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Chemistry, The Central Science, 10th edition
Theodore L. Brown; H. Eugene LeMay, Jr.;
and Bruce E. Bursten

Gases
John Bookstaver
St. Charles Community College
St. Peters, MO
© 2006, Prentice Hall, Inc.

Gases
Characteristics of Gases
• Unlike liquids and solids, they
 Expand to fill their containers.
 Are highly compressible.
 Have extremely low densities.

Gases
Pressure
• Pressure is the
amount of force
applied to an area.

F
P=
A
• Atmospheric
pressure is the
weight of air per
unit of area.

Gases
Units of Pressure
• Pascals
 1 Pa = 1 N/m2

• Bar
 1 bar = 105 Pa = 100 kPa

Gases
Units of Pressure
• mm Hg or torr
These units are literally
the difference in the
heights measured in mm
(h) of two connected
columns of mercury.
• Atmosphere
1.00 atm = 760 torr
Gases
Manometer
Used to measure the
difference in pressure
between atmospheric
pressure and that of a
gas in a vessel.

Gases
Standard Pressure
• Normal atmospheric pressure at sea
level.
• It is equal to
1.00 atm

760 torr (760 mm Hg)
101.325 kPa
Gases
Boyle’s Law
The volume of a fixed quantity of gas at
constant temperature is inversely proportional
to the pressure.

Gases
Boyle’s Law

Gases
As P and V are
inversely proportional
A plot of V versus P
results in a curve.
Since PV = k

V = k (1/P)
This means a plot of
V versus 1/P will be
a straight line.

Gases
Charles’s Law
• The volume of a fixed
amount of gas at
constant pressure is
directly proportional to its
absolute temperature.
• i.e.,

V =k
T

A plot of V versus T will be a straight line.

Gases
Avogadro’s Law
• The volume of a gas at constant temperature
and pressure is directly proportional to the
number of moles of the gas.
• Mathematically, this means

V = kn

Gases
Ideal-Gas Equation
• So far we’ve seen that
V ∝ 1/P (Boyle’s law)
V ∝ T (Charles’s law)
V ∝ n (Avogadro’s law)

• Combining these, we get

nT
V∝
P
Gases
Ideal-Gas Equation
The constant of
proportionality is
known as R, the
gas constant.

Gases
Ideal-Gas Equation
The relationship

then becomes

nT
V∝
P
nT
V=R
P
or

PV = nRT

Gases
Ideal-Gas Equation

Gases
Densities of Gases
If we divide both sides of the ideal-gas
equation by V and by RT, we get

n
P
=
V
RT
Gases
Densities of Gases
• We know that
moles × molecular mass = mass

n×Μ=m

• So multiplying both sides by the
molecular mass (Μ ) gives

m PΜ
=
V RT

Gases
Densities of Gases
• Mass ÷ volume = density
• So,

m PΜ
d=
=
V RT

• Note: One only needs to know the
molecular mass, the pressure, and the
temperature to calculate the density of
a gas.

Gases
Molecular Mass
We can manipulate the density
equation to enable us to find the
molecular mass of a gas:

PΜ
d=
RT
Becomes

dRT
Μ= P

Gases
Dalton’s Law of
Partial Pressures
• The total pressure of a mixture of gases
equals the sum of the pressures that
each would exert if it were present
alone.
• In other words,
Ptotal = P1 + P2 + P3 + …
Gases
Partial Pressures of Gases

Gases
Partial Pressures

• When one collects a gas over water, there is
water vapor mixed in with the gas.
• To find only the pressure of the desired gas,
one must subtract the vapor pressure of
water from the total pressure.

Gases
Kinetic-Molecular Theory
This is a model that
aids in our
understanding of what
happens to gas
particles as
environmental
conditions change.

Gases
Main Tenets of KineticMolecular Theory
Gases consist of large numbers of
molecules that are in continuous,
random motion.

Gases
Main Tenets of KineticMolecular Theory
• The combined volume of all the
molecules of the gas is negligible
relative to the total volume in which the
gas is contained.
• Attractive and repulsive forces between
gas molecules are negligible.
Gases
Main Tenets of KineticMolecular Theory
Energy can be
transferred between
molecules during
collisions, but the
average kinetic energy
of the molecules does
not change with time, as
long as the temperature
of the gas remains
constant.
Gases
Main Tenets of KineticMolecular Theory
The average kinetic
energy of the
molecules is
proportional to the
absolute
temperature.

Gases
Effusion
The escape of
gas molecules
through a tiny
hole into an
evacuated
space.

Gases
Diffusion
The spread of one
substance
throughout a space
or throughout a
second substance.

Gases
Boltzmann Distributions

Gases
Effect of Molecular Mass on
Rate of Effusion and Diffusion

Gases
Real Gases
In the real world, the
behavior of gases
only conforms to the
ideal-gas equation
at relatively high
temperature and low
pressure.

