Translational Equilibruim problem

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Homework Help Overview

The problem involves two blocks connected by a string, with one block on a smooth inclined surface at an angle of 42 degrees and the other hanging. The original poster seeks to determine the mass of the hanging block that will maintain equilibrium in the system.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to analyze the forces acting on both blocks using tension components but seeks clarification on the definitions of the variables used. Some participants question the clarity of the variable definitions and the assumptions made about the system.

Discussion Status

Participants are exploring the relationships between the tensions and the forces acting on the blocks. One participant suggests considering the uniform tension in the string and the conditions for equilibrium, indicating a potential direction for further analysis.

Contextual Notes

There is a lack of clarity regarding the definitions of the tension variables and the specific conditions assumed for the system, such as the massless string and frictionless pulley. These assumptions are under discussion but not resolved.

dg_5021
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Problem-
Two blocks are connected by a string. The smooth inclined surface makes an angle of 42 with the horizontal, and the block on the incline has a mass of 6.7kg. Find the mass of the hanging block that will cause the system to be in equilibruim.

Answer-
so far i have gooten this:
t1x= -T1 Cos(42)
T2x= 0
T1y= T2 sin(42)
T2y=mg ?

What do I do next? please help
 
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Since you haven't told us what "T1", "t1x", "T1y", "T2", or "T2y" mean, it's impossible to tell what you have done or what you should do next.
 
"T1x"= is the tension created by the first block horizontally

"T1y",= is the tension created by the first block vericallly

"T2x", = is the tension created by the second block horizonal

"T2y"=is the tension created by the second block verically
 
Assuming the usual massless string over a frictionless pulley, there is only one tension throughout the string. Call it T. Now what must that tension be to prevent the mass on the incline from sliding down? Then figure what the hanging mass must be to create that tension.

For equilibrium, the net force on each mass must be zero.
 

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