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1
Zeroth Law of Thermodynamics
►If objects A and B are separately in thermal
equilibrium with a third object C, then A and
B are in thermal equilibrium with each other
B
C
A
C
A
B
2
Zeroth Law of
Thermodynamics, Example
► Object C (thermometer) is placed in contact with A until
they achieve thermal equilibrium
 The reading on C is recorded
► Object C is then placed in contact with object B until they
achieve thermal equilibrium
 The reading on C is recorded again
► If the two readings are the same, A and B are also in
thermal equilibrium
3
Temperature (Technical)
►Temperature can be thought of as the
property that determines whether an object
is in thermal equilibrium with other objects
►Two objects in thermal equilibrium with
each other are at the same temperature
 If two objects have different temperatures, they
are not in thermal equilibrium with each other
4
Thermometers
►A thermometer is a device that is used to
measure the temperature of a system
►Thermometers are based on the principle
that some physical property of a system
changes as the system’s temperature
changes
5
Thermometers, cont
►These properties include:
 The volume of a liquid
 The dimensions of a solid
 The pressure of a gas at a constant volume
 The volume of a gas at a constant pressure
 The electric resistance of a conductor
 The color of an object
► A temperature scale can be established on the basis of
any of these physical properties
6
Celsius Scale
► The ice point of water is defined to be 0o C
► The steam point of water is defined to be 100o C
► The length of the column between these two points is
divided into 100 increments, called degrees
7
Constant Volume Gas
Thermometer
► The physical change
exploited is the variation of
pressure of a fixed volume
gas as its temperature
changes
► The volume of the gas is
kept constant by raising or
lowering the reservoir B to
keep the mercury level at A
constant
8
Constant Volume Gas
Thermometer, cont
► To find the
temperature of a
substance, the gas
flask is placed in
thermal contact with
the substance
► The pressure is found
on the graph
► The temperature is
read from the graph
9
Absolute Zero
► The thermometer
readings are virtually
independent of the gas
used
► If the lines for various
gases are extended,
the pressure is always
zero when the
temperature is
–273.15o C
► This temperature is
called absolute zero
10
Phase Diagram of triple point of
water
The triple point of
water occurs at
0.01o C and
4.58 mm (0.06 atm)
of mercury
11
An Ideal Gas
►For gases, the interatomic forces within the
gas are very weak
 We can imagine these forces to be nonexistent
►Note that there is no equilibrium separation
for the atoms
 Thus, no “standard” volume at a given
temperature
12
Ideal Gas, cont
►For a gas, the volume is entirely determined
by the container holding the gas
►Equations involving gases will contain the
volume, V, as a variable
 This is instead of focusing on DV
13
Gas: Equation of State
►It is useful to know how the volume,
pressure and temperature of the gas of
mass m are related
►The equation that interrelates these
quantities is called the equation of
state
 These are generally quite complicated
 If the gas is maintained at a low pressure,
the equation of state becomes much easier
 This type of a low density gas is commonly
referred to as an ideal gas
14
The Mole
►The amount of gas in a given volume is
conveniently expressed in terms of the
number of moles
►One mole of any substance is that amount
of the substance that contains Avogadro’s
number of constituent particles
 Avogadro’s number NA = 6.022 x 1023
 The constituent particles can be atoms or
molecules
15
Moles, cont
►The number of moles can be determined
from the mass of the substance: n = m /M
 M is the molar mass of the substance
 m is the mass of the sample
 n is the number of moles
Example: H2: 2g/mol, O2: 32g/mol, H2O: 18g/mol
16
Gas Laws
► When a gas is kept at a constant temperature, its
pressure is inversely proportional to its volume
(Boyle’s law)
P1V1 = P2V2 @ T = const.
► When a gas is kept at a constant pressure, its
volume is directly proportional to its temperature
(Charles and Gay-Lussac’s law)
V1/V2 = T1/T2 @ P = const.
17
Ideal Gas Law
► The equation of state for an ideal gas combines
and summarizes the other gas laws
PV = nRT
► This is known as the ideal gas law
► R is a constant, called the Universal Gas Constant
 R = 8.314 J/mol ∙ K
► From this, you can determine that 1 mole of any
gas at atmospheric pressure and at 0o C is 22.4 L
18
Ideal Gas Law, cont
► The ideal gas law is often expressed in terms of
the total number of molecules, N, present in the
sample
► PV = nRT = (N/NA) RT = NkBT
 kB is Boltzmann’s constant
 kB = 1.38 x 10-23 J/K
► It is common to call P, V, and T the
thermodynamic variables of an ideal gas
19
Example
► A spray can containing a propellant gas at twice
atmospheric pressure (202 kPa) and having a
volume of 125.00 cm3 is at 22oC. It is then
tossed into an open fire. When the temperature
of the gas in the can reaches 195oC, what is the
pressure inside the can? Assume any change in
the volume of the can is negligible.

