S1.5 (Ideal Gases) Flashcards
Boyle’s Law
At constant temperature, pressure and volume of a fixed ideal gas are inversely proportional to eachother
Charles Law
At constant pressure, volume and temperature of a fixed gas are directly proportional
Avogadros Law
Under standard conditions of 100kPa and 273K, the volume 1 mole of gas is 22.7dm3
Why is it Ideal gas law
- at low molar mass; particles can move faster meaning IMF are weaker
Gay Lussacs Law
At constant volume, pressure of a fixed mass of an ideal gas is directly proportional to its absolute temperature in Kelvin
Why is it Real Gas
- at high molar mass, particles move slower therefore IMf are stronger and can have effect
Assumptions of ideal gas model
- Particles in a gas are in constant, random, straight line motion
- negligible IMF’s between particles
- collisions between particles and container walls are elastic (no energy lost)
- gas particles have negligible volume (Distance between particles is so large it doesn’t matter)
- Avg. Ekin is directly proportional to absolute temperature in kelvin
Real gases
Gases that deviate from the idela gas law behaviour to some extent
(as long as there are IMF’s = gas is real)
Ideal gas Law
At low pressure..
gases act as ideal gases
* particles are far apart
* IMF’s negligible
At high pressure
gases are real
* particles are close together
* IMF’s can have effect
At low temperature…
gases are real
* particles have low avg Ekin
* IMF’s can have effect
At high temperature…
gases are ideal
* particles have higher Ekin
* IMF’s have no effect
Ideal gas conditions
- high temperature
- low pressure (because this assumes big volume)
Real gas conditions
- low temperature
- high pressure
How do particles move in ideal gases
randomly in straight line motion