What is the Normal Force on a 16.2 kg Object Being Pulled with 10.2N Force?

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Homework Help Overview

The discussion revolves around determining the normal force acting on a 16.2 kg object being pulled by a horizontal force of 10.2 N on a frictionless surface. The subject area pertains to dynamics and forces in physics.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants explore the relationship between the normal force and the weight of the object, questioning whether the applied horizontal force affects the normal force. Some suggest that the normal force should equal the weight of the object if there is no vertical displacement.

Discussion Status

There is a general agreement among participants that the normal force is equal to the weight of the object, given the conditions described. However, the implications of the horizontal force on the normal force are being examined, with some participants offering supportive reasoning.

Contextual Notes

Participants note the assumption of a frictionless surface and the absence of vertical displacement, which may influence the analysis of forces acting on the object.

blue__boy
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Question:
A 16.2 kg object is pulled along a frictionless horizontal surface by a horizontal net force of 10.2N. What is the normal force acting on the object?

Answer:
Fn= 16.2*9.8
=158.8

I am sure do i have to ignore the 10.2N force...
Thank you for helping
 
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Sorry I'm not a physics major rather a struggling student myself, but this was last section for me, so I can try to help perhaps.. I think if you can say that Voy = 0 and Vfy=0 since there is no vertical displacement the normal force must be equal to the weight of the object, therefor: MG = Fn = (16.2)(9.8), unless there is a slope that the object is on affecting the acceleration you should keep the vertical / horizontal components separate.
 
Yes, that's correct.

Since, [tex]F_{n,y}+F_{w,y}+F_{y}[/tex](where F_n is the normal force and F_w is the weight; *y means in the y-component form) and we know that [tex]F_{y}=0[/tex](the y-component of the horizontal force) since the angle [tex]\theta=0[/tex] and [tex]F_{y}=Fsin(\theta)=0[/tex], then the normal force would just be equal to the weight.
 
Last edited:
Well done.
 

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