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OpenStudy (perl):

Frustated about problem. Uniform circular motion, the net force should be towards center, but in this case it does not. The problem involves a vertical circle (also called loop the loop)

OpenStudy (perl):

I am looking at this problem here http://physics.stackexchange.com/questions/77341/normal-force-of-loop-the-loop-at-the-side-of-the-circle/142085#142085 on the side of a vertical circle, the net force does not point towards center

OpenStudy (perl):

@ProfBrainstorm @Zale101

OpenStudy (perl):

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OpenStudy (perl):

the problem is mass of 20 kg is moving in a vertical circle with radius 5 m, at a constant speed of 10 m/s

OpenStudy (perl):

this website also says that the centripetal force on the side is N https://answers.yahoo.com/question/index?qid=20110208155938AAUsxgW

OpenStudy (anonymous):

Bear in mind that you are dealing with vector quantities. The weight is acting vertically downwards, whereas when the car is at the side of the loop, the normal force is acting horizontally. So the force of gravity is not relevant at that point.

OpenStudy (perl):

this is a vertical circle so the weight is relevant

OpenStudy (perl):

i think

OpenStudy (anonymous):

not when you want to calculate the normal force when the car is at the side of the loop

OpenStudy (perl):

ok, that website was just for reference. but my main question, how come the net force does not point towards center?

OpenStudy (anonymous):

you just need to consider the horizontal components of any forces involved, but gravity does not act in the horizontal direction

OpenStudy (perl):

i understand that, but my physics book says that in uniform circular motion with a given mass , the net force points towards center

OpenStudy (anonymous):

you are looking at the motion as a whole, which in this case will be complicated by gravity, and there will need to be other forces provided to counteract gravity to maintain the motion at constant speed That is why the question is careful to ask you to consider the situation at the particular point where those complications can be ignored

OpenStudy (perl):

is it true that in uniform circular motion, the net force is always pointed towards center?

OpenStudy (anonymous):

yes, that is true

OpenStudy (perl):

if you scroll down on this page http://physics.stackexchange.com/questions/77341/normal-force-of-loop-the-loop-at-the-side-of-the-circle/142085#142085 is the last submission true ? the last post

OpenStudy (anonymous):

no, because as i mentioned above, some other lateral force would have to be provided to cancel the effect of gravity to keep the body moving at constant speed, this force has been left out of your equation for Fnet

OpenStudy (anonymous):

but the question is put in such a way that you don't need to worry about that !

OpenStudy (anonymous):

because at the moment you are interested in, the force of gravity and any compensating lateral forces are perpendicular to the centripetal force

OpenStudy (perl):

what force counteract gravity, i dont see any other forces

OpenStudy (anonymous):

lol

OpenStudy (perl):

what force can counteract gravity*

OpenStudy (perl):

im not particularly interested in finding the normal force. im trying to understand this as a whole. the equations don't add up

OpenStudy (anonymous):

that depends on the design of the loop the loop machine some means would have to be provided to maintain uniform motion

OpenStudy (perl):

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