Regions of integration | MIT 18.02SC Multivariable Calculus, Fall 2010

Regions of integration
Instructor: Joel Lewis
View the complete course: ocw.mit.edu/18-...
License: Creative Commons BY-NC-SA
More information at ocw.mit.edu/terms
More courses at ocw.mit.edu

[@machrx5]

my current prof has been stuck on this topic for over a week and nobody has any clue wtf is going on and you explained it so elegantly! thank you very much :)

[@krishshah3974]

relatable, how's life :D

[@TheRaposofox]

What a great lesson! Clear and simple, finally made me understand these limits. Thanks!

[@TheAsuzuki21]

Thank you very much!!! This 17 min. video makes more sense than hours of lectures with my professor. Very crystal clear explanation. Thank you!!

[@avshreeanurag1010]

Wow!Beautifully explained and finally understood!
Thanks a million,MIT!❤️

[@tru4123]

simply wow !! the passion for the subject just flows through .....A Big Thank you ....Amazing video!!

[@HoudekM]

This just cannot be better.

[@chadjohnson608]

best explanation ive seen on this topic. thank you joel!!!

[@MarkLares]

thank you so much for taking the time to do this, it help a lot!

[@Arkamfrz]

Thanks for sharing. Finally understood how to get the limits

[@williambenish1718]

Very helpful. Very good teacher.

[@not_amanullah]

Thanks 🤍❤️

[@wraster07hp36]

Thanks for video and helping for nature.May be for nature and future...

[@sothearasuk8715]

Big thanks from me!! Only three more days, I will do my examination. I understand a lot by your explaination.

[@justsomeguy_1693]

"pause the video to work on it"
I have no fucking clue what to do thats why im here

[@32docholiday]

awesome explanation, i finally understood the ordering.....kept mixing it up.

[@ASOT666]

Thanks for making this so clear!

[@Alpha7ero]

Thanks for sharing this videos! Its very helpful

[@reydavid7300]

Thank you very much. I found it very clear!

[@stephanielallouz838]

im in love! exactly what i needed to know. thank you

[@olufemioladipo683]

wait this is amazing.. why am i just getting this

[@saidarshankothapalli5867]

Your are a awesome prof

[@DemiHalf]

Can someone do this integral in polar coords; i get double what i should for some reason when i integrate.

[@l0reane]

Thank you very much for this tutorial, it is very helpful !

[@eveningafterrain]

How you doing now buddy after 8 years?!...

[@l0reane]

@@eveningafterrain Hi buddy Passed the class, graduated, now work as an engineer but unfortunately forgot absolutely everything I learned in this class lool

[@eveningafterrain]

@@l0reane I didn't expect your reply.... Anyways I am very happy you doing well..
Even I am a first year engineering student... 🙂

[@andresbertoni848]

Thank you a lot!

[@mufeednm9435]

Nice one

[@abdulbasitimtiaz]

Y=-2x how

[@the_eternal_student]

How did he get y=-2x?

[@mujtabakamal3275]

hatts off!!!

[@nickzadeh7082]

I compared Oxford lecture with MIT for Doble integral, MIT is more understandable

[@Paulovrish7334]

Man!!! Pure genius!!!!

[@JDMaxton1999]

Can't you just convert the second one into a polar problem?

[@himanshujain1235]

gud to understand

[@deweipan5631]

how to get square root 2, square root 2

[@yuihani5954]

the line x=y creates a 45° angle with the x axis, for the unit circle the points of intersection of the circle and said line are (x,y)= (√2 / 2 , √ 2 / 2)
If you want to generalize for a given radius r you'd have to multiply that by r, since in this case r=2 you get (x,y) = (√ 2, √ 2)

[@deweipan5631]

@@yuihani5954 Thx!

[@saurabhnba]

What will the square root be (positive/ negative) in the 2nd, 3rd and 4th Quadrant?

[@kushandesai2611]

2nd and 3rd negative and 1st and 4th positive

[@middlevoids]

I have a mind of the potato

[@not_amanullah]

This is helpful ❤️🤍

[@phymadori545]

Thx. Cool job, sigh.

[@yihunieademe837]

Thank you so much!