Spiked Math Forums

by **Zapp** » Tue Feb 15, 2011 11:13 am

lets see...
16+1 = X
16 = X-1
256 = x² -2x +1
0 = x²-2x - 255 --> x = -15

FUUUUUUUUUUUUU-

by **WhoDatMath** » Tue Feb 15, 2011 1:31 pm

by **Zapp** » Tue Feb 15, 2011 2:15 pm

WhoDatMath wrote: $\frac{4^4}{4*4}$

that's 16... what you should have posted was 18, well I'll continue

4! - 4 - 4/4

by **WhoDatMath** » Tue Feb 15, 2011 4:52 pm

Sorry, I skimmed the last post with the "proof"...

$\int_{\sqrt{4}}^{4} \! 4x \, \mathrm{d}x \, - \, 4$

by **DeathRowKitty** » Tue Feb 15, 2011 4:58 pm

by **Ardilla** » Tue Feb 15, 2011 5:21 pm

by **DeathRowKitty** » Tue Feb 15, 2011 5:32 pm

by **SpikedMath** » Tue Feb 15, 2011 11:15 pm

by **Zapp** » Wed Feb 16, 2011 8:49 am

by **DeathRowKitty** » Wed Feb 16, 2011 9:48 am

$350^{3141}-27\lfloor\frac{350^{3141}}{27}\rfloor$

For anyone who doesn't recognize it: linkz

by **WhoDatMath** » Wed Feb 16, 2011 10:22 am

DeathRowKitty wrote: $350^{3141}-27\lfloor\frac{350^{3141}}{27}\rfloor$

For anyone who doesn't recognize it: linkz

Still don't understand how that makes 26. This needs its own thread.

Also, I'm feeling lazy.

$3^{3}$

by **DeathRowKitty** » Wed Feb 16, 2011 10:28 am

@WhoDatMath

The expression $a-n\lfloor\frac{a}{n}\rfloor$ gives the remainder upon dividing a by n. From there, once you see that $350\equiv-1$ (mod 27), seeing the expression evaluates to 26 becomes fairly simple.

$4!\cdot\frac{4}{4}+4$

by **eipi** » Wed Feb 16, 2011 11:34 am

by **WhoDatMath** » Wed Feb 16, 2011 11:51 am

@DeathRowKitty...got it.

$\mathrm{III}\[\frac{\mathrm{C}}{\mathrm{X}}\]$

by **Ardilla** » Wed Feb 16, 2011 4:40 pm

P(P(P(P(P(1)))))

where P(n) denotes the nth prime number.

by **WhoDatMath** » Wed Feb 16, 2011 5:02 pm

by **Zapp** » Thu Feb 17, 2011 1:13 pm

lim
x->4
x/x + x/x + x/x+x/x+ x/x + x/x+x/x+ x/x + x/x+x/x+ x/x + x/x+x/x+ x/x + x/x+x/x+ x/x + x/x+x/x+ x/x + x/x+x/x+ x/x + x/x+x/x+ x/x + x/x+x/x+ x/x + x/x+x/x+ x/x + x/x + integral 4 to 4 of 4x

I think I have broken the four 4's game

by **SpikedMath** » Thu Feb 17, 2011 2:26 pm

by **E_net4** » Thu Feb 17, 2011 7:35 pm

0x23

Edit: fix'd :/

by **DeathRowKitty** » Thu Feb 17, 2011 11:31 pm

@E_net4
We were up to 35, not 34 :s

$\int_0^136dx$

Spiked Math Forums

Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Re: Let's count to infinity!

Who is online