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an object os first sliding down an inclined plane of inclination of an angle theta with constant velocity .
it is next projected up the same plane with an initial velocity u. calculate the distance upto which it will rise before coming to rest.
what will happen to the object after it has come to rest.
i am a 11th std student under CBSE curriculum. pls help mw i find this chapter tough.
Dear krishna,
This is a simple problem of projectile , use this formula to evaluate
Best Of luck
Plz Approve the answer...!!!!
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constant velocity implies friction force=mgsin(theta)=k1*mgcos(theta),where k1 is coefficient of kinetic friction. So k1=tan(theta),
downward force=mg(sinθ+(k1)cos(theta))=2mgsinθ
Let the distance upto which it will rise before coming to rest=d, u2=2dgsinθ,d=u2/(2gsinθ),
after coming to rest, downward gravity=mgsin(theta)=(k1)mgcos(theta), maximum static friction=(k2)mgcos(theta), k2 is coefficient of static friction. Now,k1<k2, therefore the object will remain at rest
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