MIT Integration Bee Qualifier!
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- čas přidán 8. 09. 2024
- Are YOU Qualified for the 2020 MIT Integration Bee Qualifier? Try solving this integral! #mathematics #maths #math #mit #integrationbee #integration
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Ahh yes our textbook question for 12th grade.
as a 4th grader, this is very easy
It's the qualifiers, this is made to boost your self confidence. Try some semi/finals questions
@@therealtdp ohhhhhh ohkayyyyy
OK and? Couldn't care any less.
Go watch some finals questions then come back
As someone in the American education system, I can confirm this was not part of our 12th grade math textbooks.
But in india we solve this type of questions on 12 class
@@blockbattlers Yeah, I've seen your guys' curriculum, and I see you guys do integral calculus in class 12. In the U.S, the only "calculus" you do in secondary school is in 12th Grade, with limits and continuity.
@@bladeiron yeah it's so hectic
We have to do limit in class 11 and continuity , differetiability, derivative , integration in class 12 .
Worst part im in class 12
It's a similar curriculum in Nepal too.Currently I'm in 11th learning Derivatives.. @@blockbattlers
Thanks for video. For MIT integration bee recently it was published a book with solutions to problems of Qualifying Tests from 2010 to 2023
Can i get it on internet.?
Try some JEE ADV. questions
I just added e^x - e^x in the numerator and split it up
But it got lengthy! When solving integration one should be caring about time optimisation
@@dipankarbanerjee1130you prob did it wrong, I did it in a very optimized manner and took me basically 2 lines to solve it
@@lonekoq4646 no.. I was actually telling him.. I too did the problem in a short way
this is literally just the dirichlet eta function evaluated at one
My ass did u= e^x+1, partial Fractions, and then evaluated ln(infinity) to get the same answer 💀💀
Could you elaborate?
I did the same here are the steps :
let u=e^x + 1
du=e^x dx
du=(u-1) dx
dx=du/(u-1)
x=0 : u=2
x->inf : u->inf
We have :
Integral from 2 to inf of 1/u(u-1)du
= integral from 2 to inf of 1/(u-1) - 1/u du
= ln(u-1)-ln(u) from to 2 to inf
= ln(2)
It’s a bit longer but more straightforward 😊
Very easy question
equivalent to the alternating harmonic series, I wonder if there is a relationship 🤔
ye to hamare yaha boards mein aata hai😂
Sahi kaha aapne 😅😅😂😂
Aapne khudke jan ko jokhim pe dalte hue bhi inti badi sach ko sabke samne lane ke liye naman hai aapko sir ..😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂😂
Ya Indian student solve ultra difficult questions just to get into a college and then majority ends up being an IT slave. US students on the other hand solve a way easier test, gets into colleges way better than any indian college and goes on to become scientists, engineers working on the forefront of technology..
@@subhradeepghosh8263its just a qualifier question . if you think MIT asks easy questions then solve the questions came in integration bee final 2024 .
@@subhradeepghosh8263 skill issue bro ngl. go boast with your mom
This is 12th board level question.
Can also multiply by e^x both numerator and denominator and then take e^x = t
Answer is -69
it is 0.69, not -69 😂
Bro where is Minus sign
Ln 1 is 0
he flipped the order from 2,0 to 0,2 which swallowed the minus sign
We did it in 12th ! One of the easiest questions 😂😂
Bhai qualifier question hai , try other mit question, dont judge a book by it's cover
@@weirdo5275 bro do you think I don't know that?? But look at even their qualifier exam questions, those are of low level compared to even WBJEE... And ISI(Indian Statistical Institute)Bachelors qualifier exam is one of the hardest!!
@@dipankarbanerjee1130 bhai mit ke qualifiers are meant to be easy
y’all indians are lucky😮💨
Uncle Roger changed his profession it seems
bruh ;/
Their voices arent even similar
They don't even sound the same, this is just racism for the sake of racism
I went from x ➡ -x world
Same tho
Cake walk
Easiest question fr
12 class chindi questions
We do this in 12th grade.
That’s why it’s a qualifying question dude
whatttt this is a qualifier question ? Bro it is just Basic question for IIT JEE student
indians trying not to mention india in a comment section (impossible) did anybody ask?
@@宻pain bruh
Try to do the mit integration bee finals question also this is only a qualifier question (and btw I am an Indian too)
yeah clearly you aren't too bright.
@sumitvishwakarma1075 bro when he sees a video of a guy nonchanlantly showing how to solve a problem for everyone to learn. (I am gooder than him)
Sir can that be done by (A+b-x) rule then adding both the equations ??
how is that gonna help when u have infinity , that would maybe only work if you perform a u-sub (which i did )
but then u only need a partial fractial deconposition
@@Infernalithexactly how I did. I got limits from 2 to infinite.
Erm what the Sigma
correct
We literally have it in our book
ln(2) ( i think 😅)
The answer is ln2