Asked by Brody
A car starts rolling down a 1-in-8 hill (1-in-8 means that for each 8 m traveled along the road, the elevation change is 1 m).
A) How fast is it going when it reaches the bottom after traveling 90 m ? Assume an effective coefficient of friction equal to 0.10.
A) How fast is it going when it reaches the bottom after traveling 90 m ? Assume an effective coefficient of friction equal to 0.10.
Answers
Answered by
bobpursley
on the slope, sinTheta=1/8
friction=.1*mg*cosTheta (figure out cosTheta from the sine)
force down the slope=mg*sinTheta
net force=mg*sinTheta-.1mg*cosTheta
net acceleation=force/mass= you do it.
vf^2=2*netAcceleration*distance
friction=.1*mg*cosTheta (figure out cosTheta from the sine)
force down the slope=mg*sinTheta
net force=mg*sinTheta-.1mg*cosTheta
net acceleation=force/mass= you do it.
vf^2=2*netAcceleration*distance
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