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Lecture

Chemistry 6

5 Pages
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Department
Chemistry
Course Code
CHMB20H3
Professor
Maydianne Andrade

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Chapter Six
Properties of Gases: Gas Pressure
Gases expand to fill their container and assume the shape of their containers
They diffuse into one another and mix in all proportions.
Four properties determine the physical behaviour of a gas:
1. The amount of the gas (in
moles)
2. The volume of the gas (in L)
3. The temperature of the gas (in
K)
4. Pressure of gas (in atm or KPa)
The Concept of Pressure:
Consider this. A balloon expands when inflated with air, but what maintains
the balloon’s shape? One good argument is that the molecules of the gas within the
balloon are in constant motion and thus colliding with each other as well as the
walls of the container, the balloon, keeping the balloon in shape.
However it is difficult to measure the total force exerted by a gas. So in
chemistry, we speak in terms of pressure. Pressure is the force per unit area. In
translation, it is the force divided by the area over which the force is distributed.
Liquid Pressure:
It is difficult to measure the pressure of gas directly. So it is done indirectly
by comparison with liquid pressure. Liquid pressure depends only on the height of
the liquid column and the density of the liquid. Thus the formula, g x h x d, can be
derived. Since g is a constant, liquid pressure is directly proportional to the liquid
density and the height of the liquid column.
Barometric Pressure: (read experiment briefly, not important) the height of
mercury in a barometer, a measure of barometric pressure, varies with
atmospheric conditions and altitude. The standard atmosphere (atm) is defined
as the pressure exerted by a mercury column of exactly 760 mm in height when the
density of mercury = 13.5951 g/cm3 (at 0 ºC). Therefore, it is justified to say 1 atm
= 760 mmHg.
Manometers: just remember how that thing looks like, and these three situations:
1. Pgas = Pbar. 2. Pgas = P bar. +
P, ( P>0)Δ Δ
3. Pgas = P bar. +
P, ( P<0)Δ Δ
Boyle’s Law: For a fixed amount of gas at a constant temperature, the gas volume
is inversely proportional to the gas pressure.
P1V1 = n = P2V2
Charles’ Law: The volume of a fixed amount of gas at constant pressure is directly
proportional to the Kelvin (absolute temperature)*
V1/T1 = V2/T2
*All gases condense to liquids/solids before the temperature approaches absolute zero.
STANDARD CONDITIONS OF TEMPERATURE and PRESSURE:
0ºC = 273 K and the standard pressure is 1 atm = 760 mmHg.
AVOGARDO’S LAW
Avogadro’s equal volumes – equal numbers hypothesis can be stated in two ways:
1. Equal volumes of different gases compared at the same temperature and
pressure contain equal numbers of molecules.
2. Equal numbers of molecules of different gases compared at the same
temperature and pressure occupy equal volumes.
This can be restated in one general phrase known as the Avogadro’s Law:
At a fixed temperature and pressure, the volume of a gas is directly
proportional to the amount of gas. Therefore, 1 mol gas = 22.4 L gas (at STP).
The Ideal Gas Equation: combination of the previous three laws.
PV = nRT
A gas whose behaviour conforms to the ideal gas equation is called an ideal or
perfect gas.
R is a gas constant. Depending on the situation of the reaction, R can have four
different values:
1. 0.082057 L atm mol-1 k-1
2. 62.364 L Torr mol-1 k-1
3. 8.3145 m3 Pa mol-1 k-1
4. 8.3145 J mol-1 k-1
The General Gas Equation
(P1V1/n1T1) = (P1V1/n1T1)
If one or more of the variables remain constant during the reaction, it is acceptable
to remove them from the equation, thus having a more simplified equation and then
continue forward in achieving the final result.
Molar Mass Determination
PV = (mRT/M)
Gas Densities
d = m/V = (n x M)/ V = (n/V) x M
Therefore: d = m / v = (MP/RT)
The density of gases differs from that of solids and liquids in two important ways.
1. Gas densities depend strongly on pressure and temperature, increasing as
the gas pressure increases and decreasing as the temperature increases.
Densities of liquids and solids also depend somewhat on temperature, but
they depend far less on pressure.

