integration stuff | Mathematics | Page 1

lavish copperBOT Feb 1, 2024, 4:53 AM

#

autumn sonnetBOT Feb 1, 2024, 4:53 AM

#

ren

fringe patrol Feb 1, 2024, 4:54 AM

#

and if so, how?

fringe patrol Feb 1, 2024, 5:15 AM

#

@fathom iris here

cosmic bramble Feb 1, 2024, 5:15 AM

#

no

fringe patrol Feb 1, 2024, 5:15 AM

#

...

cosmic bramble Feb 1, 2024, 5:15 AM

#

it doesn't have an elementary antiderivative

fringe patrol Feb 1, 2024, 5:15 AM

#

well that was quick

#

@cosmic bramble oh.

cosmic bramble Feb 1, 2024, 5:15 AM

#

#helpers-info

fringe patrol Feb 1, 2024, 5:15 AM

#

how did u do it that fast

cosmic bramble Feb 1, 2024, 5:15 AM

#

to view commands and rules

fathom iris Feb 1, 2024, 5:16 AM

#

austin buddy lemme think atleast

fringe patrol Feb 1, 2024, 5:16 AM

#

cosmic bramble to view commands and rules

tysm

cosmic bramble Feb 1, 2024, 5:16 AM

#

It's a specific type of integral

fringe patrol Feb 1, 2024, 5:16 AM

#

oh

#

okay.

fathom iris Feb 1, 2024, 5:16 AM

#

cosmic bramble It's a specific type of integral

substituion ?

#

how do you solve it

fringe patrol Feb 1, 2024, 5:16 AM

#

and one more thing, hang on

#

yep back

#

i was attempting a differential equation

cosmic bramble Feb 1, 2024, 5:17 AM

#

It isn't integrable

#

lmao

fathom iris Feb 1, 2024, 5:17 AM

#

cosmic bramble It isn't integrable

..

fringe patrol Feb 1, 2024, 5:17 AM

#

$y'\cdot\ln y=x$

autumn sonnetBOT Feb 1, 2024, 5:17 AM

#

ren

fathom iris Feb 1, 2024, 5:17 AM

#

cosmic bramble It's a specific type of integral

..

cosmic bramble Feb 1, 2024, 5:17 AM

#

fathom iris ..

It doesn't have an elementary antiderivative

fringe patrol Feb 1, 2024, 5:17 AM

#

so i got
$y\ln y-y=\frac{x^{2}}{2}+c$

autumn sonnetBOT Feb 1, 2024, 5:17 AM

#

ren

fathom iris Feb 1, 2024, 5:18 AM

#

cosmic bramble It doesn't have an elementary antiderivative

but has it got any antiderivative at all?

cosmic bramble Feb 1, 2024, 5:18 AM

#

not really

fringe patrol Feb 1, 2024, 5:18 AM

#

guys?

cosmic bramble Feb 1, 2024, 5:18 AM

#

in terms of integral defined functions

#

it does

fringe patrol Feb 1, 2024, 5:18 AM

#

...

#

sighs

cosmic bramble Feb 1, 2024, 5:18 AM

#

autumn sonnet **ren**

it's seperable

fathom iris Feb 1, 2024, 5:18 AM

#

cosmic bramble not really

if i name a function, naxtisys epic function and call it the antiderivative of said function, would you accept it?

cosmic bramble Feb 1, 2024, 5:18 AM

#

fathom iris if i name a function, naxtisys epic function and call it the antiderivative of s...

yeah

fathom iris Feb 1, 2024, 5:19 AM

#

fringe patrol guys?

havent done DE sorry :(

fringe patrol Feb 1, 2024, 5:19 AM

#

$e^{\ln y}\left(\ln y-1\right)=\frac{x^{2}}{2}+c$

cosmic bramble Feb 1, 2024, 5:19 AM

#

that's basically what real mathematicians have done for it

autumn sonnetBOT Feb 1, 2024, 5:19 AM

#

ren

fringe patrol Feb 1, 2024, 5:19 AM

#

fathom iris havent done DE sorry :(

oh

cosmic bramble Feb 1, 2024, 5:19 AM

#

autumn sonnet **ren**

you're not going to get a closed form

fringe patrol Feb 1, 2024, 5:19 AM

#

wait wait wait

#

im using productlgo

#

*productlog

#

so i think i got smth but WA is giving me something else

cosmic bramble Feb 1, 2024, 5:19 AM

#

,w y'ln(y)=x

autumn sonnetBOT Feb 1, 2024, 5:19 AM

#

Results provided by WolframAlpha

Click here to refine your query online
Upgrade to WolframAlpha Pro!

cosmic bramble Feb 1, 2024, 5:19 AM

#

wow shocking

fringe patrol Feb 1, 2024, 5:19 AM

#

$e^{\ln y-1}\left(\ln y-1\right)=\frac{x^{2}}{2e}+c$

autumn sonnetBOT Feb 1, 2024, 5:19 AM

#

ren

cosmic bramble Feb 1, 2024, 5:19 AM

#

cosmic bramble you're not going to get a closed form

this

fringe patrol Feb 1, 2024, 5:19 AM

#

bro wait

cosmic bramble Feb 1, 2024, 5:19 AM

#

What is your question ren

fringe patrol Feb 1, 2024, 5:19 AM

#

ok

#

@cosmic bramble my question is why is my answer different from WA's?

cosmic bramble Feb 1, 2024, 5:20 AM

#

probably different simplification

fringe patrol Feb 1, 2024, 5:20 AM

#

im explaining my answer

#

if u'd give me time

fringe patrol Feb 1, 2024, 5:20 AM

#

autumn sonnet **ren**

$\ln y=1+W\left(\frac{x^{2}}{2e}+c\right)$

autumn sonnetBOT Feb 1, 2024, 5:20 AM

#

ren

fringe patrol Feb 1, 2024, 5:21 AM

#

$y=e^{1+W\left(\frac{x^{2}}{2e}+c\right)}$

autumn sonnetBOT Feb 1, 2024, 5:21 AM

#

ren

fringe patrol Feb 1, 2024, 5:21 AM

#

why is that different from whatever WA's saying

#

@cosmic bramble ?

#

...

#

hello?

#

...

#

@cosmic bramble ? <@&286206848099549185> ?

#

.close

#integration stuff