141160 A particle shows distance-time curve as given in this figure. The maximum instantaneous velocity of the particle is around the point

141162 The velocity of a particle is \(v=v_{0}+g t+F t^{2}\). Its position is \(x=0\) at \(t=0\), then its displacement after time \((t=1)\) is

141163 The displacement ' \(x\) ' (in meter) of a particle of mass ' \(\mathrm{m}\) ' (in \(\mathrm{kg}\) ) moving in one dimension under the action of a force, is related to time ' \(t\) ' (in sec) by, \(t=\sqrt{x}+3\). The displacement of the particle when its velocity is zero, will be

141164 A track is in square shape. The length of each side is ' \(a\) '. There exists a pole at each corner as shown below. The person who walks on the track starts at the \(1^{\text {st }}\) pole and reach the \(4^{\text {th }}\) pole. The ratio of distance travelled by the person to displacement is

141160 A particle shows distance-time curve as given in this figure. The maximum instantaneous velocity of the particle is around the point

141162 The velocity of a particle is \(v=v_{0}+g t+F t^{2}\). Its position is \(x=0\) at \(t=0\), then its displacement after time \((t=1)\) is

141163 The displacement ' \(x\) ' (in meter) of a particle of mass ' \(\mathrm{m}\) ' (in \(\mathrm{kg}\) ) moving in one dimension under the action of a force, is related to time ' \(t\) ' (in sec) by, \(t=\sqrt{x}+3\). The displacement of the particle when its velocity is zero, will be

141164 A track is in square shape. The length of each side is ' \(a\) '. There exists a pole at each corner as shown below. The person who walks on the track starts at the \(1^{\text {st }}\) pole and reach the \(4^{\text {th }}\) pole. The ratio of distance travelled by the person to displacement is

141160 A particle shows distance-time curve as given in this figure. The maximum instantaneous velocity of the particle is around the point

141162 The velocity of a particle is \(v=v_{0}+g t+F t^{2}\). Its position is \(x=0\) at \(t=0\), then its displacement after time \((t=1)\) is

141163 The displacement ' \(x\) ' (in meter) of a particle of mass ' \(\mathrm{m}\) ' (in \(\mathrm{kg}\) ) moving in one dimension under the action of a force, is related to time ' \(t\) ' (in sec) by, \(t=\sqrt{x}+3\). The displacement of the particle when its velocity is zero, will be

141164 A track is in square shape. The length of each side is ' \(a\) '. There exists a pole at each corner as shown below. The person who walks on the track starts at the \(1^{\text {st }}\) pole and reach the \(4^{\text {th }}\) pole. The ratio of distance travelled by the person to displacement is

141160 A particle shows distance-time curve as given in this figure. The maximum instantaneous velocity of the particle is around the point

141162 The velocity of a particle is \(v=v_{0}+g t+F t^{2}\). Its position is \(x=0\) at \(t=0\), then its displacement after time \((t=1)\) is

141163 The displacement ' \(x\) ' (in meter) of a particle of mass ' \(\mathrm{m}\) ' (in \(\mathrm{kg}\) ) moving in one dimension under the action of a force, is related to time ' \(t\) ' (in sec) by, \(t=\sqrt{x}+3\). The displacement of the particle when its velocity is zero, will be

141164 A track is in square shape. The length of each side is ' \(a\) '. There exists a pole at each corner as shown below. The person who walks on the track starts at the \(1^{\text {st }}\) pole and reach the \(4^{\text {th }}\) pole. The ratio of distance travelled by the person to displacement is