At the moment `t=0` the force `F=at` is applied to a small body of mass `m` resting on a smooth horizontal plane (a is constant).
The permanent direction of this force forms an angle `alpha` with the horizontal (figure). Find:
(a) the velocity of the body at the moment of its breaking off the plane,
(b) the distance traversed by the body up to this moment.

At the moment t=0 force F=kt is applied to a small body of mass m resting on a smooth horizontal plane (k is a constant) The direction of this force always forms an angle theta with the horizontal as shown. Find the time t at which moment, the body breaks off the plane:

At t=0 , a force F=at^(2) is applied to a small body of mass m at an angle alpha resting on a smooth horizontal plane

At the moment t = 0, the foce F = kt is applied to a small body of mass 'm' resting on a smooth horizontal plane, (K is a positive constant ) . The direction of the force forms an angle theta with the horizontal always as shown which of the option (s) is /are correct ?

At the moment t = 0 , the force F = kt is applied to a small body of mass 'm' resting on a smoth horizontal plane. (K is a positive constant ). The direction of the force an angle theta with the horizontal always as shown Consider the body to leave the surface at an instant t=t_0 then which of the following curves represent velocity ''V'' Vs time 't' for the motion of the body in the interval 0 lt t lt t_0

At the moment t = 0 , the force F = kt is applied to a small body of mass 'm' resting on a smoth horizontal plane. (K is a positive constant ). The direction of the force an angle theta with the horizontal always as shown The distance travelled x by the body along horizontal before it leaves contact with the horizontal at t =t_0 can be expressed in relation with time 't' as

At the moment t = 0 , the force F = kt is applied to a small body of mass 'm' resting on a smoth horizontal plane. (K is a positive constant ). The direction of the force an angle theta with the horizontal always as shown The distance travelled x by the body along horizontal before it leaves contact with the horizontal at t =t_0 can be expressed in relation with time 't' as