Solving Newton's 2nd Law: M1 and M2

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SUMMARY

This discussion focuses on solving a physics problem related to Newton's Second Law, specifically involving two masses, M1 and M2. The key equations referenced are F = ma and F = 0, with emphasis on the need to account for non-zero acceleration. Participants suggest setting up equations using Fnet = ma for both masses to determine the correct acceleration and forces acting on them.

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  • Understanding of Newton's Second Law (F = ma)
  • Basic knowledge of forces and motion
  • Ability to set up and solve equations involving multiple variables
  • Familiarity with free body diagrams
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  • Review how to apply Fnet = ma in multi-mass systems
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Students studying physics, particularly those tackling dynamics and forces, as well as educators looking for problem-solving strategies in Newtonian mechanics.

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jaytm2291 said:
The acceleration is not zero here -- the masses do start moving, and you are to find what the acceleration is.

The Attempt at a Solution


T = Fg for M1
That would be true if the acceleration were zero, but it isn't.

Try setting up the equation again, using Fnet=ma

M2 = T - ma = T-M2a
Again, you'd use Fnet=ma to set up two equations for this mass. One equation for motion parallel to the surface, another for the force perpendicular (normal) to the surface.

I don't know what to do after this.
Let's try to set up all the Fnet=ma equations properly, then we'll go from there.
 

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