A heavy spherical ball is constrained in a frame. the inclined surface is smooth. the maximum acceleration with which the frame can move without causing the ball to leave the frame is n/root3. Find the value of n.
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Answer:
If we take the value of the reaction to be R from the inclined plane to the sphere then we will get the two components as Rcos60 and Rsin60.
The acceleration of the body is a and the weight of its own will be mg.
So, the value of Rcos60=ma.
Again the value of the another component Rsin60=mg.
On dividing the two equations we will get the value of the tan60=g/a or the value of the a=g/tan60=g√3.
So, on comparing to the value of the question we will get the value of n=g.
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when the sphere just move the rxn with the vertical wall will be zero .
by balancing the force in the frame reference of wedge.
let the rxn between the wedge and the sphere be NNcos60=maNsin60=mg
divide the eqn tan60=gaa=gtan60=g3√value of n=g
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