chapter 121 gases. 2 characteristics of gases -expand to fill a volume (expandability) -compressible...
TRANSCRIPT
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Chapter 12 1
GasesGases
Chapter 12Chapter 12
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Chapter 12 2
Characteristics of GasesCharacteristics of Gases
- Expand to fill a volume (expandability)- Compressible- Readily forms homogeneous mixtures with other gases
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Chapter 12 3
PressurePressurePressure - force acting on an object per unit area.
AF
P
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Chapter 12 4
PressurePressure- Conversion Factors
- 1 atm (atmosphere) = 760 mmHg - 1 atm (atmosphere) = 760 torr - 1 atm (atmosphere) = 1.01325 105 Pa (Pascal)- 1 atm (atmosphere) = 101.325 kPa (Kilopascal)
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Chapter 12 5
The Gas LawsThe Gas Laws- There are four variables required to describe a gas:
- Amount of substance: moles- Volume of substance: liters- Pressures of substance: atmospheres (atm)- Temperature of substance: kelvin
- The gas laws will hold two of the quantities constant and see how the other two vary.
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Chapter 12 6
The Gas LawsThe Gas LawsThe Pressures-Volume Relationship: Boyle’s LawThe Pressures-Volume Relationship: Boyle’s LawBoyle’s Law - The volume of a fixed quantity of gas is
inversely proportional to its pressure at constant temperature.
) and (constant 1
TnV
P
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Chapter 12 7
The Gas LawsThe Gas LawsThe Pressures-Volume Relationship: Boyle’s LawThe Pressures-Volume Relationship: Boyle’s LawBoyle’s Law - The volume of a fixed quantity of gas is
inversely proportional to its pressure at constant temperature.
2211
) and (constant 1
VPVP
TnV
P
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Chapter 12 8
The Gas LawsThe Gas LawsThe Temperature-Volume Relationship: The Temperature-Volume Relationship:
Charles’s LawCharles’s LawCharles’s Law - The volume of a fixed quantity of gas at
constant pressure is directly proportional to the substances temperature in Kelvin.
)and(constant PnTV
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Chapter 12 9
The Gas LawsThe Gas LawsThe Temperature-Volume Relationship: The Temperature-Volume Relationship:
Charles’s LawCharles’s LawCharles’s Law - The volume of a fixed quantity of gas at
constant pressure is directly proportional to the substances temperature in Kelvin.
2
2
1
1
)and(constant
T
V
T
V
PnTV
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Chapter 12 10
The Gas LawsThe Gas LawsThe General Gas LawThe General Gas Law- This is a combination of Boyle’s and Charles’s gas law.
constantisn2
22
1
11
T
VP
T
VP
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Chapter 12 11
The Gas LawsThe Gas LawsThe Quantity-Volume Relationship: Avogadro’s The Quantity-Volume Relationship: Avogadro’s
LawLawAvogadro’s Law - The volume of gas at a given
temperature and pressure is directly proportional to the number of moles of gas.
) and (constant TPnV
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Chapter 12 12
The Ideal Gas EquationThe Ideal Gas Equation- Combine the gas laws (Boyle, Charles, Avogadro)
yields a new law or equation.
Ideal gas equation:
PV = nRT
R = gas constant = 0.08206 L(atm)/mol(K)
P = pressure (atm) V = volume (L)
n = moles T = temperature (K)
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Chapter 12 13
The Ideal Gas EquationThe Ideal Gas Equation- We define STP (standard temperature and pressure)
as 0C (273.15 K), 1 atm.- Volume of 1 mol of gas at STP is 22.4 L (molar vol.).
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Chapter 12 14
Gas Densities and Molar MassGas Densities and Molar Mass- Rearranging the ideal-gas equation with M as molar
mass yields
Applications of The Ideal-Gas EquationApplications of The Ideal-Gas Equation
RT
Pd
M
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Chapter 12 15
Gas Mixtures and Partial PressuresGas Mixtures and Partial PressuresDalton’s Law - In a gas mixture the total pressure is
given by the sum of partial pressures of each component:
Ptotal = P1 + P2 + P3 + …
- The pressure due to an individual gas is called a partial pressure.
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Chapter 12 16
Gas Mixtures and Partial PressuresGas Mixtures and Partial PressuresPartial Pressures and Mole FractionsPartial Pressures and Mole Fractions- The partial pressure of a gas can determined if you
know the mole fraction of the gas of interest and the total pressure of the system.
i is the mole fraction of gas i (ni/ntotal).
Pi = iPtotal
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Chapter 12 17
Kinetic-Molecular TheoryKinetic-Molecular Theory- Theory developed to explain gas behavior- To describe the behavior of a gas, we must first
describe what a gas is:– Gases consist of a large number of molecules in constant
random motion.
– Volume of individual molecules negligible compared to volume of container.
– Intermolecular forces (forces between gas molecules) negligible.
– Energy can be transferred between molecules, but total kinetic energy is constant at constant temperature.
– Average kinetic energy of molecules is proportional to temperature.
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Chapter 12 18
Molecular Effusion and DiffusionMolecular Effusion and DiffusionGraham’s Law of EffusionGraham’s Law of EffusionGraham’s Law of Effusion - The rate of effusion of a gas
is inversely proportional to the square root of its molecular weight.- Effusion is the escape of a gas through a tiny hole (a balloon
will deflate over time due to effusion).
1
2
2
1MM
rr
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Chapter 12 19
Real Gases: Deviations from Ideal Real Gases: Deviations from Ideal BehaviorBehavior- The assumptions in kinetic molecular theory show
where ideal gas behavior breaks down– When the volume of the gas becomes very small (the volume
of the gas molecules become significant)
– When the pressure become very large (gas molecules start to attract each other).
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Chapter 12 20
Real Gases: Deviations from Ideal Real Gases: Deviations from Ideal BehaviorBehavior
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Chapter 12 21
Real Gases: Deviations from Ideal Real Gases: Deviations from Ideal BehaviorBehaviorThe van der Waals EquationThe van der Waals Equation• We add two terms to the ideal gas equation one to
correct for volume of molecules and the other to correct for intermolecular attractions
• The correction terms generate the van der Waals equation:
where a and b are empirical constants.
2
2
V
annbV
nRTP
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Chapter 12 22
2, 14, 20, 28, 36, 38, 48, 56
HomeworkHomework