Message from @Sytze

Discord ID: 654569379866083338


2019-12-12 06:21:57 UTC  

So fuguer has the most elegant solution

2019-12-12 06:22:04 UTC  

Easily

2019-12-12 06:22:06 UTC  

Right that definite integral winds up being exactly what you need to make it a dereivative

2019-12-12 06:22:15 UTC  

^mcgee

2019-12-12 06:22:39 UTC  

oh yea that's true. integral from 1 to 1+h could be written as (F(1+h)-F(1))/h = dF/dx(1)

2019-12-12 06:22:52 UTC  

Exactly

2019-12-12 06:22:54 UTC  

There you go

2019-12-12 06:23:08 UTC  

You cracked it without numerical methods

2019-12-12 06:23:15 UTC  

I’m glad daddy checked it in Mathematica tho

2019-12-12 06:23:29 UTC  

now that I think about it it was dumb to try lol

2019-12-12 06:23:30 UTC  

Yeah that’s what’s beautiful you solve the integral without doing it at all lol

2019-12-12 06:23:39 UTC  

It’s zen

2019-12-12 06:23:54 UTC  

My mind is expanded

2019-12-12 06:24:09 UTC  

I would’ve gotten that sophomore year college though I’m guessing

2019-12-12 06:24:23 UTC  

We got malarkey like that all the time

2019-12-12 06:24:30 UTC  

I'd like to learn

2019-12-12 06:24:32 UTC  

more

2019-12-12 06:24:36 UTC  

Yeah this stuff gets harder as you’re less ingrained in all the tricks

2019-12-12 06:24:41 UTC  

but it would only be useful in times like these

2019-12-12 06:24:58 UTC  

Calc is the most useful math

2019-12-12 06:25:01 UTC  

Wrinkly brain discord

2019-12-12 06:25:04 UTC  

Arguably

2019-12-12 06:25:12 UTC  

Aside from maybe algebra

2019-12-12 06:25:17 UTC  

yeah

2019-12-12 06:25:19 UTC  

But that’s easy

2019-12-12 06:25:26 UTC  

algebra is even useful for the everyday man

2019-12-12 06:25:35 UTC  

Calculus has used

2019-12-12 06:25:40 UTC  

Uses for average joes

2019-12-12 06:25:46 UTC  

when ?

2019-12-12 06:25:49 UTC  

I’d you’re crafty

2019-12-12 06:26:02 UTC  

I was building a boat and used calculus to find the waterline on the vessel

2019-12-12 06:26:05 UTC  

Reminds me of one class where I solved this insanely hard integral using a -1st expansion of a maclaurin series

2019-12-12 06:26:25 UTC  

Double integral for volume of the hull, displacement of water therefore

2019-12-12 06:26:28 UTC  

It can be so beautiful when all the pieces come together

2019-12-12 06:26:34 UTC  

Archimedes principle

2019-12-12 06:26:55 UTC  

Then I knew where to put the watermark on the boat without putting it in the water

2019-12-12 06:27:04 UTC  

Because the specific weight of water is known

2019-12-12 06:27:49 UTC  

nice

2019-12-12 06:27:50 UTC  

It’s a paradox without calculus to solve

2019-12-12 06:28:02 UTC  

You can’t put it in the water without anti fouling paint

2019-12-12 06:28:07 UTC  

Calculus never stops giving.