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→Volumen total de superadobe
| Línea 212: | Línea 212: | ||
V & = | V & = | ||
\color{Green}{s_w} \color{Green}{s_h} 2 \pi \left[ N \left(\color{Green}{r} - \color{Green}{l} + \frac{1}{2}\color{Green}{s_w} \right) + \sum_{n=1}^N \sqrt{\color{Green}{l}^2-\left[\left(n - \frac{1}{2} \right)\color{Green}{s_h} \right]^2} \right] \\ | \color{Green}{s_w} \color{Green}{s_h} 2 \pi \left[ N \left(\color{Green}{r} - \color{Green}{l} + \frac{1}{2}\color{Green}{s_w} \right) + \sum_{n=1}^N \sqrt{\color{Green}{l}^2-\left[\left(n - \frac{1}{2} \right)\color{Green}{s_h} \right]^2} \right] \\ | ||
& +\color{Green}{s_w} \color{Green}{s_h} 2 \pi \left[ C \left(\color{Green}{r} - \color{Green}{l} + \frac{3}{2}\color{Green}{s_w} \right) + \sum_{n=1}^C \sqrt{\color{Green}{l}^2-\left[\left(n - \frac{1}{2} \right)\color{Green}{s_h} \right]^2} \right] \\ | |||
& + \color{Green}{n_c} \color{Green}{s_w} \color{Green}{s_h} 2 \pi \left(\color{Green}{r} + \frac{3}{2} \color{Green}{s_w} \right) | & + \color{Green}{n_c} \color{Green}{s_w} \color{Green}{s_h} 2 \pi \left(\color{Green}{r} + \frac{3}{2} \color{Green}{s_w} \right) | ||
& + n_C s_w s_h 2 \pi \left(r + \frac{3}{2} s_w \right) + n_D s_w s_h 2 \pi \left(r + \frac{1}{2} s_w \right) + n_E s_w s_h 2 \pi \left(r + \frac{1}{2} s_w \right) | & + n_C s_w s_h 2 \pi \left(r + \frac{3}{2} s_w \right) + n_D s_w s_h 2 \pi \left(r + \frac{1}{2} s_w \right) + n_E s_w s_h 2 \pi \left(r + \frac{1}{2} s_w \right) | ||