Rollercoaster& velocity problem

Join the discussion
Registration is free. Ask a follow-up in this thread, or start your own.
9 replies · 9K views
chazgurl4life
Messages
52
Reaction score
0
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


Please view atachment

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

Attachments

  • 6-41alt.gif
    6-41alt.gif
    18 KB · Views: 875
Physics news on Phys.org
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
 
[tex]F_{friction} = \mu R = \mu mg[/tex]

Substitute [itex]F_{friction} = \mu mg[/itex] 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.