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Description
Chapter Six Properties of Gases: Gas Pressure • Gases expand to fill their container and assume the shape of their containers • They diffuse into one another and mix in all proportions. Four properties determine the physical behaviour of a gas: 1. The amount of the gas (in 3. The temperature of the gas (in moles) K) 2. The volume of the gas (in L) 4. Pressure of gas (in atm or KPa) The Concept of Pressure: Consider this. A balloon expands when inflated with air, but what maintains the balloon’s shape? One good argument is that the molecules of the gas within the balloon are in constant motion and thus colliding with each other as well as the walls of the container, the balloon, keeping the balloon in shape. However it is difficult to measure the total force exerted by a gas. So in chemistry, we speak in terms of pressure. Pressure is the force per unit area. In translation, it is the force divided by the area over which the force is distributed. Liquid Pressure: It is difficult to measure the pressure of gas directly. So it is done indirectly by comparison with liquid pressure. Liquid pressure depends only on the height of the liquid column and the density of the liquid. Thus the formula, g x h x d, can be derived. Since g is a constant, liquid pressure is directly proportional to the liquid density and the height of the liquid column. Barometric Pressure: (read experiment briefly, not important) the height of mercury in a barometer, a measure of barometric pressure, varies with atmospheric conditions and altitude. The standard atmosphere (atm) is defined as the pressure exerted by a mercury column of exactly 760 mm in height when the density of mercury = 13.5951 g/cm (at 0 ºC). Therefore, it is justified to say 1 atm = 760 mmHg. Manometers: just remember how that thing looks like, and these three situations: 1. Pgas= P bar. 2. Pgas= P bar. 3. P gas= P bar. ΔP, (ΔP>0) ΔP, (ΔP<0) Boyle’s Law: For a fixed amount of gas at a constant temperature, the gas volume is inversely proportional to the gas pressure. P1V 1 n = P V 2 2 Charles’ Law: The volume of a fixed amount of gas at constant pressure is directly proportional to the Kelvin (absolute temperature)* V 1T 1 V /T2 2 *All gases condense to liquids/solids before the temperature approaches absolute zero. STANDARD CONDITIONS OF TEMPERATURE and PRESSURE: 0ºC = 273 K and the standard pressure is 1 atm = 760 mmHg. AVOGARDO’S LAW Avogadro’s equal volumes – equal numbers hypothesis can be stated in two ways: 1. Equal volumes of different gases compared at the same temperature and pressure contain equal numbers of molecules. 2. Equal numbers of molecules of different gases compared at the same temperature and pressure occupy equal volumes. This can be restated in one general phrase known as the Avogadro’s Law: At a fixed temperature and pressure, the volume of a gas is directly proportional to the amount of gas. Therefore, 1 mol gas = 22.4 L gas (at STP). The Ideal Gas Equation: combination of the previous three laws. PV = nRT A gas whose behaviour conforms to the ideal gas equation is called an ideal or perfect gas. R is a gas constant. Depending on the situation of the reaction, R can have four different values: 1. 0.082057 L atm mol k -1 -1 3. 8.3145 m Pa mol k -1 -1 -1 -1 -1 -1 2. 62.364 L Torr mol k 4. 8.3145 J mol k The General Gas Equation (P V /n T ) = (P V /n T ) 1 1 1 1 1 1 1 1 If one or more of the variables remain constant during the reaction, it is acceptable to remove them from the equation, thus having a more simplified equation and then continue forward in achieving the final result. Molar Mass Determination PV = (mRT/M) Gas Densities d = m/V = (n x M)/ V = (n/V) x M Therefore: d = m / v = (MP/RT) The density of gases differs from that of solids and liquids in two important ways. 1. Gas densities depend strongly on pressure and temperature, increasing as the gas pressure increases and decreasing as the temperature increases.
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