00:01
This is the problem number 21 in which there is a track a bc track on a vertical plane and a b is quarter circle and this must be smooth so mu equal to zero it is given that this b and c has the coefficient of friction which is mu and a particle is released from this point a let us suppose particle is released so u equal to zero so question says if the collision of the body with the wall c, that is this wall, is elastic, the successive heights up to which the particle rise on ab form an apgp, whatever it is.
00:48
So the problem is like this, the wall will come here, up to here, we will be applying the law of conservation of energy, as there is no external force here.
01:01
But after this point after b there is a frictional force and at c this is the wall so after at c if the ball will have some velocity then it will the collision is elastic so it will just come back and then go like this then come back then we'll go like this so it will continue so we have to find the process is elastic and the process is what type of process ap, g, hp, or none of these.
01:37
So let us get started.
01:39
Okay, so if this is a datum line, datum line that is, it is being used to calculate the potential energy.
01:50
And this is, so initial potential energy, that is potential energy at point a, is mgl, okay, and there will be no kinetic energy, so zero...