The distance travelled by a particle in a straight line motion is directly poroportional to `t^(1//2)`, where `t` is the time elapsed.

The distance travelled by a particle in a straight line motion is directly proportional to t^(1//2) , where t is the time elapsed.

The distance travelled by a particle in a straight line motion is directly proportional to t^(1/2) ,where t = time elapsed.The nature of motion is

Assertion : Distance-time graph of the motion of a body having uniformly accelerated motion is a straight line inclined to the time axis. Reason : Distance travelled by a body having uniformly accelerated motion is directly proportional to the square of the time taken.

Distance travelled by a particle in motion is directly proportional to the square of the time of travel. In this stage acceleration of the particle is

The velocity of a particle moving in a straight line is directly proportional to 3//4th power of time elapsed. How does its displacement and acceleration depend on time?

The velocity of a particle moving in a straight line is directly proportional to 3//4th power of time elapsed. How does its displacement and acceleration depend on time?

The distance s travelled by a particle moving on a straight line in time t sec is given by s=2t^(3)-9t^(2)+12t+6 then the initial velocity of the particle is

The distance S metres moved by a particle traveling in a straight line in t second is given by S = 45t +11t^2-t^3 . Find the time when the particle comes to rest.

The displacement x of a particle in a straight line motion is given by x=1-t-t^(2) . The correct representation of the motion is