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
How to remember charles law
Charles, Pressure, what pressure? (constant, unaffacted)
As temp up, volume up
which scenario is not a straight lined graph
volume against pressure at constant temperature
how do ideal gases move
constant, random, straight lined motion
properties of ideal gases
- constant, random, straight-line motion.
- negligible IMF’s
- Collisions between particles or with the walls of the container are perfectly elastic (no energy is lost).
*distance between the particles is much greater than the size of the particles = negligible volume.
*average kinetic energy of the particles in a gas is directly proportional to the absolute temperature (in kelvin)