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06 guide update 02
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bettachini committed Sep 20, 2024
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2 changes: 1 addition & 1 deletion 06FuerzasLigadura/guíaFuerzasLigadura.tex
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\ddot{y}_{2} = \frac{2 g \left(4 m_{1} + m_{p}\right) \left(m_{2} - m_{3}\right)}{4 m_{1} m_{2} + 4 m_{1} m_{3} + 2 m_{1} m_{p} + 16 m_{2} m_{3} + 8 m_{2} m_{p} + 8 m_{3} m_{p} + 3 m_{p}^{2}}
\)
\item Obtenga las tensiones de ambas cuerdas.
Resusltado:\\
Resultado:\\
\(
Q_{1} = \frac{g \left(32 m_{1} m_{2} m_{3} + 12 m_{1} m_{2} m_{p} + 12 m_{1} m_{3} m_{p} + 4 m_{1} m_{p}^{2} + 8 m_{2} m_{3} m_{p} + 3 m_{2} m_{p}^{2} + 3 m_{3} m_{p}^{2} + m_{p}^{3}\right)}{4 m_{1} m_{2} + 4 m_{1} m_{3} + 2 m_{1} m_{p} + 16 m_{2} m_{3} + 8 m_{2} m_{p} + 8 m_{3} m_{p} + 3 m_{p}^{2}}\\
Q_{2} = \frac{g m_{3} \left(16 m_{1} m_{2} + 4 m_{1} m_{p} + 4 m_{2} m_{p} + m_{p}^{2}\right)}{4 m_{1} m_{2} + 4 m_{1} m_{3} + 2 m_{1} m_{p} + 16 m_{2} m_{3} + 8 m_{2} m_{p} + 8 m_{3} m_{p} + 3 m_{p}^{2}}
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