362336 To reach the same height on the moon as on the earth, a body must be projected up with

362337 A horizontal bridge is built across a river. A student standing on the bridge throws a small ball vertically upwards with a velocity \(4\,\,m{s^{ - 1}}.\)The ball strikes the water surface after \(4{\rm{ }}s\). The height of bridge above water surface is ( Take \(g = 10\,m{s^{ - 2}}\))

362338 The figure shows a method for measuring the acceleration due to gravity. The ball is projected upward by a "gun". The ball passes electronic "gates" 1 and 2 as it rises and again as it falls. Each gate is connected to a separate timer. The first passage of the ball through each gate starts the corresponding timer, and the second passage through the same gate stops the timer. The time intervals \(\Delta t_{1}\) and \(\Delta t_{2}\) are thus measured. The vertical distance between the two gates is \(d\). If \(d=5 {~m}\), \(\Delta t_{1}=3 {~s}, \Delta t_{2}=2 {~s}\), find the measured value of acceleration due to gravity.

362339 A body, thrown upwards with some velocity reaches the maximum height of \(50\,m\). Another body with double the mass thrown up with double the initial velocity will reach a maximum height of

362340 If a freely falling body travels in the last second a distance equal to the distance travelled by it in the first three second, the time of the travel is

362336 To reach the same height on the moon as on the earth, a body must be projected up with

362337 A horizontal bridge is built across a river. A student standing on the bridge throws a small ball vertically upwards with a velocity \(4\,\,m{s^{ - 1}}.\)The ball strikes the water surface after \(4{\rm{ }}s\). The height of bridge above water surface is ( Take \(g = 10\,m{s^{ - 2}}\))

362338 The figure shows a method for measuring the acceleration due to gravity. The ball is projected upward by a "gun". The ball passes electronic "gates" 1 and 2 as it rises and again as it falls. Each gate is connected to a separate timer. The first passage of the ball through each gate starts the corresponding timer, and the second passage through the same gate stops the timer. The time intervals \(\Delta t_{1}\) and \(\Delta t_{2}\) are thus measured. The vertical distance between the two gates is \(d\). If \(d=5 {~m}\), \(\Delta t_{1}=3 {~s}, \Delta t_{2}=2 {~s}\), find the measured value of acceleration due to gravity.

362339 A body, thrown upwards with some velocity reaches the maximum height of \(50\,m\). Another body with double the mass thrown up with double the initial velocity will reach a maximum height of

362340 If a freely falling body travels in the last second a distance equal to the distance travelled by it in the first three second, the time of the travel is

362336 To reach the same height on the moon as on the earth, a body must be projected up with

362337 A horizontal bridge is built across a river. A student standing on the bridge throws a small ball vertically upwards with a velocity \(4\,\,m{s^{ - 1}}.\)The ball strikes the water surface after \(4{\rm{ }}s\). The height of bridge above water surface is ( Take \(g = 10\,m{s^{ - 2}}\))

362338 The figure shows a method for measuring the acceleration due to gravity. The ball is projected upward by a "gun". The ball passes electronic "gates" 1 and 2 as it rises and again as it falls. Each gate is connected to a separate timer. The first passage of the ball through each gate starts the corresponding timer, and the second passage through the same gate stops the timer. The time intervals \(\Delta t_{1}\) and \(\Delta t_{2}\) are thus measured. The vertical distance between the two gates is \(d\). If \(d=5 {~m}\), \(\Delta t_{1}=3 {~s}, \Delta t_{2}=2 {~s}\), find the measured value of acceleration due to gravity.

362339 A body, thrown upwards with some velocity reaches the maximum height of \(50\,m\). Another body with double the mass thrown up with double the initial velocity will reach a maximum height of

362340 If a freely falling body travels in the last second a distance equal to the distance travelled by it in the first three second, the time of the travel is

362336 To reach the same height on the moon as on the earth, a body must be projected up with

362337 A horizontal bridge is built across a river. A student standing on the bridge throws a small ball vertically upwards with a velocity \(4\,\,m{s^{ - 1}}.\)The ball strikes the water surface after \(4{\rm{ }}s\). The height of bridge above water surface is ( Take \(g = 10\,m{s^{ - 2}}\))

362338 The figure shows a method for measuring the acceleration due to gravity. The ball is projected upward by a "gun". The ball passes electronic "gates" 1 and 2 as it rises and again as it falls. Each gate is connected to a separate timer. The first passage of the ball through each gate starts the corresponding timer, and the second passage through the same gate stops the timer. The time intervals \(\Delta t_{1}\) and \(\Delta t_{2}\) are thus measured. The vertical distance between the two gates is \(d\). If \(d=5 {~m}\), \(\Delta t_{1}=3 {~s}, \Delta t_{2}=2 {~s}\), find the measured value of acceleration due to gravity.

362339 A body, thrown upwards with some velocity reaches the maximum height of \(50\,m\). Another body with double the mass thrown up with double the initial velocity will reach a maximum height of

362340 If a freely falling body travels in the last second a distance equal to the distance travelled by it in the first three second, the time of the travel is

362336 To reach the same height on the moon as on the earth, a body must be projected up with

362337 A horizontal bridge is built across a river. A student standing on the bridge throws a small ball vertically upwards with a velocity \(4\,\,m{s^{ - 1}}.\)The ball strikes the water surface after \(4{\rm{ }}s\). The height of bridge above water surface is ( Take \(g = 10\,m{s^{ - 2}}\))

362338 The figure shows a method for measuring the acceleration due to gravity. The ball is projected upward by a "gun". The ball passes electronic "gates" 1 and 2 as it rises and again as it falls. Each gate is connected to a separate timer. The first passage of the ball through each gate starts the corresponding timer, and the second passage through the same gate stops the timer. The time intervals \(\Delta t_{1}\) and \(\Delta t_{2}\) are thus measured. The vertical distance between the two gates is \(d\). If \(d=5 {~m}\), \(\Delta t_{1}=3 {~s}, \Delta t_{2}=2 {~s}\), find the measured value of acceleration due to gravity.

362339 A body, thrown upwards with some velocity reaches the maximum height of \(50\,m\). Another body with double the mass thrown up with double the initial velocity will reach a maximum height of

362340 If a freely falling body travels in the last second a distance equal to the distance travelled by it in the first three second, the time of the travel is