Dave, I watched 4 videos and a half dozen books on Linear Transformations, and didn't get it UNTIL your video here. THANK YOU. I feel like I'm starting to understand.
One thing I love from your videos is that I understand the concepts and even the calculus faster and easier than normal , standard linear algebra and other math books. Even in my native language!.
I don't really understand How do I do the transformation (number 2 in comprehension) I thought we were to be given the transformation and then told to check
In the answer of first question you got a matrix of dimensions 2x3 which is getting multiplied by a vector (or precisely a column vector) called as v..... So simply put second question's vector elements as column vector in first question's answer... So finally you will have a matrix of order 2x3 which is multiplying by a column vector having elements as (2,3,-1) you can easily multiply those two entities. Hope that clarifies your doubts.
So you have given the vectors of v and w. v = and w= . Draw this vector on paper for yourself. You have to know that from the top to the bottom of the vector they are named as v1, v2 and v3, so for vector "v": v1=2, v2=3, v3=-1. For vector "w": v1=5, v2=1, v3=2. So to transform vector "v" you only need to fill these v1,v2,v3 into the right side of the equation from L(v) that is given. Do the same for vector "w" and you have for both vector w and v the transformed ones! Hope this helped you!
Dave, I watched 4 videos and a half dozen books on Linear Transformations, and didn't get it UNTIL your video here. THANK YOU. I feel like I'm starting to understand.
One thing I love from your videos is that I understand the concepts and even the calculus faster and easier than normal , standard linear algebra and other math books. Even in my native language!.
have my exam tomorrow you stay saving lives professor Dave!!
How did the exam go?
@@benfennell1430 hahahaha I have exam tomorrow too and I can tell you that I'm failing 100%
What a professor...🙌easy, simple and clearer
I'm literally gonna cry I have been struggling for 3 months thank you so much Dave you are the best I hope you have a fabulous day
You are gradually filling my brian with a great understanding of linear algebra. Thank you!!!!!!!!!!!!!!!!!!!!!!!!!!!
is brian filled up?
This is the only vid that I can understand complex topics like this linear transformation. Thanks prof. 😊
This was sooooo helpful!!!! You deserve more views, sir. The explanation was on point, hats off.
Probably the best part are the comprehension sections i. The videos, applying what we learned immediately.
Thanks prof.Dave
Great presentation!
Easy to follow.
Thank you very much! Your video is the only one that actually helped me! It’s a pity I haven’t found you earlier :))
Thank you sir! You perfectly explain complicated things in accessible manner!
Sir... your way of teaching is very excellent
Thank you for your mature presentation
honestly, it's the most understandable video so far
very good explanation sir
you made it too easy to let me understand all this stuff. thanks a lot .
THANK YOU PROFESSOR DAVE
Lecture was amazing. Thanks Mr Dave sir.
wow dear sir, you're the best. Thanks a lot.
this is so well explained. thanks
This is the best of all out there
Wow... Thank you for your knowledge!
Hi, It was a great video. You should make a video about representing differential equations as matrices.
How to learn it
absolutely stunning video!
Well understood. Thank you for your elaborate explanations. So perfect!
I agreed with others. Thanks so much, you made things are clearly and simple. Wonderful works!
amazing! This topic clearly explained in simple language.Thankyou!!
Thanks for the help!
Your videos are so helpful! Thank you!
WOW..Thank you makes perfect sense
Best explanation
i like a lot of your videos but i think you did a great job explaining this concept thanks sm!
Thanks
❤
you great professor thank you
Very useful sir....
Hi professor, can we go for few numerical base on this concept?
God bless you bro
Wait, its that simple 0_o
Thanks for these videos, they are super helpful!
Great video. I can't recall if you've answered this already but could a scalar be considered as a 1x1 matrix?
yes
I just learnt 1months portion in 1day..😢.. thank you sir
Thank u :)
sooooo clear
straight forward💯💯💯💯
what the fuck, the first 60 seconds was more helpful than 25mins of a mit lecture
Who tf invented maths
It's a discovery
@@potatoffu it’s an invention that describes discoveries.
@@Yojesschill spot on
@@Yojesschill
Huh.
📠
Why the f 😭😭😭
THE SET OF ALL VECTORS IN A SPHERE OF FINITE RADIUS IS A REAL VECTOR SPACE TRUE OR FALSE?
Omg Lifesaver
8:05 shifting of coordinate system is not linear transformation.
Great
Love you
how do you solved the 2nd question
I Still don't understand hw to do the first question
Not quite clear.....could you use more inept examples
I watched 6 videos of 20 minutes and u already resume 2 months of classes
At 2:37 I'm confused on how the first entry is V2. Why is the first entry not V1, then V1+V2, why is it V2?
That the question you must follow to verify
(0 * v1) + (1 * v2) = v2
I don't really understand
How do I do the transformation (number 2 in comprehension)
I thought we were to be given the transformation and then told to check
The transformation is given above the questions. You just need to substitute values of v and w for v1, v2, v3 that's it!
Is any prof better than Mr. Dave?
Nope, Not at all !
I'm not sure how to solve the last question, can someone help?
In the answer of first question you got a matrix of dimensions 2x3 which is getting multiplied by a vector (or precisely a column vector) called as v..... So simply put second question's vector elements as column vector in first question's answer... So finally you will have a matrix of order 2x3 which is multiplying by a column vector having elements as (2,3,-1) you can easily multiply those two entities. Hope that clarifies your doubts.
@@RahulSharma-oc2qd how to solve the last question "Transform V = and W = "
Are all 180 degree rotations linear independent?
Yes i guess
9:11
Sir, I am from India, this course is sufficient for a 12 standard student who is going to give his final borad exam?
Thank you so much Sir.../\
Thanks math jesus
Very good video now i can map an apple into a hamburger
how to do 2nd question please can anyboy explain me please 8:26
So you have given the vectors of v and w. v = and w= . Draw this vector on paper for yourself. You have to know that from the top to the bottom of the vector they are named as v1, v2 and v3, so for vector "v": v1=2, v2=3, v3=-1. For vector "w": v1=5, v2=1, v3=2. So to transform vector "v" you only need to fill these v1,v2,v3 into the right side of the equation from L(v) that is given. Do the same for vector "w" and you have for both vector w and v the transformed ones! Hope this helped you!
@@beschuitelia1987 how to find the 1st answer
Congrats for confusing my whole life.
Correction in test part: L(v) = not
Stop watching anime brother.
We must fight the MPLA.
(MapPing Linear Algebra)
Veveveveveveveve
your hairrrrrrrr :((((((((((((
is there anything this man doesn't know