Pulley problem that is most likely easier for you than for me.

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Homework Help Overview

The problem involves two blocks of equal mass connected by a string over a pulley, with one block on a ramp inclined at 30 degrees and the other hanging off the edge. The question focuses on determining the static friction coefficient that prevents the block on the ramp from moving, given that the system is static.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the importance of drawing free-body diagrams to visualize the forces acting on each block. There is a focus on understanding the net force in a static system and considering forces in relation to the ramp's incline.

Discussion Status

Some participants have offered hints about analyzing forces in different directions and the necessity of establishing a static condition. However, there is no explicit consensus on the solution or final answer, as one participant questions whether the answer could simply be 1.

Contextual Notes

The original poster expresses uncertainty about where to start, indicating potential gaps in understanding the problem setup and relevant concepts.

psome51
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Homework Statement



2 blocks that have the same mass are connected by a string and passed over a pulley. The angle made by the horizontal plane and the ramp is 30 degrees. 1 of the blocks is dangling off the edge of the ramp while the other block is placed on the ramp. If neither block moves, what is the static friction coefficient that keeps the block on the ramp from moving?

Homework Equations



where to even start?

The Attempt at a Solution



So far, I just thought through the problem. I'd appreciate the help!
 
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My suggestion to you in first attempting this problem is to draw free-body diagrams for each of the two masses. You want to see all the forces that would be acting on each of the masses.

If the system is to be static (not moving) what would you expect the net force to be?
 
Right! thanks a bunch!
 
Here's another hint: when considering the forces acting on the block resting on the plane it will be easier to consider the forces in the directions parallel to and perpendiclar to the plane as opposed to simply in the x- and y- direction which you may be accustomed to.
 
so is the answer just 1?
 

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