How do you prove 1=0 using integration by parts?
You can do it, you just gotta start with this integral \[\Large \int\limits \frac{1}{x}dx\]
its very serious situation :D
\[\Large x^{-1}=u \ \ dx=dv \\ \Large -x^{-2}dx=du \ \ x=v\]
oh then what xD
\[\Large \int\limits \frac{1}{x}dx=uv-\int\limits vdu \\ \Large \frac{1}{x}x-\int\limits x \frac{-1}{x^2}dx \\ \Large 1+ \int\limits \frac{1}{x} dx\]
i see
Now all you gotta do is just see that they are equal, and subtract off the integrals. So it's obvious now that all of calculus is just a lie
infact thats also proof 0=1,2,3,4,5,......n for any integer xD
Well true, but once you realize that 1=0 then we can apply this to itself: \[0=1=1+0=1+1=2 = 2+0 = 2+1 = 3 =...\]
Pretty handy so now we can go ahead and prove that 0 = infinty
yep interesting !
Luckily though it's not a big deal, since \[n=n*1=n*0=0\] So it makes sense, since all numbers are really zero all along!
This appeals to our common sense, I've never "seen" a 3, I've seen 3 books but just because I can hold a book doesn't mean I can hold a 3. So obviously numbers don't exist by this proof and it makes sense since no one's ever held a number in their hands before, it's pretty obvious.
:P
seems like all illusion xD they made the whole thing to troll kids in school by studying unnecessary stuff bahahaha
now lets see why this integral invalid :D
do you know why ?
Yeahh foolish kids! Yeah I know why it's easy once you know what the trick is XD
i know xD sure u know
The indefinite integral of the copy function is CTRL + C
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yes
What's with it and the mass tagging, honestly?
too much tagging m8 ,-,
its against coc and thats spamming tags
The bloody hell with the mass tagging.
Please do not mass tag it is against the CoC
lol Logan XD
xDDD
so any help from u nice awesome folks :D
@Marki i got you ":) very intelligent haan :
Can people please stop putting me in mass tags? I have work I need help with on here and I don't need notifications distracting me. Sorry if I came across rude. thanks.
just help me :'( ans say why 0=1 in this question
sure
I like this fake proof xD we can prove 0 equals any number using this trick : \[\int f(x) dx \stackrel{?}{=} \int f(x) dx + C \] "subtract" and be happy :P \[0 \stackrel{?}{=} C\]
:D yes indeed
Yeah but that ruins the fun of it haha. The whole point is to trick students who are in calculus 2 into thinking integration by parts is mysterious when really it's just the product rule lol
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