Gases
Deviations from Ideal Behavior

The assumptions made in the kinetic-molecular
model break down at high pressure and/or low
temperature.
Gases
Real Gases

Gases
Corrections for Nonideal
Behavior
• The ideal-gas equation can be adjusted
to take these deviations from ideal
behavior into account.
• The corrected ideal-gas equation is
known as the van der Waals equation.
Gases
The van der Waals Equation
n2a
(P + 2 ) (V − nb) = nRT
V

Gases

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Gases: Characteristics, Laws, and Behavior

  • 1. Chemistry, The Central Science, 10th edition Theodore L. Brown; H. Eugene LeMay, Jr.; and Bruce E. Bursten Gases John Bookstaver St. Charles Community College St. Peters, MO © 2006, Prentice Hall, Inc. Gases
  • 2. Characteristics of Gases • Unlike liquids and solids, they  Expand to fill their containers.  Are highly compressible.  Have extremely low densities. Gases
  • 3. Pressure • Pressure is the amount of force applied to an area. F P= A • Atmospheric pressure is the weight of air per unit of area. Gases
  • 4. Units of Pressure • Pascals  1 Pa = 1 N/m2 • Bar  1 bar = 105 Pa = 100 kPa Gases
  • 5. Units of Pressure • mm Hg or torr These units are literally the difference in the heights measured in mm (h) of two connected columns of mercury. • Atmosphere 1.00 atm = 760 torr Gases
  • 6. Manometer Used to measure the difference in pressure between atmospheric pressure and that of a gas in a vessel. Gases
  • 7. Standard Pressure • Normal atmospheric pressure at sea level. • It is equal to 1.00 atm 760 torr (760 mm Hg) 101.325 kPa Gases
  • 8. Boyle’s Law The volume of a fixed quantity of gas at constant temperature is inversely proportional to the pressure. Gases
  • 10. As P and V are inversely proportional A plot of V versus P results in a curve. Since PV = k V = k (1/P) This means a plot of V versus 1/P will be a straight line. Gases
  • 11. Charles’s Law • The volume of a fixed amount of gas at constant pressure is directly proportional to its absolute temperature. • i.e., V =k T A plot of V versus T will be a straight line. Gases
  • 12. Avogadro’s Law • The volume of a gas at constant temperature and pressure is directly proportional to the number of moles of the gas. • Mathematically, this means V = kn Gases
  • 13. Ideal-Gas Equation • So far we’ve seen that V ∝ 1/P (Boyle’s law) V ∝ T (Charles’s law) V ∝ n (Avogadro’s law) • Combining these, we get nT V∝ P Gases
  • 14. Ideal-Gas Equation The constant of proportionality is known as R, the gas constant. Gases
  • 15. Ideal-Gas Equation The relationship then becomes nT V∝ P nT V=R P or PV = nRT Gases
  • 17. Densities of Gases If we divide both sides of the ideal-gas equation by V and by RT, we get n P = V RT Gases
  • 18. Densities of Gases • We know that moles × molecular mass = mass n×Μ=m • So multiplying both sides by the molecular mass (Μ ) gives m PΜ = V RT Gases
  • 19. Densities of Gases • Mass ÷ volume = density • So, m PΜ d= = V RT • Note: One only needs to know the molecular mass, the pressure, and the temperature to calculate the density of a gas. Gases
  • 20. Molecular Mass We can manipulate the density equation to enable us to find the molecular mass of a gas: PΜ d= RT Becomes dRT Μ= P Gases
  • 21. Dalton’s Law of Partial Pressures • The total pressure of a mixture of gases equals the sum of the pressures that each would exert if it were present alone. • In other words, Ptotal = P1 + P2 + P3 + … Gases
  • 22. Partial Pressures of Gases Gases
  • 23. Partial Pressures • When one collects a gas over water, there is water vapor mixed in with the gas. • To find only the pressure of the desired gas, one must subtract the vapor pressure of water from the total pressure. Gases
  • 24. Kinetic-Molecular Theory This is a model that aids in our understanding of what happens to gas particles as environmental conditions change. Gases
  • 25. Main Tenets of KineticMolecular Theory Gases consist of large numbers of molecules that are in continuous, random motion. Gases
  • 26. Main Tenets of KineticMolecular Theory • The combined volume of all the molecules of the gas is negligible relative to the total volume in which the gas is contained. • Attractive and repulsive forces between gas molecules are negligible. Gases
  • 27. Main Tenets of KineticMolecular Theory Energy can be transferred between molecules during collisions, but the average kinetic energy of the molecules does not change with time, as long as the temperature of the gas remains constant. Gases
  • 28. Main Tenets of KineticMolecular Theory The average kinetic energy of the molecules is proportional to the absolute temperature. Gases
  • 29. Effusion The escape of gas molecules through a tiny hole into an evacuated space. Gases
  • 30. Diffusion The spread of one substance throughout a space or throughout a second substance. Gases
  • 32. Effect of Molecular Mass on Rate of Effusion and Diffusion Gases
  • 33. Real Gases In the real world, the behavior of gases only conforms to the ideal-gas equation at relatively high temperature and low pressure. Gases
  • 34. Deviations from Ideal Behavior The assumptions made in the kinetic-molecular model break down at high pressure and/or low temperature. Gases
  • 36. Corrections for Nonideal Behavior • The ideal-gas equation can be adjusted to take these deviations from ideal behavior into account. • The corrected ideal-gas equation is known as the van der Waals equation. Gases
  • 37. The van der Waals Equation n2a (P + 2 ) (V − nb) = nRT V Gases