362319 A metro train starts from rest and in \(5 s\) achieves \(180\,km{h^{ - 1}}\) After that it moves with constant velocity and comes to rest after travelling \(45\;m\) with uniform retardation. If total distance travelled is \(395\;m,\) find total time of travelling.
362320 A truck is moving at a speed of \({72 {kmh}^{-1}}\) on a straight road. The driver can produce deceleration of \({2 {~ms}^{-2}}\) by applying brakes. The stopping distance of truck is \({13 x {~m}}\), if the reaction time of the driver is 0.2 s . The value of \({x}\) is
362319 A metro train starts from rest and in \(5 s\) achieves \(180\,km{h^{ - 1}}\) After that it moves with constant velocity and comes to rest after travelling \(45\;m\) with uniform retardation. If total distance travelled is \(395\;m,\) find total time of travelling.
362320 A truck is moving at a speed of \({72 {kmh}^{-1}}\) on a straight road. The driver can produce deceleration of \({2 {~ms}^{-2}}\) by applying brakes. The stopping distance of truck is \({13 x {~m}}\), if the reaction time of the driver is 0.2 s . The value of \({x}\) is
362319 A metro train starts from rest and in \(5 s\) achieves \(180\,km{h^{ - 1}}\) After that it moves with constant velocity and comes to rest after travelling \(45\;m\) with uniform retardation. If total distance travelled is \(395\;m,\) find total time of travelling.
362320 A truck is moving at a speed of \({72 {kmh}^{-1}}\) on a straight road. The driver can produce deceleration of \({2 {~ms}^{-2}}\) by applying brakes. The stopping distance of truck is \({13 x {~m}}\), if the reaction time of the driver is 0.2 s . The value of \({x}\) is
362319 A metro train starts from rest and in \(5 s\) achieves \(180\,km{h^{ - 1}}\) After that it moves with constant velocity and comes to rest after travelling \(45\;m\) with uniform retardation. If total distance travelled is \(395\;m,\) find total time of travelling.
362320 A truck is moving at a speed of \({72 {kmh}^{-1}}\) on a straight road. The driver can produce deceleration of \({2 {~ms}^{-2}}\) by applying brakes. The stopping distance of truck is \({13 x {~m}}\), if the reaction time of the driver is 0.2 s . The value of \({x}\) is