Acceleration of a particle in x-y plane varies with time as `a=(2t hati+3t^2 hatj) m//s^2` At time `t =0,` velocity of particle is `2 m//s` along positive x direction and particle starts from origin. Find velocity and coordinates of particle at `t=1s.`

Velocity of a particle in x-y plane at any time t is v=(2t hati+3t^2 hatj) m//s At t=0, particle starts from the co-ordinates (2m,4m). Find (a) acceleration of the particle at t=1s. (b) position vector and co-ordinates of the particle at t=2s.

Velocity of a particle in x-y plane at any time t is v=(2t hati+3t^2 hatj) m//s At t=0, particle starts from the co-ordinates (2m,4m). Find (a) acceleration of the particle at t=1s. (b) position vector and co-ordinates of the particle at t=2s.

Acceleration of a particle at any time t is veca=(2thati+3t^(2)hatj)m//s^(2) .If initially particle is at rest, find the velocity of the particle at time t=2s

The acceleration of paticle varies with time as : a(t) = 3t^(2) +4 If the initial velocity of particle is 2 m//s , find the velocity of particle at t = 3sec .

The acceleration of paticle varies with time as : a(t) = 3t^(2) +4 If the initial velocity of particle is 2 m//s , find the velocity of particle at t = 3sec .

Acceleration of a particle at any time t is veca=(2thatj+3t^(2)hatj)m//s^(2) .If initially particle is at rest, find the velocity of the particle at time t=2s.

Acceleration of a particle moving in x-y plane varies with time t as. vec(a) = (ti + 3t^(2)j) . Here a is in m//s^(2) and t in sec. At time t = 0 particle is at rest origin. Mass of the particles is 1 kg . Find the net work done on the particle in first 2 sec .

Acceleration of a paritcle moving in x-y plane varies with time t as. vec(a) = (ti + 3T^(2)j) . Here a is in m//s^(2) and t in sec. At time t = 0 particle is at rest origin. Mass of the particles is 1 kg . Find the net work done on the particle in first 2 sec .