Chapter 10 Concepts Flashcards
Boyle’s Law (description)
As constant mass and temperature, the pressure and volume are inversely proportional (as pressure increases, volume decreases).
Boyle’s Law (equation)
PiVi = PfVf
Charles’ Law (description)
The volume of a fixed mass of gas at constant pressure is directly proportional to its Kelvin temperature (as temperature increases, volume increases).
Charles’ Law (equation)
Vi/Ti = Vf/Tf
Gay-Lussac’s Law (description)
The pressure of a fixed amount of gas, at constant volume, is directly proportional to its Kelvin temperature.
Gay-Lussac’s Law (equation)
Pi/Ti = Pf/Tf
Combined gas law (equation)
PiVi/Ti = PfVf/Tfu
Avogadro’s Law (description)
Equal volumes of all ideal gases at the same temperature and pressure contain the same number of moles/molecules (as number of moles increases, the volume increases).
Avogadro’s Law (equation)
ni/Vi = nf/Vf
Molar volume
Mv = V/n (volume/number of moles: L/mol)
Molar volume of ideal gas as STP
22.4 L/mol
Kinetic-Molecular Theory
1) Gases consist of large numbers of molecule in continuous, random motion.
2) Gas molecules have insignificant volume of their own (compared to the total volume of the container they are in)
3) Molecules have no significant forces between each other or the container they are in
4) Collisions are completely elastic and thus do not use up energy
5) The average kinetic energy of the molecules is proportional to the absolute temperature.
Effect of a volume increase at constant temperature
- Average kinetic energy of molecules remains unchanged
- Average speed/rms speed is unchanged
- Greater distance between molecules/fewer collisions, so pressure decreases
Effect of a temperature increase at constant volume
- Average kinetic energy/rms speed increases
* More collisions with walls of container means increased pressure.
Effect of molar mass on molecular speeds
Molecules with lower molecular masses have higher rms/average speeds.