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\begin{equation*} F_{net}=M_{1}g+M_{2}g+D_{1}+D_{2}=(M_{1}+M_{2})a_{net}\\ a_{net}=\frac{D_{1}+D_{2}}{M_{1}+M_{2}}+g \end{equation*} |
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\begin{equation*} F_{net}=M_{1}g+M_{2}g+D_{1}+D_{2}=(M_{1}+M_{2})a_{net}\\ a_{net}=\frac{D_{1}+D_{2}}{M_{1}+M_{2}}+g \end{equation*} |