Quiz 1 Flashcards
What’s different between macroscopic objects and a single particle?
Single particles physics are time reversal invariant. Macroscopic processes are often irreversible.
What is thermodynamic equilibrium?
No observable rearrangement of macroscopic:
Energy (thermal equilibrium)
Volume (mechanical equilibrium)
Particles (diffuse equilibrium)
0th law of thermodynamics
A well defined quantity called temperature exists such that two systems will be in thermal equilibrium iff both have the same temperature.
What is the ideal gas model?
- All molecules identical, N huge
- Molecules tiny compared to avg separation
- Neglect potential energy
- Molecules obey N 3rd law & motion random
- Collisions between molecules and container walls are elastic
Ideal gas law
PV=NkT
Avg translational kinetic energy of a molecule in terms of temperature
= (3/2)kT
True or false: temperature requires collision of particles
False. Temperature is proportional to KE, but because of the assumption of elasticity, KE will not change with the introduction of collisions.
True or false: pressure in an ideal gas requires collisions
False. Pressure arises from the force of particles hitting the walls. That isn’t changed whether there are collisions or not.
Which particles in the atmosphere have more translational KE, N2 or O2? What about velocity?
They have the same KE at a given temperature. N2 has higher velocity.
How is U_thermal different from E_total?
- Microscopic KE dominates
- PE is often neglected
- Translation of the system is ignored.
True or false: the # of d.o.f in particles of an ideal gas is always 3.
False. We still treat diatomic molecules such as N2 as ideal gas particles.
How many d.o.f. does a diatomic molecule have?
5: 3 translational and 2 rotational
What is a degree of freedom?
A way in which energy can be stored quadratically in particles
How many d.o.f. in a simple harmonic oscillator?
2: 1 KE and 1 PE term
If you add more molecules to a system that contains the same type of molecule, do you keep the original degrees of freedom?
Yes: f is the degrees of freedom per particle.