 58. 44
  • 59. 48
  • 60. 49
  • 61. 57
  • 62. 62
  • 63. 74
  • 64. 0 f H ∆ (CO) = 110.5 kJ/mol 77