The maximum vertical distance through which an astronaut can jump on the earth is 0.5 m. Estimate the corresponding distance on the moon.

The maximum vertical distance through which a full dressed astronaut can jump on the earth is 0.5m. Estimate the maximum vertical distance through which he can jump on the motion, which has a mean density 2/3 rd that of the earth and radius one-quarter that of the earth.

The maximum vertical distance through which a full dressed astronaut can jump on the earth is 0.5m. Estimate the maximum vertical distance through which he can jump on the motion, which has a mean density 2/3 rd that of the earth and radius one-quarter that of the earth.

The maximum vertical distance through which a full dressed astronaut can jump on the earth is 0.5m. Estimate the maximum vertical distance through which he can jump on the motion, which has a mean density 2/3 rd that of the earth and radius one-quarter that of the earth.

The maximum vertical distance through which a fully dressed astronaut can jump on the earth is 0.7 m. Estimate the maximum vertical distance through which she can jump on a planet, which has a mean density (5/9) times that of the earth and radius one quarter that of the earth.

The maximum vertical distance through which a fully dressed astronaut can jump on the earth is 0.5 m . If mean density of the Moon is two-third that of the earth and radius is one quarter that of the earth, the maximum vertical distance through which he can jump on the Moon and the ratio of the time of duration of the jump on the Moon to hold on the earth are

The maximum vertical distance through which a fully dressed astronaut can jump on the earth is 0.5 m . If mean density of the Moon is two-third that of the earth and radius is one quarter that of the earth, the maximum vertical distance through which he can jump on the Moon and the ratio of the time of duration of the jump on the Moon to hold on the earth are

The maximum vertical distance through which a person can jump on the earth (1/2)m. Then the maximum vertical distance through which he can jumb on the moon is [Initial velocity is same is both cases and acceleration due to gravity on the moon is (1//6)^("th") that on the earth]

What is the maximum vertical height to which a cricketer can throw a ball if he can throw it to a maximum horizontal distance of 160 m ?