Block against a wall (friction problem)

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Homework Help Overview

The problem involves a 1.0 kg wood block pressed against a vertical wall by a force of 12 N at a 30-degree angle. The question is whether the block will move upward, downward, or remain at rest, considering the effects of static friction.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to analyze the forces acting on the block by writing equations for the net forces in both the x and y directions. They express uncertainty about how to proceed without the coefficient of static friction. Other participants question the direction of the frictional force and the assumptions made regarding the block's movement.

Discussion Status

The discussion is ongoing, with participants exploring the implications of the static friction direction and its relationship to the forces involved. Some guidance has been provided regarding the need to determine the coefficient of static friction for different outcomes, but no consensus has been reached.

Contextual Notes

The problem lacks the coefficient of static friction, which is crucial for determining the block's motion. Participants are also discussing the assumptions made about the direction of friction and the block's potential movement.

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Homework Statement



A 1.0 kg wood block is pressed against a vertical wood wall by a 12 N force (into the wall, at a 30 degrees angle up from the horizontal). if the block is initially at rest, will it move upward, move downward, or stay at rest?

The attempt at a solution

ive written out the equations for Fnet in the x and y directions;

Fnet(x) = Fn - Fpush(x) , and since Fnet(x) is 0, then Fn = Fpush (x)
so, Fn = Fpush(x) = 12cos30

Fnet(y) = Fstatic friction + Fpush (y) - Fg
= (mu)Fn + 12sin30 - 9.8
and subbing in Fn... i got,
= (mu)12cos30 + 12sin30 - 9.8

but now what? I can't seem to complete the problem without being given the coefficient of static friction.. any suggestions?
 
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hi 3ephemeralwnd! :smile:

(have a mu: µ and a degree: ° :wink:)
3ephemeralwnd said:
(mu)12cos30 + 12sin30 - 9.8

that's right! :smile:

(though you haven't actually explained why the friction acts up and not down :wink:)

strange question :redface: … i guess you now find the value of µ for which the solution changes
 
oh.. that's true! I guess I just assumed that the block was going to move downwards (therefore static friction is pulling upwards on the block). Why is the friction not downwards?
 
3ephemeralwnd said:
oh.. that's true! I guess I just assumed that the block was going to move downwards (therefore static friction is pulling upwards on the block).

And yes it is, because 9.8 is greater than 12sin30° …

but you should still say so! :wink:
 

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