Two blocks with masses M_1 and M_2 hang one under the other. For this problem, take the positive direction to be upward, and use g for the magnitude of the acceleration due to gravity. (Figure 1) the blocks are now accelerating upward (due to the tension in the strings) with acceleration of magnitude a Find T_1, the tension in the upper rope. Express your answer in terms of some or all of the variables M_1, M_2, a, and g.
figure 1 : http://session.masteringphysics.com/problemAsset/1010969/28/MLD_2l_1.jpg \[T _{2}=M _{2}a + M _{2}g\]
|dw:1350828783731:dw| Why is A not the same as B if the string is massless?
\(T_2\) is simply \(m_2g\). \(T_1\) is greater than \(T_2\) because \(T_1\) holds more blocks. \(T_1=m_1g+m_2g \)
the correct answer involves the variable a. I forgot to mention the blocks are now accelerating upward (due to the tension in the strings) with acceleration of magnitude a
then yeah, T2 = m2g+m2a
So I'm trying to find T_1 while T_2 = M2g + M2a
T1 = m1g +m1a +m2g +m2a
Could you explain how you got that?
like... with equations?
Yeah I don't understand why T_1 can't equal M2a+M2g+M1a
T1 -m1g -T2 = m1a T2 -m2g = m2a
sketch an FBD
Ah I see now thank you.
two forces act downward on the mass m1... m1g and T2 T1 acts upwards... sum of forces = mass*acceleration
sure:)
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