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Errg how do I solve for T here?
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\[\frac{ T-m_1 g }{ m_1 }=\frac{ -T+m_2 g }{ m_2 }\]
nvm I figured it out hehe
solve for T \[m_{1}m_{2}*\frac{ T-m_{1}g }{ m_{1} } = \frac{ -T+m_{2}g }{ m_{2} }*(m_{1}m_{2})\] \[m_{2}( T-m_{1}g ) = (-T+m_{2}g) m_{1}\] \[m_{2}T-m_{1}m_{2}g = -Tm_{1}+m_{2}m_{1}g\] \[m_{2}T+Tm_{1} = 2(m_{2}m_{1}g)\] \[T(m_{2}+m_{1}) = 2(m_{1}m_{2}g)\] \[T = \frac{ 2(m_{2}m_{1}g) }{ (m_{1}+m_{2}) }\]
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