O/T - Calling on ABCs! Help!!!! (3 Viewers)

[(^o^)]

Fuck You Justin

He surely wants to hear that.

 

[wrong_turn]

i want a digital camera now.... hhmm 300 bucks to get a decent camera...

 

[Jago]

But i mean that in the most un-interested way possible. I leave that job to waf and other white people.

 

[withoutaface]

justin, here's a brain teaser for you:
lim n->oo (a^n + b^n)^(1/n)
given 0 less or equall to a less or equall to b

as n--->oo, (a^n+b^n)^(1/n)--->b because a gets less and less significant when compared to b as the powers get greater because a is smaller.

 

[(^o^)]

i'll sell you mine for....
$600 =)

 

[xiao1985]

as n--->oo, (a^n+b^n)^(1/n)--->b because a gets less and less significant when compared to b as the powers get greater because a is smaller.

very well
round of applause ^^

now something funner:

lim n->oo n^(1/n)

 

[wrong_turn]

600!! i'm poor

 

[neo o]

very well
round of applause ^^

now something funner:

lim n->oo n^(1/n)

Only in the Chinese forum.

 

[withoutaface]

Fuck You Justin

Jason's was far worse, mine was 99% werewolf

 

[xiao1985]

Only in the Chinese forum.

feel free to do the q =D it's quite fun in fact.. =D

 

[(^o^)]

hmmm you are way too nerdy.. -__-

 

[paper cup]

feel free to do the q =D it's quite fun in fact.. =D

neo can barely count.

 

[jm1234567890]

feel free to do the q =D it's quite fun in fact.. =D

damn, don't post maths questions! too distracting

 

[xiao1985]

hmmm you are way too nerdy.. -__-

8-|
really?!
cuz xiaoie's doing some tutorial q... yeh... really screwed my quiz big time... time to catch up...

 

[Jago]

Jason's was far worse, mine was 99% werewolf

It's true.

 

[xiao1985]

damn, don't post maths questions! too distracting

ahahhahaa
quote: knowledge is not acheived until shared....

xiaoie's spreading the love by sharing knowledge !!! ^^

 

[(^o^)]

ahahhahaa
quote: knowledge is not acheived until shared....

xiaoie's spreading the love by sharing knowledge !!! ^^

Gosh, you are cute online...

 

[neo o]

neo can barely count.

It hurts because it's true

 

[jm1234567890]

very well
round of applause ^^

now something funner:

lim n->oo n^(1/n)

A = lim(n->inf) n^(1/n)

ln A = lim(n->inf) (1/n)ln(n)

limit to 0, by l'hopitals rule

:. A = 1

i think...

 

[withoutaface]

I could go through an inductive proof that n^(1/n)>(n+1)^(1/(n+1)) but to be honest I'm too tired so I'll just take that as given. It approaches 1.