Rotation matrices | Lecture 8 | Matrix Algebra for Engineers
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- Опубліковано 8 лип 2018
- Example of the rotation matrix as an orthogonal matrix.
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Awesome explanation, thank you so much
Mesmerizing elucidation
Simple and direct to the point thank you
what an amazing lesson, thank you so much!
All your videos are really helpful.
Thanks
absolutely brilliant! Thanks a lot
Thanks for the clear explanation.
nice explanation! thank you professor
Jeff Chasnov is so smart, yet so humble; i love him
Thanks you for wonderful explanation
Thank you so much ❤
Amazing, thanks !
Thanks sir for sharing!
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!
Really helpful 😊
Fantastic ...
Thank you
thank you
Nice explanation
very nice. thank you
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!
(Cutting off the 3rd row and 3rd column of course)
Thanks Prof, but I don't understand how u find x' and y'?
out of curiosity, is the video flipped?
Yes
Not getting it
Pls help
is this guy writing backwards
nvm I figured it out he just flips it in post
ua-cam.com/video/WB_CakqElQ0/v-deo.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