Sir when we derivatives a function then we determine the slope of the function in any point. And when we integrate a function then we determine the area of the function in any interval. So, if integration is inverse of derivative. Then can I say tangent is the inverse of area???
I got the answer wrong because when you have R = [0,2]x[0,3] I thought the [0,2] was for y and [0,3] was for x. Don't ask me why. But strangely enough, my answer was very similar. It was (1/3)(5+e^(-6))
Please keep the intro as it was. No need to make it as an outro
Yeah I agree the intro was perfect. no need to change
Thank you so much. You teach math incredibly! I am from Iran and I love mathematics. God bless you master.🌹🌷🌺🙏
Me tooo
Great job sir! Could you please solve more double or even triple integrals on this channel?
What a brilliant explanation.
Sir when we derivatives a function then we determine the slope of the function in any point.
And when we integrate a function then we determine the area of the function in any interval.
So, if integration is inverse of derivative. Then can I say tangent is the inverse of area???
What are the conditions for Fubini to hold true (when does it fail)? Is it being finite the only condition?
Great video as always :)
good stuff, subscribed. got an exam in a couple hours, think i should start sleeping now..6am…wish me luck.
Hey, do you do physics too?
I cant wait for you to do triple integrals next!!!
Hello, when you have got time, could you prepare some videos about Feynman technique of integration? Thanks
Excellent video! Thank you!
Awesome video. Thank you so much!
Thanks for an other video master
Brother can you please solve this question:
If last three digits of x⁴ are (x-58)² then the last digit of x is
Let me look at it. No guarantees but it looks possible.
At least this was easy for me after the struggles with the floor function equation problem.
GOAT
Great !!🤖!!
Nice 🤠
that be is looks like ط in arabic 5:14
Nice
thanksssss
Nice :)
I got the answer wrong because when you have R = [0,2]x[0,3] I thought the [0,2] was for y and [0,3] was for x. Don't ask me why. But strangely enough, my answer was very similar. It was (1/3)(5+e^(-6))
Professor, show an example where Fubini fails
Soon
waiting !