Solving Physics Problem: Why Fn = mgsinΘ?

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Homework Help Overview

The discussion revolves around a physics problem involving two masses connected by a pulley, with one mass on an inclined plane. The original poster seeks to understand the relationship between the normal force and the gravitational force on the incline, specifically questioning the expression Fn = mgsinΘ.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to understand the derivation of the normal force on an incline and expresses confusion about the use of the sine function in this context. Some participants suggest using geometry to visualize the forces involved, while others question the validity of the expression provided by the original poster.

Discussion Status

The discussion is ongoing, with participants exploring different interpretations of the normal force and its calculation. Some guidance has been offered regarding the geometric considerations of the forces acting on the mass, but there is no explicit consensus on the correct approach yet.

Contextual Notes

The original poster has indicated a lack of understanding regarding the problem setup and the relevant physics concepts, and there is a mention of no friction being present in the scenario.

Esoremada
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There was a bonus word problem on my physics homework that i didnt know how to solve. its two masses, one on an incline plane connected tot he other hanging by a pulley. Heres a crudely drawn FBD of it.

http://sketchtag.com/KS3pmhlzgq

in the question Θ=37 m1=5kg and m2=6kg. assume no friction and find the acceleration and tension in the string. It says to use "special (picture of a triangle)" what's that mean.


I looked up how to solve it and found that to find the normal force on an incline its Fn=mgsinΘ

Can someone explain why this is? And I still haven't solved it, but once i understand that part Ill try again before getting help.
 
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I think this might be the wrong section, sorry if it isedit: yeah just read the sticky. my bad >_<
 
The normal force points perpendicularly to the surface; draw out the surface, the horizontal, the angle between them, the force of gravity and the normal force and try to use some geometry to get the \sin \theta.
Alternatively I can never remember when to use \sin or \cos in these problems, I just think what would happen at 0^o and 90^o (Which angle would make the force disappear) to figure it out.
 
Esoremada said:
I looked up how to solve it and found that to find the normal force on an incline its Fn=mgsinΘ
This isn't true.

To find the normal force, consider the force components on the mass perpendicular to the surface. What must they add to?

You may find this helpful: Inclined Planes
 

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