Rotation matrices | Lecture 8 | Matrix Algebra for Engineers
Example of the rotation matrix as an orthogonal matrix.
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what an amazing lesson, thank you so much!
absolutely brilliant! Thanks a lot
Simple and direct to the point thank you
All your videos are really helpful. Thanks
Thanks for the clear explanation.
Amazing, thanks !
nice explanation! thank you professor
Thanks sir for sharing!
Thanks you for wonderful explanation
Fantastic ...
Awesome explanation, thank you so much
Mesmerizing elucidation
Really helpful 😊
Jeff Chasnov is so smart, yet so humble; i love him
Nice explanation
very nice. thank you
我就需要这样把我当成傻瓜一样的教程,太感谢了,讲解的很清楚!
Thank you so much ❤
thank you
Thank you
Thanks Prof, but I don't understand how u find x' and y'?
You didn't mention the determinant (=+1) so the length(norm) of vector remains unchanged, an important requirement for a rotation matrix. Obvious but still, simple test for to see if some matrix in R^n could be a rotation matrix.
Great video... I keep getting distracted with wondering if he has to write backwards to make the text look correct to us?
Another way of thinking about this is this is a rotation through the Z axis. And the 3D rotation matrix for the Z axis is the same in what he found for R_theta!
@masonholcombe3327
2 жыл бұрын
(Cutting off the 3rd row and 3rd column of course)
Not getting it
out of curiosity, is the video flipped?
@ProfJeffreyChasnov
Жыл бұрын
Yes
Pls help
is this guy writing backwards
@dactorwatson4313
Жыл бұрын
nvm I figured it out he just flips it in post
@ProfJeffreyChasnov
Жыл бұрын
kzread.info/dash/bejne/iXaTpcOkoajSgZM.html
Very well explained!! Thank you!! Can you make a video on how to solve the problem in the link? drive.google.com/drive/folders/1-lMO0o1tc93eHl5utegtg9jDnKvvIvii?usp=sharing