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Charles’ Law

Dalton’s Law of Partial Pressures

Chapter 5

Physical Characteristics of Gases

- Gases assume the volume and shape of their containers.
- Gases are the most compressible state of matter.
- Gases will mix evenly and completely when confined to the same container.
- Gases have much lower densities than liquids and solids.

Area

Barometer

Pressure =

Units of Pressure

1 pascal (Pa) = 1 N/m2

1 atm = 760 mmHg = 760 torr

1 atm = 101,325 Pa

The pressure of an ideal gas is inversely proportional to the volume it occupies if the moles of gas and temperature are constant.

P α 1/V

Increase in pressure Decrease in volume

Decrease in pressure Increase in volume

P1 x V1

=

154 mL

V2

A sample of chlorine gas occupies a volume of 946 mL at a pressure of 726 mmHg. What is the pressure of the gas (in mmHg) if the volume is reduced at constant temperature to 154 mL?

P1 x V1 = P2 x V2

P1 = 726 mmHg

P2 = ?

V1 = 946 mL

V2 = 154 mL

P2 =

= 4460 mmHg

For an ideal gas, volume and temperature(in kelvin) are directly proportional if moles of gas and pressure are constant.

Vα T

V1/T1 = V2/T2

INCREASE TEMPERATURE INCREASE VOLUME

DECREASE TEMPERATURE DECREASE VOLUME

V2 x T1

=

3.20 L

V1

A sample of carbon monoxide gas occupies 3.20 L at 125 0C. At what temperature will the gas occupy a volume of 1.54 L if the pressure remains constant?

V1/T1 = V2/T2

V1 = 3.20 L

V2 = 1.54 L

T1 = 398.15 K

T2 = ?

T2 =

= 192 K

The pressure of an ideal gas is directly proportional to the Kelvin temperature of the gas if the volume and moles are constant

P α T

Increased temperature Increased pressure

Decreased temperature Decreased pressure

A gas in an aerosol can is at a pressure of 3.00 atm at 25oC. The instructions on the can tell the user not to store the can above a temperature of 52oC. What would the pressure be in the can at 52oC?

P1/T1 = P2/T2

P2 = P1T2/T1

P2 = (3.00)(52 +273)/(25 + 273) = 3.27atm

For an ideal gas, the volume and moles of gas are directly proportional if the temperature and pressure are constant

One mole of any gas at STP occupy 22.4 L

1mole Ar = 39.948g 1mole N2 = 28.02g 1 mole H2 = 2.02 g

= 22.4 L at STP = 22.4 L at STP = 22.4 L at STP

According to Avogadro’s Law, volumes can be determined by using coefficients just like moles are determined.

4NH using coefficients just like moles are determined.3 + 5O2 4NO + 6H2O

1 volume NH31 volume NO

1 mole NH3 1 mole NO

Ammonia burns in oxygen to form nitric oxide (NO) and water vapor. How many volumes of NO are obtained from one volume of ammonia at the same temperature and pressure?

At constant T and P

Boyle’s law: V using coefficients just like moles are determined.a (at constant n and T)

Va

nT

nT

nT

P

P

P

V = constant x = R

1

P

Ideal Gas EquationCharles’ law: VaT(at constant n and P)

Avogadro’s law: V a n(at constant P and T)

R is the gas constant

PV = nRT

The conditions 0 using coefficients just like moles are determined.0C and 1 atm are called standard temperature and pressure (STP).

Experiments show that at STP, 1 mole of an ideal gas occupies 22.414 L.

R =

(1 atm)(22.414L)

PV

=

nT

(1 mol)(273.15 K)

PV = nRT

R = 0.082057 L • atm / (mol • K)

1 mol HCl using coefficients just like moles are determined.

V =

n = 49.8 g x

= 1.37 mol

36.45 g HCl

1.37 mol x 0.0821 x 273.15 K

V =

1 atm

nRT

L•atm

P

mol•K

What is the volume (in liters) occupied by 49.8 g of HCl at STP?

T = 0 0C = 273.15 K

P = 1 atm

PV = nRT

V = 30.6 L

P using coefficients just like moles are determined.1 = 1.20 atm

P2 = ?

T1 = 291 K

T2 = 358 K

nR

P

=

=

T

V

P1

P2

T2

358 K

T1

T1

T2

291 K

= 1.20 atm x

P2 = P1 x

Argon is an inert gas used in lightbulbs to retard the vaporization of the filament. A certain lightbulb containing argon at 1.20 atm and 18 0C is heated to 85 0C at constant volume. What is the final pressure of argon in the lightbulb (in atm)?

n, V and Rare constant

PV = nRT

= constant

= 1.48 atm

Dalton’s Law of Partial Pressures using coefficients just like moles are determined.

V and T are constant

P1

P2

Ptotal= P1 + P2

2KClO using coefficients just like moles are determined.3 (s) 2KCl (s) + 3O2 (g)

PT = PO + PH O

2

2

Bottle full of oxygen gas and water vapor

Kinetic Molecular Theory of using coefficients just like moles are determined.Gases

ASSUMPTIONS MADE FOR IDEAL GASES

- A gas is composed of molecules that are separated from each other by distances far greater than their own dimensions. The molecules can be considered to be points; that is, they possess mass but have negligible volume.
- Gas molecules are in constant motion in random directions. Collisions among molecules are perfectly elastic.
- Gas molecules exert neither attractive nor repulsive forces on one another.
- The average kinetic energy of the molecules is proportional to the temperature of the gas in kelvins. Any two gases at the same temperature will have the same average kinetic energy

Kinetic theory of gases and … using coefficients just like moles are determined.

- Compressibility of Gases
- Boyle’s Law
- Pa collision rate with wall
- Collision rate adensity
- density a 1/V
- Pa 1/V

- Pa collision rate with wall
- Collision rate a average kinetic energy of gas molecules
- Average kinetic energy aT
- PaT

Kinetic theory of gases and … using coefficients just like moles are determined.

- Avogadro’s Law
- Pa collision rate with wall
- Collision rate a n
- Pan

- Molecules do not attract or repel one another
- P exerted by one type of molecule is unaffected by the presence of another gas
- Ptotal = SPi

n = using coefficients just like moles are determined.

= 1.0

PV

RT

Deviations from Ideal Behavior

1 mole of ideal gas

Repulsive Forces

PV = nRT

Attractive Forces

GASES BEHAVE MOST IDEALLY AT

LOW PRESSURE AND HIGH TEMPERATURE

NONPOLAR MOLECULES AND NOBLE GASES BEHAVE

MOST IDEALLY

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