The Most Beautiful Equation in Math 

Rainbow Dash69 it is

Rainbow Dash69 yes I want a teacher like this, maybe i will start to like maths😂

I need him as my high school teacher for math I can imagine how well he explains maths in such a happy way you can clearly see it’s passion

Because people that study math like this see how it lays the foundations for the world around us. Math makes things exist, often in very beautiful ways.

I just liked to make it an even number

So? You seem to be happy being one piece's fanboy

So??

quick maffs

2+2 is 4, minus 1 that's free. Quick maths

Who isn't?

Faisal M well said

Faisal M d

how old are you?

Faisal M well said

what has he taught ?

He is touching a calculator in his shirt that projects an image inside of his glasses lens.

Joe Hughes i just noticed whhahegdh

joe hughes How fucking your mind is..........

when i dip you dip we dip (i cant load the comments thread to know if someone else said that)

kn00tcn ikr! i thought that only happened to me...

TooCoolForYou So his excitement is imaginary?

Sir Socket numbers are not imaginary

Jay Modi Imaginary ones are

Jay Modi are you out of grade school maths yet?

That is derogatory.

iuhfiuqwefq lol

Define beauty for me ..

Tru dat

DuKiP I

DuKiP ikr

Indeed, I would love having him as my professor.

HIGH energy

It's too bad this equation isn't as simple or as beautiful as it should be. Michael Hartl explains it better than me.

Bbl

Pink Plant he is the best!

ElAshtonio )

666 likes, illuminati confirmed

ElAshtonio All the mess in the universe makes -1

ElAshtonio ikr it hype af

Sandra Norman (

It wasn't that hard to understand tho, he explained it concisely.

Dynamic3DLtd I

It was actually pretty simple to understand if u have taken courses in trigonometry, calculus...

SupermarketHobo in America? dont make me laugh

SupermarketHobo okay? So?

Rick Deckard lucky..

Rick Deckard I did, lucky me...

Rick Deckard I do, it's great

Rick Deckard believe me.. U would not like it that much :) XD

Rick Deckard and your teacher kept wishing why aren't my students so enthusiastic

Bunny Rawr 2:15 she was speechless

Bunny Rawr e^i.pi=cos(180)=-1 thats why when you add 1 is equal to 0

Bunny Rawr he's nerding out so bad. honestly I'm enjoying his reaction to this haha

He's inhumanly excited and I love it

Bunny Rawr ikr

Jack Mabal haha

Better watch out before he steals all the girls ;)

maybe he has more important or fun (for him, at least) things to do than go on dates?

kave mustermann right! HAHA he's such a cutie

kave mustermann He's intelligent, has a friendly personality and has a passion. He'll have no problem finding dates (as long as he doesn't bring along a blackboard).

My life finally has a meaning.

lol this equation is ridiculous. He just put a complex number under exponential form. Look here it is dude, z= -1 theta of that is pie. Magnitude or modulus(think of it as absolute value) of that is 1. so it gives us 1e^ipie = -1 btw i goes before pie not after but anyways. So e^i*pie + 1 = 0. It's really ridiculous tbh.

Your being sarcastic right 😂😂 indian kids learn this in iit coaching when they're 15 years old wtf😂😂

"e^ipie" are you sure you know what you're talking about?

eπi=cosπ+isinπ=-1

Joshua Biju just :)

Joshua Biju lolz

Joshua Biju 😂😂😂

i have an equation for that... i want to be happy+all day long= weed

That would be mad.

that equation is so powerful... im holding back tears

Samovar maker 0

OneEyedSleep boi shut your sensitive ass up

OneEyedSleep nevermind i just cried

Ido Hager your dad is 44

Big Shaq

Ido Hager 😂😂😂

Everyday man's on the block, smoke trees

Lol

Well, e is often defined as the limit of (1+1/n)^n as n approaches infinity. Also, e is the number whose exponential function (e^x) is its own derivative. Limits and derivatives are perhaps the two most fundamental concepts in calculus.

Tyler Borgard you forgot about trigonometry. That e^ipi=cos pi + isin pi. So the whole equation turns in cos pi (negative 1) +isin pi(which is 0 because of the sin)+ 1 which is exactly 0.

Well, I tend to view trigonometry as a subset of geometry, but that is a good point. Who would have guessed that trigonometric functions could be expressed in terms of exponentials?

Tyler Borgard Forgive me for my lack of skill as far as math is concered, but how exactly does (1 + 0)^infinity become ~2.71 rather than just one? Not at all saying you're wrong, I'm just curious about how this works.

