Normal and Tangential Coordinate Systems | Axes Aligned with a Path | Centripetal Acceleration

[@Spectrojamz]

This might just be the best content on Polar/tangential Coordinate system out here. Great Lesson Sir. You're good!!!.

[@TheBomPE]

Thanks! I appreciate the encouragement! Thanks for watching!

[@fdsman]

You've cleared up points of confusion that my professor made given that they explain all their lectures as if they're reading a textbook and have an unfortunate thick accent. It really makes me wish that there was a way for us engineering students to be able to watch lectures like this as a replacement for lectures at our own schools, and simply take the exams based on the material, without having to waste time reviewing the same material twice or more, just to gain a solid understanding of it.

[@michaelswanbom6023]

If you found this video useful, consider helping me upgrade the old tablet PC I use to create these videos! Thanks! www.gofundme.com/help-replace-my-2011-tablet-pc

[@salvemoslasdosvidasargentina]

Excellent class!! many thanks from Argentina.

[@ravindukavinda6615]

One of best lecture

[@TheBomPE]

Thank you! All the best to you!

[@federikinho12]

If you don't have a path function y=f(x) nor an angle, only the arc lenght s(t), can you find the radius of curvature?

[@mohamedashmawy520]

Thanks.😃❤

[@TheBomPE]

glad I could help! thanks for watching!

[@efilata7854]

Thanks a lot!!!

[@TheBomPE]

I'm glad I could help! Thanks for watching!

[@nishilsavla]

Great video sir. However I couldn't understand how dut=(1)dθ. Nonetheless it was an amazing video🙌🙌

[@revbombs6200]

Life savour

[@TheBomPE]

Glad I could help!

[@katyar4883]

The way the units are in the example is weird.

[@TheBomPE]

Many textbooks cheat a little bit when they communicate functions upon which you are supposed to perform calculus operations. They often show a function where the coefficients are just bare numbers when technically they should have units. They do this to make it look more like you remember from calculus class, in the adolescent days of math without units. I think it aids understanding to mature into expressing units everywhere possible. That's why I included units in the coefficients of the functions you have to integrate in this example.

[@katyar4883]

@@TheBomPE I see. Never seen them like that before. Good explanation though. I found it very enlightening.

[@TheBomPE]

@@katyar4883 Thanks, I'm glad it was helpful!