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Thermodynamic Equilibrium and Zeroth Law

  • 1. 1 Zeroth Law of Thermodynamics ►If objects A and B are separately in thermal equilibrium with a third object C, then A and B are in thermal equilibrium with each other B C A C A B
  • 2. 2 Zeroth Law of Thermodynamics, Example ► Object C (thermometer) is placed in contact with A until they achieve thermal equilibrium  The reading on C is recorded ► Object C is then placed in contact with object B until they achieve thermal equilibrium  The reading on C is recorded again ► If the two readings are the same, A and B are also in thermal equilibrium
  • 3. 3 Temperature (Technical) ►Temperature can be thought of as the property that determines whether an object is in thermal equilibrium with other objects ►Two objects in thermal equilibrium with each other are at the same temperature  If two objects have different temperatures, they are not in thermal equilibrium with each other
  • 4. 4 Thermometers ►A thermometer is a device that is used to measure the temperature of a system ►Thermometers are based on the principle that some physical property of a system changes as the system’s temperature changes
  • 5. 5 Thermometers, cont ►These properties include:  The volume of a liquid  The dimensions of a solid  The pressure of a gas at a constant volume  The volume of a gas at a constant pressure  The electric resistance of a conductor  The color of an object ► A temperature scale can be established on the basis of any of these physical properties
  • 6. 6 Celsius Scale ► The ice point of water is defined to be 0o C ► The steam point of water is defined to be 100o C ► The length of the column between these two points is divided into 100 increments, called degrees
  • 7. 7 Constant Volume Gas Thermometer ► The physical change exploited is the variation of pressure of a fixed volume gas as its temperature changes ► The volume of the gas is kept constant by raising or lowering the reservoir B to keep the mercury level at A constant
  • 8. 8 Constant Volume Gas Thermometer, cont ► To find the temperature of a substance, the gas flask is placed in thermal contact with the substance ► The pressure is found on the graph ► The temperature is read from the graph
  • 9. 9 Absolute Zero ► The thermometer readings are virtually independent of the gas used ► If the lines for various gases are extended, the pressure is always zero when the temperature is –273.15o C ► This temperature is called absolute zero
  • 10. 10 Phase Diagram of triple point of water The triple point of water occurs at 0.01o C and 4.58 mm (0.06 atm) of mercury
  • 11. 11 An Ideal Gas ►For gases, the interatomic forces within the gas are very weak  We can imagine these forces to be nonexistent ►Note that there is no equilibrium separation for the atoms  Thus, no “standard” volume at a given temperature
  • 12. 12 Ideal Gas, cont ►For a gas, the volume is entirely determined by the container holding the gas ►Equations involving gases will contain the volume, V, as a variable  This is instead of focusing on DV
  • 13. 13 Gas: Equation of State ►It is useful to know how the volume, pressure and temperature of the gas of mass m are related ►The equation that interrelates these quantities is called the equation of state  These are generally quite complicated  If the gas is maintained at a low pressure, the equation of state becomes much easier  This type of a low density gas is commonly referred to as an ideal gas
  • 14. 14 The Mole ►The amount of gas in a given volume is conveniently expressed in terms of the number of moles ►One mole of any substance is that amount of the substance that contains Avogadro’s number of constituent particles  Avogadro’s number NA = 6.022 x 1023  The constituent particles can be atoms or molecules
  • 15. 15 Moles, cont ►The number of moles can be determined from the mass of the substance: n = m /M  M is the molar mass of the substance  m is the mass of the sample  n is the number of moles Example: H2: 2g/mol, O2: 32g/mol, H2O: 18g/mol
  • 16. 16 Gas Laws ► When a gas is kept at a constant temperature, its pressure is inversely proportional to its volume (Boyle’s law) P1V1 = P2V2 @ T = const. ► When a gas is kept at a constant pressure, its volume is directly proportional to its temperature (Charles and Gay-Lussac’s law) V1/V2 = T1/T2 @ P = const.
  • 17. 17 Ideal Gas Law ► The equation of state for an ideal gas combines and summarizes the other gas laws PV = nRT ► This is known as the ideal gas law ► R is a constant, called the Universal Gas Constant  R = 8.314 J/mol ∙ K ► From this, you can determine that 1 mole of any gas at atmospheric pressure and at 0o C is 22.4 L
  • 18. 18 Ideal Gas Law, cont ► The ideal gas law is often expressed in terms of the total number of molecules, N, present in the sample ► PV = nRT = (N/NA) RT = NkBT  kB is Boltzmann’s constant  kB = 1.38 x 10-23 J/K ► It is common to call P, V, and T the thermodynamic variables of an ideal gas
  • 19. 19 Example ► A spray can containing a propellant gas at twice atmospheric pressure (202 kPa) and having a volume of 125.00 cm3 is at 22oC. It is then tossed into an open fire. When the temperature of the gas in the can reaches 195oC, what is the pressure inside the can? Assume any change in the volume of the can is negligible.