
#1
Sep2606, 01:14 PM

P: 157

A bobsled run leads down a hill as sketched in the figure above. Between points A and D, friction is negligible. Between points D and E at the end of the run, the coefficient of kinetic friction is ľk = 0.4. The mass of the bobsled with drivers is 210 kg and it starts from rest at point A. Find the distance x beyond point D at which the bobsled will come to a halt. I'm thinking the best way to approach this problem is by calculating the final speed of the bobsled (bottom of the 2nd hill) and using the mass and ľk to come up with the distance. I'm having trouble visualizing how to come up with the final speed, however. The second hill is 30m high, but the initial speed down the hill will not be 0 due to the speed the bobsled gains from the first 50m hill. Where should I begin? Thanks 



#2
Sep2606, 01:21 PM

Mentor
P: 40,873

Hint: Since there's no friction between A and D, what is conserved?




#3
Sep2606, 01:34 PM

P: 157

So, since the external forces are 0 then total energy does not change from one place to the next.
energy at top = energy at bottom But how do the 50m and 30m heights effect the speed of the sled? or do they? thanks again 


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