Added: 3 years ago
From: MIT
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  • I am very happy to see the vidoe Lecture 20: Path independence and conservative fields. from you, hopefully the others also are happy for You

  • I am very happy to see the vidoe Path independence and conservative fields after you give this

  • I Love The Video Path independence and conservative fields. It Can Increase My Knowledge

  • Steady I Really Like This Video Path independence and conservative fields.

  • Nice Video Path independence and conservative fields. That You Share , So Very Nice Thanks You

  • I Really Like The Video From Your Path independence and conservative fields.

  • after i watched this video, my insight is very open because the video is very good to give information Path independence and conservative fields.

  • can somebody tell me which semester this is ?

  • @schwarzegarde This is the second semester in math mit has. Their first semester is Calculus 1 and 2 put together and their second shown here is calculus 3.

  • Did my A level and had just enough of this math stuff...can some maybe explain for dummies wherefore you would need this math stuff in reallity?

  • @PolskaUrban

    Well isn't math reality?

    Like, vector fields are useful in describing electromagnetism and forces etc., which are real.

  • 43:25 I think he meant electrical potential difference is voltage, electrical potential itself is not the same as voltage.

  • That is one of my most elegant proof of the fundamental theorem of line integrals I've ever seen.

  • His handwriting is a work of art

  • Comment removed

  • "physicists' potentials are the opposite of mathematicians' potentials"; i see what you did there, denis. ;)

  • did this guy's english improve since 07? lol, jokes aside, he is a great professor. helped me a ton.

  • @yutubant2

    Did your french improved since 2007?

  • Very helpful, I liked it a lot. Great professor

  • Can anyone tell me how he gets the coordinates (1/root2, 1/root2?

  • @brco2003 because the point on the unit circle is given by (cos [angle] , sin [angle] ). Here, your angle is pi/4 . Which you probably know is square root of 2 over 2. But this is just simplified from 1 over the square root of 2, which is the point he has.

  • Comment removed

  • omg i watched some of the MIT lectures

    they all are so simple and dont go deep into stuff. its like school...extremeley easy related to our universities oO

  • you shouldn´t compare ETH (e.g.) lec with MIT lec.

    first you have to learn basic stuff and then ... it´s going to be difficult.

  • @SwissJustMe

    honestly i noticed that too....i think the professors are just easier..

  • Beauty embodied in sheer simplicity characterize his lectures.

  • I enjoyed the video, especially the calculations of line integrals in the first part.

  • It was very interesting to watch the line integral of the sector of the unit circle of radius 1 computed as a sum of the other line integrals along curves forming that sector. I found it interesting to know I can find work done on curves AND sectors. Does anybody else on this website study multivariable calculus? I would like to see the opinions of other viewers. All in all I enjoyed the mathematics lecture.

  • I'm studying multivariable calculus, I do like the MIT lectures.

    Unfortunately they don't always explain WHY things work, just how to do it(this is probably not a problem for most people, but i like math), but I think this is because we can't attend "section" here online.

  • @brilliantdiamonds 18.02 is a required class for all MIT graduates, so the professor doesn't always go into the details of the analysis and whatnot. 18.024 is a more rigorous class for mathy people.

    On the other hand, I do have to say that this class is actually more rigorous than the calculus courses I took in high school; certainly more so than AP Calc, which was mostly formula dumping.

  • @ycz13 ok, interesting, I was under the (obviously incorrect) impression that only 18.01 was "required."

    it's a good class, i do in fact find that it's more rigorous than almost any other online resource; I find it very helpful, I just don't remember as well if I don't have the theory to reinforce previous learning, and I'm sure that there must be other people like so..........that was my only point.

  • thanks... I'm studying enginering and it was very helpful to me!

  • thanks for the video very helpful!

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