User:Palapala/playground

Testing math notation (<math> markup)

Pythagorean Theorem
general form		$kat_{1}^{2}+kat_{2}^{2}=hyp^{2}$
special case (unit circle)		$\,\!\sin ^{2}(x)+\cos ^{2}(x)=1$

$\pi \approx 3$ (holds for small values of π and large values of 3)

Another (more complex) LaT_EX code example: \pi \approx (\ln 6)^{(\ln 5)^{(\ln 4)^{(\ln 3)^{\ln 2}}}}
 
$\pi \approx (\ln 6)^{(\ln 5)^{(\ln 4)^{(\ln 3)^{\ln 2}}}}$
 
— Eric W. Weisstein , Pi Approximations (M. Joseph, pers. comm., May 3, 2006)
From Mathworld – A Wolfram Web Resource.
http://mathworld.wolfram.com/PiApproximations.html

$a^{x+y}=a^{x}\cdot a^{y}=a^{y}\cdot a^{x}=a^{y+x}$ (Law of Commutation)
 
$\,\!\ln(e^{x})=x\cdot \ln(e^{1})=x\cdot \ln(e)=x\cdot 1=x$

See Help:Displaying a formula for further examples...

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NGHIJLMNQUVWXZKRYPTOSABCDEFGHIJL
OHIJLMNQUVWXZKRYPTOSABCDEFGHIJL
PIJLMNQUVWXZKRYPTOSABCDEFGHIJLM
QJLMNQUVWXZKRYPTOSABCDEFGHIJLMN
RLMNQUVWXZKRYPTOSABCDEFGHIJLMNQ
SMNQUVWXZKRYPTOSABCDEFGHIJLMNQU
TNQUVWXZKRYPTOSABCDEFGHIJLMNQUV
UQUVWXZKRYPTOSABCDEFGHIJLMNQUVW
VUVWXZKRYPTOSABCDEFGHIJLMNQUVWX
WVWXZKRYPTOSABCDEFGHIJLMNQUVWXZ
XWXZKRYPTOSABCDEFGHIJLMNQUVWXZK
YXZKRYPTOSABCDEFGHIJLMNQUVWXZKR
ZZKRYPTOSABCDEFGHIJLMNQUVWXZKRY

ABCDEFGHIJKLMNOPQRSTUVWXYZABCD

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