Rollercoaster& velocity problem

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The discussion revolves around a physics problem involving a roller coaster with specified heights and an initial speed, where friction affects its velocity. Participants express confusion about how to approach the problem without knowing the roller coaster's weight. The correct approach involves using energy conservation principles, accounting for gravitational potential energy and frictional forces. Key equations discussed include the relationship between friction, mass, and distance traveled. Ultimately, the conversation emphasizes the importance of understanding the underlying physics concepts to solve the problem effectively.
chazgurl4life
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Suppose the roller coaster in Fig. 6-41 (h1 = 38 m, h2 = 12 m, h3 = 20) passes point 1 with a speed of 1.40 m/s. If the average force of friction is equal to one third of its weight, with what speed will it reach point 2? The distance traveled is 35.0 m.
m/s


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I don't even know where to start with this problem
 

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I'm afraid you problem isn't going to get answered ASAP, it takes a while for attachments to be approved. Perhaps if you described your problem?
 
ok so there is a rollercoaster on the ramp and there are 3 diffeternt positions allocated (hi= 38m, H2=12m, H3=20m). Now according to the problem there is a friction force on the rollercoaster which amount to 1/3 of thr rollercoaster's weight. But they don't give the weight of the rollercoaster. Since there is a long distance between hi and h2 they want to know what's the velocity at point 2 ( which is btween H1 &2). My porblem is that i don't even know what equations i should be using because my prof always gave us similar problems in which mass was given. is so i would use :

mgd=mgd2 + friction(distance)
 
chazgurl4life said:
mgd=mgd2 + friction(distance)

That is the correct equation to use. Think about how else you could write the frictional force. What other equations do you know for friction?
 
force of friction = coefficient of friction X normal force
coefficient of friction mass(9.8)
Force of Friction= coefficient of friction x mgcostheta
with the other equation : friction =mgd/mgd2
-----------
distance
 
F_{friction} = \mu R = \mu mg

Substitute F_{friction} = \mu mg into your equation and you will find that the masses cancel...
 
umg=mgd/mgd2
u=d/d2
 
chazgurl4life,

I think you did a mistake:

umg=mgd/mgd2
um = d/d2

Only the masses in bold cancel and g.
 
  • #10
oh ok thanx
 

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