It's amazing that this derivation explains the ideal gas law so beautifully. That in the absence of intermolecular forces, the expression reduces to the ideal gas law.
Thanks for the detailed explanation. I had one question, can i calculate the pressure of the system in the same way if the system is composed of multiple phases (a portion is solid, another portion is gas)?
It's amazing that this derivation explains the ideal gas law so beautifully. That in the absence of intermolecular forces, the expression reduces to the ideal gas law.
Thank you very much ....we need another video don't stop giving help on this area....your method is extremely helpful.
This is a brilliant way to simplify such complicated subject!
please, keep making videos like this
This is a very nice turorial on the virial and its relation to presure the temperature, very clear explanation, thank you.
very nice and clear presentation.
Thanks for the detailed explanation. I had one question, can i calculate the pressure of the system in the same way if the system is composed of multiple phases (a portion is solid, another portion is gas)?
Thank you so much. It is really excellent lecture.great job
Thanks a lot for this genius way if teaching.
Thanks :)
I still dont understand why the first term is zero.
if the velocities and positions are decorrelated, on average their scalar product should be zero