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Línea 46: | Línea 46: | ||
\begin{align} | \begin{align} | ||
s_w & = \color{Green}{L_v} - \dfrac{\pi \color{Green}{s_h}}{3} + 2 \left(\color{Green}{s_h} - \sqrt{\color{Green}{s_h}^2 - \left(\dfrac{s_h}{2}\right)^2} \right)\\ | s_w & = \color{Green}{L_v} - \dfrac{\pi \color{Green}{s_h}}{3} + 2 \left(\color{Green}{s_h} - \sqrt{\color{Green}{s_h}^2 - \left(\dfrac{s_h}{2}\right)^2} \right)\\ | ||
& = \color{Green}{L_v} - \dfrac{\pi \color{Green}{s_h}}{3} + 2 \left(\color{Green}{s_h} - \color{Green}{s_h}}\dfrac{ | & = \color{Green}{L_v} - \dfrac{\pi \color{Green}{s_h}}{3} + 2 \left(\color{Green}{s_h} - \color{Green}{s_h}}\dfrac{\sqrt{3}}{2} \right) | ||
\end{align} | \end{align} | ||
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