I don't even know you, came across your channel about a few seconds ago. but I wish the best for you in life. May God bless you.

What is you favourite topic in physics??

now i get it why you put the bach preludes to outro's of your videos, you have pianists in your house teacher:) and the table is not messy😁😁

Surfast is crazy work

omg this genuinely made my day! 😭

It's amazing how the Navier-Stokes Equation had saved Earthlings many times during times of sudden and extreme change in gravity and therefore body-forces.

Your basic mathematics has been help to me God bless you❤

Thank you for uploading this tutorial.

Hi

"Where everything is dielectric..." (homogeneous is the right word)

I think what griffiths try to explain here is the mean value theorem for the Laplace equation from a Physics perspective. This is how I understand it

Nice to know your doing good

I'm waiting this video in 2025

😊😊😊❤❤

The most accurate title ever... half a decade 😂

What is the main difference of using sometime μ and something μ0 . I have such a confusion on this thing?

Turkish subbitles pls

The solution has to satisfy the Poisson equation otherwise its not a valid solution, even though the initial conditions for the new problem configuration are the same

2025/1/4

Thanks professor ❤

Why can't you use one coordinate system?

Would you do a series about symbolic logic? I got few books about formal logic and Kurt Gödel. I have *An introduction to Formal Philosophy* and *Symbolic Logic* by Irving M. Copi and some interpretations of the methodology of physics using semantics.

The explanation is that by one of the properties of the solution of laplace equation the maximum value can happen only at the boundaries and if the boundaries have the value 0 in V3 all V3=0 then V1-V2 must equal 0 and therefore V1=V2 You have to study partial differential equations to understand this section otherwise you will be completely lost. It is one of the previous of electrodynamics. Check Daniel An in youtube for a comprehensive explanation of Laplace equation

Thank you for these videos! I’m taking intro to thermal physics in January and I have a brain injury and therefore a little slower to absorb material. These videos are going to help me succeed 💪

Me: *mildly panicking* Real Physics: I'm just gonna plow through! I'm gonna assume you guys are having fun; let's continue!

enjoying your videos now

Thank you for your videos. i almost learn all electrodynamic's topics from your videos.

How can zero be a natural number? Its included in the whole numbers. 2:46

Sir you are an excellent teacher. Can you advise me on ways to solve problems in electrodynamics? I understand the theory smoothly but often struggle to solve problems.

If you enforce the Lorenz gauge then the only gauge transformations admissible satisfy the wave equation. You can add any traveling EM wave like disturbance to your system and, although the potentials change, the observable fields do not.

Filtered by exercise 24 xD

رحم الله والديك❤

Very instrumental

Is the magnetic field here is vertical component of it?

The algorithm either knows what questions i have in my head or I'm having the most amazing sequence of synchronicity.

6:34 Why the infinitesimal change comes to zero? As we change with dl, r prime is changing at the same time

1:12

Real.

These videos have been a really great tool for visualizing the concepts, since Griffith really does leave a lot to the imagination as you said. Students just need to do research beyond the videos, combining resources, to get a better scope of the material.

Man, these ideas are pretty...large. 11:20 Did you mean to say that N was much *smaller* than q?

Interacting systems? More like "Interesting videos!" 17:16 Did you mean to write "a+b = a"?

Like another commenter mentioned, I think there's an issue with your interpretation of the situation and formula around 7:50, but otherwise this was an awesome video and thanks for sharing!

would be great if you didn't use a sharpie just sayin

**For later self-reference:** A: CS/Low level/Bytes: 14:45 - 24:40 B: Application (python is used): 24:54 - 29:02 C: Concepts: 0:35 - 4:00 ; 10:55 - 14:08 ; (utf-16, utf-32) 22:00 - 25:00 --> Natural Language (abstract tree parsing, serialisation): 4:30 - 10:05

hi

Will be waiting for it! Right now watching your electrodynamics course

This is the best channel for mathematics