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kinetic molecular theory
model for understanding the behavior of gases; predicts the correct behavior for most gases under many conditions
collection of particles in constant motion—kinetic
no attractions or repulsions between particles; collisions like billiard ball collisions; attractions are negligible—elastic so no loss of energy
a lot of space between particles compared to the size of the particles themselves—why gases are compressible
The speed of particles increase with increasing temperature–speed in direction increase, velocity increases
What assumptions are made for easier gas law calculations
Negligible volume of gas molecules:
The volume occupied by individual gas particles is assumed to be insignificant compared to the total volume of the gas.
No intermolecular forces:
Gas molecules are assumed to exert no attractive or repulsive forces on each other.
Perfectly elastic collisions:
Collisions between gas molecules and the walls of the container are assumed to be perfectly elastic, meaning there is no loss of kinetic energy.
Constant random motion:
Gas molecules are in continuous, random motion, moving independently of each other.
pressure
result of the constant collisions between the atoms of molecules in a gas and the surfaces around them
Allows us to use straws, inflate basketballs, and move air in and out of out lungs
Variation in pressure in the atmosphere creates wind and changes in pressure help predict weather
high pressure = fair weather
low pressure = stormy weather
Pressure increases when the number of particles in a volume increase
Fewer gas particles, the lower the pressure
Conversion between different units of pressure
4 variables
Pressure—P—atm
Temperature—T—K
Volume—V—L
# of moles—n—mol
Boyle's Law
The volume of a gas ad its pressure are inversely proportional
the pressure of the gas sample depends, in part, on its volume
Constant variables: temperature and moles
if the temperature and amount of gas are constant, the pressure of a gas sample increases for a decrease in volume and decreases for an increase in volume
P1V1=P2V2
Charles' Law
the volume (V) of a gas and its Kelvin temperature (T) are directly proportional
Constant variables: pressure and moles
If the temperature of a gas sample is increased, the gas particles move faster, and if the pressure is to remain constant, the volume must increase
***temperature always expressed in kelvins
Gay-Lussac's (Amonton’s) Law
the pressure of a gas is directly proportional to its temperature
if the temperature of a gas increases the pressure will also increase, and vice versa
Constant variables: volume and moles
Avogadro’s Law
the volume of a gas and the amount of gas in moles are directly proportional
Constant variables: temperature and pressure
Combined Gas Law
combination of three other gas laws
Used when multiple variables change at one
Ideal Gas Law
PV = nRT
R is the ideal gas constant
Relationship between simple gas laws and ideal gas law
Conditions of P and T that Gas best display properties
Ideal gas conditions
High temperature
Low pressure
Particle size is insignificant compared to space between particles
Interactions between particles are insignificant
Non Ideal gas conditions
Low temperature
High pressure
Particle size is significant compared to space between particles
Interactions between particles are significant
Dalton's Law
the total pressure exerted by a mixture of gases is equal to the sum of the partial pressures of the gases in the mixture
Ptot = Pa + Pb + Pc + …
Partial pressure
the pressure due to any individual component in a gas mixture
Fractional composition time the total pressure of the mixture
Vapor pressure
when a gas from a chemical reaction is collected through water, water molecules become mixed with the gas molecules. The final pressure of water vapor in the final mixture
STP
standard temperature and pressure
The volume occupied by 1 mol of gas at 0 °C (273.15 K) and 1 atm is 22.4 L.
Volume occupied by 1 mole of gas under these conditions is called the molar volume
1 mol : 22.4 L