The moon's radius is $27$ % of earth radius and its mass is $1.2$ % of the earth's mass. What will be the mass of the body on the moon if its mass on the earth is $70$ kg?

Question

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Answer 1

The mass of the body will remain constant that is its weight that will change which is a measure of gravitational force acting on it fue to moon, Thus, the mass of the body at moon will be $70 k g$

Answer 2

The mass of the body will remain constant that is its weight that will change which is a measure of gravitational force acting on it fue to moon, Thus, the mass of the body at moon will be

70 k g

The moon's radius is $27$ % of earth radius and its mass is $1.2$ % of the earth's mass. What will be the mass of the body on the moon if its mass on the earth is $70$ kg?

The mass of the body will remain constant that is its weight that will change which is a measure of gravitational force acting on it fue to moon, Thus, the mass of the body at moon will be $70 k g$

If g is acceleration due to gravity at the surface of the earth of radius R, the mass of the earth is :

If the acceleration due to gravity g at the earth's surface is $9.8 m s^{- 2}$ , mass of the earth $80$ times that of moon and radius of the earth $4$ times that of the moon, then the value of g at the moon's surface will approximately be :

The radius and acceleration due to gravity of the moon are $\frac{1}{4}$ and $\frac{1}{5}$ that of the earth, the ratio of the mass of the earth to mass of the moon is:

The acceleration due to gravity on the surface of a planet whose mass is same as that of the Earth and radius is half of that of the Earth is:
(Mass of Earth: $6 \times 1 0^{24} k g$ and Radius of Earth: $6.4 \times 1 0^{3} k m$ )

Acceleration due to gravity on the moon is $1 / 6 t h$ of the acceleration due to gravity on the earth. If the ratio of densities of the earth and the moon is $5 / 3$ , then radius on the moon in terms of radius of earth will be

Revise with Concepts

Variation in the Value of Acceleration Due to Gravity

The moon's radius is 27% of earth radius and its mass is 1.2% of the earth's mass. What will be the mass of the body on the moon if its mass on the earth is 70 kg?

The mass of the body will remain constant that is its weight that will change which is a measure of gravitational force acting on it fue to moon, Thus, the mass of the body at moon will be 70 kg

If g is acceleration due to gravity at the surface of the earth of radius R, the mass of the earth is :

If the acceleration due to gravity g at the earth's surface is 9.8 ms−2, mass of the earth 80 times that of moon and radius of the earth 4 times that of the moon, then the value of g at the moon's surface will approximately be :

The radius and acceleration due to gravity of the moon are 41​ and 51​ that of the earth, the ratio of the mass of the earth to mass of the moon is:

The acceleration due to gravity on the surface of a planet whose mass is same as that of the Earth and radius is half of that of the Earth is: (Mass of Earth: 6×1024 kg and Radius of Earth: 6.4×103 km)

Acceleration due to gravity on the moon is 1/6th of the acceleration due to gravity on the earth. If the ratio of densities of the earth and the moon is 5/3, then radius on the moon in terms of radius of earth will be

Revise with Concepts

Variation in the Value of Acceleration Due to Gravity

The moon's radius is $27$ % of earth radius and its mass is $1.2$ % of the earth's mass. What will be the mass of the body on the moon if its mass on the earth is $70$ kg?

The mass of the body will remain constant that is its weight that will change which is a measure of gravitational force acting on it fue to moon, Thus, the mass of the body at moon will be $70 k g$

If the acceleration due to gravity g at the earth's surface is $9.8 m s^{- 2}$ , mass of the earth $80$ times that of moon and radius of the earth $4$ times that of the moon, then the value of g at the moon's surface will approximately be :

The radius and acceleration due to gravity of the moon are $\frac{1}{4}$ and $\frac{1}{5}$ that of the earth, the ratio of the mass of the earth to mass of the moon is:

The acceleration due to gravity on the surface of a planet whose mass is same as that of the Earth and radius is half of that of the Earth is:
(Mass of Earth: $6 \times 1 0^{24} k g$ and Radius of Earth: $6.4 \times 1 0^{3} k m$ )

Acceleration due to gravity on the moon is $1 / 6 t h$ of the acceleration due to gravity on the earth. If the ratio of densities of the earth and the moon is $5 / 3$ , then radius on the moon in terms of radius of earth will be