The acceleration of a particle moving rectilinear varies with the magnitude of its velocity as a =`-sqrt(v)`. Find its initial speed, if it stops after `t_0`=1 sec from starting.

The acceleration (a) and the velocity of a particle in rectilinear motion are related as a = -sqrt(v) . Then

The displacement x of a particle at the instant when its velocity v is given by v=sqrt(3x+16) . Find its acceleration and initial velocity.

The displacement x of a particle at the instant when its velocity v is given by v = sqrt(3x +16) . Find its acceleration and initial velocity

The displacement x of a particle at the instant when its velocity v is given by v = sqrt(3x +16) . Find its acceleration and initial velocity

The acceleration of a particle varies with time t as a=t^(2)+t+2 where t is in seconds. The particle starts with an initial velocity v-3m/s at t=0. find the velocity of the particle at the end of 5s.

The acceleration versus time graph for a particle moving along a straight line is shown in the figure. If the particle starts from rest at t = 0, then its speed at t = 30 sec will be :

The acceleration versus time graph for a particle moving along a straight line is shown in the figure. If the particle starts from rest at t = 0, then its speed at t = 30 sec will be :