31:14

Thermodynamic processes and the first law

08:57

Heat, Work, and the First Law of Thermodynamics

00:33

Example problems with light

13:55

Generators and motors

14:13

Motional EMF

23:35

Electromagnetic Induction

15:16

Sound basics

19:03

Properties of waves

18:36

Intro to waves

15:59

Internal energy and heat

25:08

Heat transfer: Conduction, Convection, & Radiation

11:29

Currents produce magnetic fields

11:44

Electric power

17:59

Resistance and Ohm's Law

14:52

Intro to electric currents

20:22

Capacitance & dielectrics

12:48

Energy stored in capacitors

24:27

Voltage

19:10

Equipotentials and point charges

09:38

Motion of charges in electric fields

12:39

Electric field lines and drawing fields

29:04

Electric fields

35:56

Coulomb's law

21:12

Charge and charging

24:16

Test 2 Review PHY2020 S23

51:48

Midterm Review

42:54

Test 3 Review F22

01:00:30

Test 3 Review

13:47

Gyroscopes and Tops

13:52

Simulating air resistance with VPython

19:58

Modeling Motion of Charges in Uniform Magnetic Fields with VPython

15:51

Biot Savart Law Examples

07:07

Sources of magnetic fields

23:26

Derivation of equations for a charging and discharging capacitor

25:14

Intro to Capacitors

28:12

Conductors in Electrostatic Equilibrium

25:48

Using VPython to Find the Electric Field from a Continuous Charge Distribution

21:51

Poisson's equation

32:09

The differential form of Gauss's law

31:07

Modeling electric fields of point charges with VPython

24:10

Coding vector operations, angular momentum, and torque in VPython

21:15

Collisions

22:53

Intro to torque

30:55

White Dwarfs: An example of a degenerate fermi gas

16:30

Fermi energy applications

11:59

Deriving the Fermi energy

19:25

Intro to the distribution function for bosons and fermions

05:06

Finding the average number of particles for a system in diffusive and thermal equilibrium

16:42

Moment of Inertia Examples

18:33

Intro to Moment of Inertia

24:42

Intro to Gibbs factors

16:03

The partition function for an ideal gas--part 2

19:28

Derivation of the equation for the Driven, Damped Harmonic Oscillator

18:44

The partition function of the ideal gas--part 1

17:01

Deriving the Maxwell Speed Distribution Function using Boltzmann Factors and Partition Functions

08:53

Proving Equipartition of Energy is True--Using Boltzmann Factors and Partition Functions

15:33

Finding the partition function for rotational energy states

10:09

The force is minus the gradient of the potential energy

26:06

Using VPython to model the damped harmonic oscillator

22:22

Damped Harmonic Oscillator