Frictionless plane at angle of theta=69degrees

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SUMMARY

The discussion focuses on calculating the acceleration of a block on a frictionless plane tilted at an angle of θ = 69°. The mass of block 1 on the incline is 6 kg, while block 2, which is hanging from a pulley, has a mass of 3.9 kg. The net force equations are established as Fnet,alongx = T - Wtan(θ) = m1(a) and Fnet,alongy, but the user expresses confusion regarding the setup and the forces involved, particularly the roles of tension (T) and weight (W).

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  • Understanding of Newton's second law (F=ma)
  • Knowledge of free body diagrams
  • Familiarity with trigonometric functions, specifically tangent
  • Basic concepts of pulleys and tension in systems
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This discussion is beneficial for physics students, educators, and anyone studying mechanics, particularly those focusing on inclined planes and pulley systems.

mrshappy0
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Homework Statement



A table is tilted at an angle of θ = 69° with respect to the vertical. Find the magnitude of the new acceleration of block 1. Mass of the block 1 which is on the incline of the plan is 6. Mass of block 2 which is hanging freely from the pulley is 3.9.

Homework Equations



F=ma

The Attempt at a Solution



I drew the free body diagram and started working on block one and set the x-axis parallel to the plane and have the y-axis perpendicular to make it easier. Fnet,alongx=T-Wtan(theta)=m1(a). Then I went on to work on Fnet,alongy=.. and it started looking really complicated. Not sure if I am approaching it correctly.
 
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I am struggling to grasp the problem definition. I can understand that there is a table, which makes an angle of [itex]69^{\circ}[/itex] with the vertical. It initially as a block M_{1} on the table at rest, and you wish to know the net acceleration. I do not understand your reference to a pulley and block 2, where is the pulley?

Could you also expand on what T and W are?

From what I can see you should have 2 forces acting on the mass, M1. So for your Fnet_along y there should be a maximum of two terms?

Thanks
 

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