Another pulley problem (answer check)

In summary, the conversation discussed the normal force and how it is equal to the opposite force of gravity, mgcos(theta). The selected option was determined to be incorrect because it had a mass on the left and forces (mg) on the right, which does not make sense dimensionally. The correct option was identified as option a, by removing the g and dividing to get it in terms of mass.
  • #1
Lori

Homework Statement


upload_2017-11-8_14-29-34.png


Homework Equations


Shown above

The Attempt at a Solution



Shown above.

Since the normal force is just the force opposite to the surface (gravity force) , it's just mgcos(theta).
[/B]
 

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  • #2
The option you selected has mass (m) on the left but forces (mg) on the right.
 
  • #3
haruspex said:
The option you selected has mass (m) on the left but forces (mg) on the right.
isnt the answer just the left horizontal forces? so friction + horizontal component force from gravity
 
  • #4
Lori said:
isnt the answer just the left horizontal forces? so friction + horizontal component force from gravity
Please try to understand what I wrote. The option you selected makes no sense dimensionally. It does not mean anything to say that a mass is more or less than a force.
 
  • #5
haruspex said:
Please try to understand what I wrote. The option you selected makes no sense dimensionally. It does not mean anything to say that a mass is more or less than a force.
Ohhh. I just need to remove the g by dividing to get it in mass . So option a
 
  • #6
Lori said:
Ohhh. I just need to remove the g by dividing to get it in mass . So option a
Right.
 

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