00:01
In this problem, glider is connected to a hanging mass with the help of an inextensible light string and the string passes over a pulley.
00:13
The glider slides over an inclined surface which has angle of inclination of 10 degree.
00:19
Mass of the glider and mass of the hanging mass is given.
00:24
So we have to draw force diagram for glider and hanging mass and then we have to find acceleration for each of the.
00:31
Blocks so what are the forces that will be acting on the glider first one will be the normal reaction that will be because of the surface the second one will be weight of the glider that will be capital m g and the third one will be the tension force that the string will exert along the string now what will be the forces that will be acting on the hanging mass one will be the weight of the hanging mass that is m g and the second one will be the tension force that will be exerted by the string on the mass.
01:09
So if we draw, if we go to draw force body diagram for glider, so basically there is a tension force which is acting along the plane.
01:25
And the second one is the normal reaction.
01:29
So this is the normal reaction.
01:31
And the third one will be the weight, that is m capital m.
01:36
Into g now what will be the angle so this angle will be theta that is 10 degree all right so mg will have two component one in the direction along the plane and this component will be mg sine theta that is sine 10 and the perpendicular component will be mg cost 10 or cost theta now if we go to draw free body diagram for hanging mass so for the case of hanging mass, two forces are present.
02:17
First is weight of the mass, that is mg, and the second one is the tension force that string will exert.
02:27
So these are the forces.
02:30
Now in b part, we have to find acceleration because acceleration of each block.
02:36
So let us consider that these masses are moving with acceleration a.
02:42
So the glider will be accelerated along the plane towards by the string...