User:''half-moon'' bubba/sandbox: Difference between revisions

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$\lim _{n\rightarrow \infty }4n(\sin {\frac {720}{2^{n}}})=\pi$

$Np={\frac {W_{p}\times Np_{(}a\geq a_{r})}{93193815736000\times \pi ^{2}\times r^{2}}}$

$a_{r}={\frac {a_{i}}{2}}+7$

$\sum _{x=1}^{\infty }{\frac {(-1)^{x+1}}{\alpha x}}=\ln {\sqrt[{\alpha }]{2}}$

Revision as of 19:18, 20 September 2013 ''half-moon'' bubba (talk \| contribs) 446 edits No edit summary ← Previous edit		Latest revision as of 17:03, 3 January 2014 ''half-moon'' bubba (talk \| contribs) 446 edits No edit summary
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	<math> a_r =\frac {a_i} {2} + 7 </math>		<math> a_r =\frac {a_i} {2} + 7 </math>

			<math> \sum_{x=1}^{\infty } \frac{(-1)^{x+1}}{\alpha x} = \ln\sqrt[\alpha ]{2} </math>

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