Why Am I Getting a Positive Force of Friction Instead of Negative?

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SUMMARY

The discussion centers on the calculation of the force of friction for a 5.0 kg object with a coefficient of sliding friction of 0.35. The calculated force of friction, F1, is determined to be 17.15 N using the equation F1 = μF2, where F2 is the normal force. The confusion arises from the expectation of a negative value for the force of friction due to the defined positive direction of motion. It is clarified that the equation provides only the magnitude of the frictional force, which acts in the opposite direction to the motion, thus resulting in a positive value when calculated.

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Homework Statement


The coefficient of sliding friction between two materials is 0.35. A 5.0 kg object made of one material is being pulled along a table made of another material. What is the force of friction?

I'm fairly certain I solved the problem correctly, the thing is, I should be getting a negative force as the answer (because I defined forward as positive), and I'm getting a positive force. Could someone please point out which part of my solution is incorrect.

Homework Equations


F1 is force of sliding friction, F2 is normal force, and μ is the coefficient of sliding friction:
F1=μF2

The Attempt at a Solution


F1=μF2
=0.35(mg)
=17.15N
 
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HelloImAsh said:

Homework Statement


The coefficient of sliding friction between two materials is 0.35. A 5.0 kg object made of one material is being pulled along a table made of another material. What is the force of friction?

I'm fairly certain I solved the problem correctly, the thing is, I should be getting a negative force as the answer (because I defined forward as positive), and I'm getting a positive force. Could someone please point out which part of my solution is incorrect.

Homework Equations


F1 is force of sliding friction, F2 is normal force, and μ is the coefficient of sliding friction:
F1=μF2

The Attempt at a Solution


F1=μF2
=0.35(mg)
=17.15N
The equation F1=μF2 only gives the magnitude of the frictional force. The force of friction, F1, is in a direction perpendicular to the normal force, F2 , so that equation cannot be true in a vector sense.

The force of friction is in such a direction as to oppose the relative motion of the two objects.
 

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