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Cálculo de materiales (ver código)

Revisión del 21:55 8 jul 2015

196 bytes añadidos , 8 jul 2015

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@@ Línea 44: / Línea 44: @@
 <math>
-\sin \alpha = \dfrac{\dfrac{\color{Green}{h}}{2}}{\color{Green}{h}} = \dfrac{1}{2}; \alpha = 30^\circ
+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)
+\sin \alpha = \dfrac{\dfrac{\color{Green}{s_h}}{2}}{\color{Green}{s_h}} = \dfrac{1}{2}; \alpha = 30^\circ
 \\
 \begin{align}
-A_{saco} & = \left(\color{Green}{L_v} - \dfrac{\pi \color{Green}{h}}{3} \right) \times \color{Green}{h} + 2 \left(\pi \color{Green}{h}^2 \times \dfrac{2\alpha}{360} - \dfrac{1}{2} \times \color{Green}{h} \sqrt{\color{Green}{h}^2 - \left(\dfrac{\color{Green}{h}}{2} \right)^2} \right) \\
+A_{saco} & = \left(\color{Green}{L_v} - \dfrac{\pi \color{Green}{s_h}}{3} \right) \times \color{Green}{s_h} + 2 \left(\pi \color{Green}{s_h}^2 \times \dfrac{2\alpha}{360} - \dfrac{1}{2} \times \color{Green}{s_h} \sqrt{\color{Green}{s_h}^2 - \left(\dfrac{\color{Green}{s_h}}{2} \right)^2} \right) \\
-& = \color{Green}{L_v} \color{Green}{h} - \dfrac{\pi \color{Green}{h}^2}{3} + 2 \left(\pi \color{Green}{h}^2 \times \dfrac{1}{6} - \dfrac{1}{2} \times \dfrac{\color{Green}{h}^2 \sqrt{3}}{2} \right) \\
+& = \color{Green}{L_v} \color{Green}{s_h} - \dfrac{\pi \color{Green}{s_h}^2}{3} + 2 \left(\pi \color{Green}{s_h}^2 \times \dfrac{1}{6} - \dfrac{1}{2} \times \dfrac{\color{Green}{s_h}^2 \sqrt{3}}{2} \right) \\
-& = \color{Green}{L_v} \color{Green}{h} - \dfrac{\pi \color{Green}{h}^2}{3} + \dfrac{\pi \color{Green}{h}^2}{3} - \dfrac{\color{Green}{h}^2 \sqrt{3}}{2} \\
+& = \color{Green}{L_v} \color{Green}{s_h} - \dfrac{\pi \color{Green}{s_h}^2}{3} + \dfrac{\pi \color{Green}{s_h}^2}{3} - \dfrac{\color{Green}{s_h}^2 \sqrt{3}}{2} \\
-& = \color{Green}{L_v} \color{Green}{h} - \color{Green}{h}^2 \dfrac{\sqrt{3}}{2}
+& = \color{Green}{L_v} \color{Green}{s_h} - \color{Green}{s_h}^2 \dfrac{\sqrt{3}}{2}
 \end{align}
 </math>