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

Question

Accepted Answer

The velocity of the particle is zero at $$t = 1$$ second

Answer

The acceleration of the particle is zero at $$t = 0$$ second

Answer

The velocity of the particle is zero at $$t = 0$$ second

Answer

The velocity and acceleration of the particle are never zero

Motion in A Straight Line

Question: The position of a particle moving in the xy-plane at any time \[t\] is given by \[x = (3{t^2} - 6t)\] metres, \[y = ({t^2} - 2t)\] metres. Select the correct statement about the moving particle from the following

Motion in A Straight Line

Question: The position of a particle moving in the xy-plane at any time \[t\] is given by \[x = (3{t^2} - 6t)\] metres, \[y = ({t^2} - 2t)\] metres. Select the correct statement about the moving particle from the following

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