Welp... this is the end bois

Welp... this is the end bois

You could literally construct a framework for which these are true

Brainlets GET OUT OUT OUT OUT OUT

these are all corollaries of the fact that for all functions f, we have f(x+y)=f(x)+f(y)

Lol! You sure told them... I mean me???

doesn't (a+b) ^2 = a^2 + 2ab + b^2?

What are you in middke school?

it equals a^2 + b^2 or a + b^2 depending on how you do your pemdas

Not in a ring of characteristic 2.

a and b are letters lmoa you can't add letters

a+a=b
a+b=c
b+b=d
etc etc
don't ask about the capitals

Wrong, it still does. It's just possible to simplify it further.

majority of these can be correct anyways. Is this a shitty meme thread?

Ya!!~~
>_

Simplification?? Lol..
try

I see exactly this shit every day. Students regularly make up their own identities, especially on exams.

>american students

>a framework where a =/= a

off yourself m8

Harambe = / = just a gorilla
:V

>(1/1) + (1/inf) = 1/ (1+inf)
1 + 0 = 0 ?

Thanks for the lovely pict, and yet I'm one of those tiny bitsy special students ya!~

Imagine being this triggered.

Hmm.. mistakes were made I guess...
What I'm guessing is that a needs to be lower than 1 for the equation to correspond with b as inf so the total summary is still below "0"
Oh well...
Correction then :
(1/0.5) + (1/inf) = 1/ (0.5 +inf)

#
Hmm ..
challenge accepted..
(0+1)^2 = 0^2 + 1^2
(0 + 1)^ (1/2) = (0)^(1/2) + (1)^(1/2)
(1/0.5) + (1/inf) = 1/ (0.5 +inf) (corrected)
2^ ( 0 + inf) = 2^(0) + 2^(inf)
Log ( -420 - 6969 ) = log(-420) + log ( -6969)
sin (0 + 180) = sin(0) + sin (180)

Ta-dah!~
Yes, it is milking concepts ..

Uwa, I can't delete from my phone...oh well

#
# #
Hmm ..
challenge accepted..
(0+1)^2 = 0^2 + 1^2
(0 + 1)^ (1/2) = (0)^(1/2) + (1)^(1/2)
(1/666) + (1/inf) = 1/ (666+inf) (corrected)
2^ ( 0 + inf) = 2^(0) + 2^(inf)
Log ( -420 - 6969 ) = log(-420) + log ( -6969)
sin (0 + 180) = sin(0) + sin (180)

Ta-dah!~
Yes, it is milking concepts ..

Re-correction,
(1/666) + (1/inf) = 1/ (666+inf)

I miss simple math I just work with partial differential equations that get longer and longer as I go.

Hmm.. this is an open discussion board afterall, so.. if my definition of math is simply "+,-,x,:" .. why can't yours too be simple? What's your job? Somewhere studying math in higher math fields?