Looks like no one added any tags here yet for you.
[PHYSICAL PROPERTIES]
State the SI units of each of the following physical properties:
Pressure, p
Volume, V
Amount of substance, n
Temperature, T
Pa
m³
mol
K
[PHYSICAL PROPERTIES]
Convert the following to Pa:
1 atm
1 bar
101325 Pa
10^5 Pa
[PHYSICAL PROPERTIES]
Convert the following to m³:
1 cm³
1 dm³
10^-6 m³
10³ m³
[IDEAL GAS]
State the ideal gas equation
pV = nRT
[IDEAL GAS]
For a fixed amount of gas, what equation holds true?
p(i)V(i)/T(i) = p(f)V(f)/T(f)
[IDEAL GAS]
Dalton’s Law of Partial Pressures
In a mixture of inert gases at constant volume and temperature, the total pressure of the mixture is the sum of the partial pressures of the constituent gases.
Assuming all gases are ideal,
p(A)/p(T) = n(A)/n(T) → p(A) = (n(A)/n(T))/pT
[IDEAL GAS]
State the four basic assumptions of ideal gas behaviour
The volume of gas particles is negligible compared to that of the container
There exist no intermolecular forces of attraction between gas particles
Collisions between gas particles and with the walls of the container are perfectly elastic
Gas particles are in constant random motion
[IDEAL GAS]
State and explain what situations in which the assumptions of ideal gas behaviour do not hold true.
At high pressure: since pressure is inversely related to volume, the volume of the gas is relatively small, hence the volume of gas particles becomes significant compared to that of the container.
At low temperature: since average kinetic energy of particles is low, particles are unable to overcome intermolecular forces of attraction, making the forces of attraction significant.
[IDEAL GAS]
State and explain the conditions necessary for a gas to approach ideal gas behaviour
High temperatures: high average kinetic energy of particles is enough to overcome intermolecular forces of attraction, making them negligible
Low pressure: since pressure is inversely proportional to volume, the volume of the gas is relatively large, and volume of particles is negligible compared to that of the container
[IDEAL GAS]
Can an ideal gas be liquefied by cooling and applying pressure? Why or why not?
No, because there are no intermolecular forces of attraction between particles, no matter how you compress/cool it.
[IDEAL GAS]
Explain the relationship between compressibility factor, Z and pressure, p for different gases
At very low pressure, Z is approximately 1: all gases exhibit ideal gas behaviour as the volume of gas particles is negligible compared to that of the container
At low to intermediate pressure, Z < 1: Gases have a smaller molar volume than ideal gas due to significant intermolecular FoA → more compressible
At high pressure, Z > 1: Gases have larger molar volume than ideal gas. Average separation between molecules decreases to the extent where repulsive forces dominate, driving gas particles apart to increase molar volume relative to that of an ideal gas → less compressible
[IDEAL GAS]
Explain the relationship between compressibility factor, Z and pressure, p at different temperatures
As temperature decreases, deviation of real gases from ideality increases.
Average kinetic energy decreases as temperature decreases → particles get closer together
Intermolecular forces of attraction become more significant