In the one-dimensional motion of a particle, the relation between position `x` and time `t` is given by `x^(2)+2x=t` (here `xgt0`). Choose the correct statement

For the one-dimensional motion, described by x = t - sint

The position of a particle moving in the x-y plane at any time t is given by , x=(3t^2-6t) metres, y =(t^2-2t) metres. Select the correct statement.

For the one dimensional motion, described by x=t-sint

For the one dimensional motion, described by x=t-sint

The position of a particle moving in xy plane at time t is given by x = (3t^2 -6) and y=(t^2-2t). Which one is correct statement for its motion?

The position of a particle moving in a x - y plane at any instant is given by x= (3t^(2)-6t) metres y = (t^(2)-2t) metres. Select the correct statement.

Statement-I : Graph (1) represent one dimensional motion of a particle. While graph (2) can not represent 1-D motion of the particle. (here x is position and t is time) Statement-II : Particle can have only one position at an instant.

Statement-I : Graph (1) represent one dimensional motion of a particle. While graph (2) can not represent 1-D motion of the particle. (here x is position and t is time) Statement-II : Particle can have only one position at an instant.