If `a=(3t^2+2t+1)` `m/s^2` is the expression according to which the acceleration of a particle varies. Then-
`a=(3t^2+2t+1)` `(m)/(s^2)`
Q. Find displacement of the particle after 2 seconds of start.

If a=(3t^2+2t+1) m/s^2 is the expression according to which the acceleration of a particle varies. Then- Q. Find displacement of the particle after 2 seconds of start.

If a=(3t^2+2t+1) m/s^2 is the expression according to which the acceleration of a particle varies. Then- Find displacement of the particle after 2 seconds of start.

If a=(3t^2+2t+1) m/s^2 is the expression according to which the acceleration of a particle varies. Then- a=(3t^2+2t+1) (m)/(s^2) Q. The change in velocity after 3 seconds of its start is:

If a=(3t^2+2t+1) m/s^2 is the expression according to which the acceleration of a particle varies. Then- a=(3t^2+2t+1) (m)/(s^2) Q. The expression for instantaneous velocity at any time t will be (if the particle was initially at rest)-

If a=(3t^2+2t+1) m/s^2 is the expression according to which the acceleration of a particle varies. Then- The change in velocity after 3 seconds of its start is:

If a=(3t^2+2t+1) m/s^2 is the expression according to which the acceleration of a particle varies. Then- Q. The change in velocity after 3 seconds of its start is:

If a=(3t^2+2t+1) m/s^2 is the expression according to which the acceleration of a particle varies. Then- Q. The expression for instantaneous velocity at any time t will be (if the particle was initially at rest)-

If a=(3t^2+2t+1) m/s^2 is the expression according to which the acceleration of a particle varies. Then- The expression for instantaneous velocity at any time t will be (if the particle was initially at rest)-

Velocity of a particle is given as v = (2t^(2) - 3)m//s . The acceleration of particle at t = 3s will be :