Well, 1^infinity is what's called an indeterminate form (kind of like 0/0), which means that simple plugging-and-chugging isn't going to help you find the limit. Here's an easy way to see why 1^infinity is indeterminate: 1^1=1 1^10=1 1^100=1 1^1000=1 ... So you'd think 1^infinity would also be 1. However... 2^infinity=infinity 1.5^infinity=infinity 1.1^infinity=infinity 1.01^infinity=infinity ... I'm using the '=' sign rather loosely here, since infinity isn't technically a number. However, these equations still make sense in the context of limits, so you could argue from them that 1^infinity is actually infinity. We don't have a clear answer, which means that we must evaluate the limits on a case-by-case basis using other means. For example, take the limit (2^(1/n))^n as n approaches infinity. This approaches the form (2^0)^infinity=1^infinity, which is indeterminate. But we can still find the limit pretty easily, as follows: For all positive numbers n, (2^(1/n))^n=2^(1/n*n)=2^1=2. Therefore, the limit is 2 (and not 1). Now, in our situation, e is defined as the limit of (1+1/n)^n as n approaches infinity. This also approaches the indeterminate form 1^infinity, so we can't evaluate the limit in this way. Now, there's not an easy way to analytically find the limit, since this limit is the very definition of our special number e, but if we evaluate the expression for large enough values of n, we can get a good decimal approximation for e. (1+1/1)^1=2 (1+1/2)^2=2.25 (1+1/3)^3=2.370370... (1+1/5)^5=2.48832 (1+1/10)^10=2.593742460... (1+1/100)^100=2.7048138294... (1+1/1000)^1000=2.7169239322... (1+1/10000)^10000=2.7181459268... (1+1/100000)^100000=2.7182682371... (1+1/1000000)^1000000=2.7182804691... As n gets arbitrarily large, this expression gets arbitrarily close to e=2.7182818284...

What a hilarious comment!! :-)

Comment of the month. this made me laugh really hard. i wonder which flavour was it

Mohd Afiq. Pie.....aarggghhh

Mohd Afiq sqrt (-1) 2^3 E pi

Mohd Afiq u cant eat pi its irrational & infinite

KAZ ._. unfortunately there's no pizza with thickness equal to A and radius equal to z, that would be very offensive for the pizza people.

Actually that makes no sense.

Your son is so lucky

Leyla Sharafutdinova pretty sure he's just smart tho

lucky doesn't necessarily mean chance, can also mean fortunate by method of skill or achievement when used in context with the correct expression. so yes, you could say he is lucky.

iLandon what part of that does not make sense

it's money. money gets you everything.

Nyny 100 huh

dummy

I is not a real number, and Pi is irrational.

Pi is a real number whilst i is rational

Symbol 'i' is the root of -1 which is not a real number and that is why Pi is telling it to "Get Real". On the other hand, Pi(3.141592654 which can't be expressed in a fraction form) isn't a rational number and that is the reason i telling it to "Be Rational".

xander j. Pi isnt rational.. and i is an imaginary number.. that why pi says "get real" to i and i says get rational

My sentiment exactly!

I thought he was Terrence Tao from the thumbnail

Shaliday.

Dan Schneider really!

Dan Schneider me too ....

Aryamaan Singh 🤣🤣🤣🤣

GOLD 1515 depends who you get taught by. Have hated maths all my life, but love it this year because of my teacher. My grade jumped up 4 grades

GOLD 1515 So whats the other type?

tallarico I said there are two types. And I named those two types. Read it again.

GOLD 1515 Oh, my math sucks, nevermind

there are only 10 types of people in this world those who understand different numeral systems and those who don't.

*led

Excited*

Seán Brennan its passion

thanks would you like to have a battle

Johny Cage Wins Must watch Channel Nikhil Nirmal Geometry Theorum of 18°72°90°

Maybe he's lobot?

Yeah me too, but mine is light brown, I have a beard and I never laugh.

I'm exactly like that redhead too, except I laugh a bit more, don't wear glasses, and am a Korean male.

AlucPanda i'm not even english haha

sudhindra srinivas me to except I don't laugh and I'm 15 and I'm brunette

Wow, that's crazy, I look exactly like that redhead except I weigh about 40lbs more and I have brown hair. Such a small world!

Jayden Dabral Must watch Channel Nikhil Nirmal Geometry Theorum of 18°72°90°

Mans not hot

Ting goes skrrraaaa popop kakaka Skidika pop pop And a purdrr purr pum

Don't want to but I have to correct you here, it's maff**

everyday man’s on the blok