The "Rider's never played Zelda!" bloids 91

[estantia]

puzz said:

estantia said:

I can do better,
3+3=3!

and it's actually true!

Of course it is! Just like 1+2=42!!!

It is, 3! = three factorial = 6 *smartass grin*

However my friend tried to prove 1=0, and the maths teacher couldn't even work out why his working was wrong...

[Tracy]

You know... If my life plans go accordingly, I'll be in Japan on the 21st of December 2008, I think.

[puzz]

estantia said:

puzz said:

Of course it is! Just like 1+2=42!!!

It is, 3! = three factorial = 6 *smartass grin*

However my friend tried to prove 1=0, and the maths teacher couldn't even work out why his working was wrong...

Huh?

[Fraze]

estantia said:

puzz said:

Of course it is! Just like 1+2=42!!!

It is, 3! = three factorial = 6 *smartass grin*

However my friend tried to prove 1=0, and the maths teacher couldn't even work out why his working was wrong...

I've seen that proof somewhere before. I'll put it in my next post.

[puzz]

ridergirl333 said:

[glow=red,2,300]Indeed, Gunbound has conquered the forum T_T XD[/glow]

*probably sounds like a total idiot* What's Gunbound? I've seen people talking about it but I don't know what it is.

[estantia]

puzz said:

estantia said:

It is, 3! = three factorial = 6 *smartass grin*

However my friend tried to prove 1=0, and the maths teacher couldn't even work out why his working was wrong...

Huh?

Yes, but it's not the conventional 'proof', he made his own, and no-one could find why it was wrong...

factorial is when you do the number *the number below *the number below that all the way to 1. It is denoted by a !

hence 3+3=3*2*1 , 3+3=3!

*please, stop me rambling about maths...*

[Fraze]

All right, I don't quite remember how to do the fake proof that shows that 1=0. But this one shows that 1=-1!

Assume: x=1.
Then, x^2=1^2=1
x^2=1
Subtract 1 from both sides, and you get: x^2-1=0
Distribute that (you need to have done quadratic algebra to get this next step), and you'll get:
(x-1)(x+1)=0
Divide both sides by the quantity (x-1), and you get:
(x-1)(x+1)/(x-1)=0/(x-1)
Zero divided by anything is zero, and (x-1)/(x-1)=1, so that gives you
x+1=0.
Subtract 1 from both sides, and
x=-1.
Which means that
1=-1!

Now, there is a flaw in that. Where is it?

[estantia]

frazeocity said:

All right, I don't quite remember how to do the fake proof that shows that 1=0. But this one shows that 1=-1!

Assume: x=1.
Then, x^2=1^2=1
x^2=1
Subtract 1 from both sides, and you get: x^2-1=0
Distribute that (you need to have done quadratic algebra to get this next step), and you'll get:
(x-1)(x+1)=0
Divide both sides by the quantity (x-1), and you get:
(x-1)(x+1)/(x-1)=0/(x-1)
Zero divided by anything is zero, and (x-1)/(x-1)=1, so that gives you
x+1=0.
Subtract 1 from both sides, and
x=-1.
Which means that
1=-1!

Now, there is a flaw in that. Where is it?

that's the conventional 'proof' he made his own, several of his own. It's kind of become normal to say my friend proves 1=0 when he's bored.

[Killix]

puzz said:

ridergirl333 said:

[glow=red,2,300]Indeed, Gunbound has conquered the forum T_T XD[/glow]

*probably sounds like a total idiot* What's Gunbound? I've seen people talking about it but I don't know what it is.

its an online game.
gunbound.ijji.com/

[Tracy]

Anyway, me wee radishes, I'm gonna hop to bed.

[Killix]

tracypaper12 said:

Anyway, me wee radishes, I'm gonna hop to bed.

*beats you with a grammar stick*

>_> Imean...

'night sweetiepumpkin ^___^

[Fraze]

meowth4 said:

tracypaper12 said:

Anyway, me wee radishes, I'm gonna hop to bed.

*beats you with a grammar stick*

>_> Imean...

'night sweetiepumpkin ^___^

*Grabs the Grammar Stick*
My preciousssss...

Oh, wait, the Precious is the Ring of the Lost...

[Tracy]

meowth4 said:

tracypaper12 said:

Anyway, me wee radishes, I'm gonna hop to bed.

*beats you with a grammar stick*

>_> Imean...

'night sweetiepumpkin ^___^

I was only quoting Animal Crossing ;-;

*Sloppy smooch*

[leah51293]

*pops in* Heyy.

How are you all? =3

[estantia]

night guys, this is the last you'll see of my pretty new avi today