Luna R.

asked • 09/26/24

Physics Forces Question

An inclined surface, at angle θ=θ=15.1∘∘ with the horizontal, is constructed on a lab bench. A box, with mass m1=m1=3.02kgkg, is placed on the inclined surface, and it is attached to an ideal, meaning massless and inelastic, string that passes over an ideal, meaning massless and frictionless, pulley. The other end of the string is attached to a ball of mass m2=m2=0.298kgkg. The box is given an initial velocity with magnitude v=v=2.49m/sm/s directed parallel to and up the inclined surface, as shown in the drawing. The coefficient of kinetic friction is 0.29.

a.) What is the distance, in meters, that the box travels up the inclined surface before coming to rest?

b.) What is the minimum value of the coefficient of static friction such that, after coming to a stop, the box remains at rest and does not accelerate down the inclined box?

2 Answers By Expert Tutors

By:

Anthony T. answered • 09/28/24

Tutor
5 (53)

Patient Science Tutor

William W.

Is this the correct location for the pulley? I was thinking it was on the other side of m1.
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09/28/24

Jacob K.

tutor
It's unclear by nature because the question asks to refer to a drawing but obviously a drawing couldn't be attached, so I simply made my assumption based on the way part b of the question is worded; if the pulley is actually on the other end, nothing should really change about the method used to solve. m2 would just be starting with Ug and ending with Ug=0, which would only affect the algebra used to solve for r :)
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09/28/24

Anthony T.

I think it does make a difference if the pulley is at the top since the mass m2 loses potential energy and would make the m2 term in the final answer negative. Correct if I am wrong.
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10/01/24

Jacob K.

tutor
Anthony you're totally right! I actually addressed that in my response when I said it will affect the algebra used to solve for r; I was simply saying the actual process used to go about finding your answer doesn't really change :)
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10/01/24

Anthony T.

Thanks for your timely response!
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10/01/24

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