An onject intially att rest moves along x-axis subjected to an acceleration which veries with time according to relation `a=2t+5`. Its velocity after 2 seconds will be :-

The acceleration of a particle which starts from rest varies with time according to relation a=2t+3. The velocity of the particle at time t would be

The acceleration of a particle which starts from rest varies with time according to relation a=2t+3. The velocity of the particle at time t would be

The acceleration a of a particle starting from rest varies with time, according to relation a=alpha t+beta . The velocity of the particle after a time t will be

The acceleration of a'particle starting from rest, varies with time according to the relation a=kt+c . The velocity of the particle after time t will be :

The acceleration of a'particle starting from rest, varies with time according to the relation a=kt+c . The velocity of the particle after time t will be :

A point initially at rest moves along x-axis. Its acceleration varies with time as a = (6t + 5) m//s^(2) . If it starts from origin, the distance covered in 2 s is:

A point initially at rest moves along x-axis. Its acceleration varies with time as a = (6t + 5) m//s^(2) . If it starts from origin, the distance covered in 2 s is:

An object moves along x-axis such that its position varies with time according to the relation x=50t-5t^(2) Here, x is in meters and time is in seconds. Find the displacement and distance travelled for the time interval t = 0 to t = 6 s.

An object moves along x-axis such that its position varies with time according to the relation x=50t-5t^(2) Here, x is in meters and time is in seconds. Find the displacement and distance travelled for the time interval t = 0 to t = 6 s.

A point initially at rest moves along x axis. It's acceleration varies with time as a=(6t+5) in m//s^2 . If it starts from the origin, what is the distance covered in 2 seconds.