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g is directly proptional to mass of earth. if the mass of eath will be increase mass of g will be also increase.If the mass of earth will be decrease the mass of g will bi also decrease.If the mass of earth will increase four times then the mass of g will be also increase four times.

G is a gravitational contant.it remain same throughout the universe

if the mass of earth will become four times,the value of G will not change it will remain the same as it is a constant.its value is 6.67x 10^-11 N-M^/KG

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βˆ™ 10y ago
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βˆ™ 14y ago

Nothing, since G is the gravitational constant. It doesn't change. The acceleration due to gravity, g, would change; it would go up by a factor of two.

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Q: If Earth were twice as massive but remained the same size what would happen to the value of G?
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Why light and heavier objects when fall through vacuum move side by side?

Relevant formulae: weight = mass x gravity force = mass x acceleration (Newton's Second Law) Let's say, for the sake of argument, that one object has twice the mass of the other. For example, 2 kg versus 1 kg. The more massive object will be subject to twice the gravitational force - close to Earth's surface, that would be about 20 newton, compared to 10 newton for the less massive object. But the more massive object also has twice as much inertia; that is, twice the force divided by twice the mass will provide the same acceleration.


How would you present weight change if earth had twice the mass it does now?

If Earth had the same size but twice the mass you would weight twice as much


Near the Earth's surface the amount of mass an object has does not affect its acceleration due to gravity?

That is correct. Earth's gravity, often expressed as 9.8 meters per second square, can also be expressed as the equivalent 9.8 Newton per meter. That is, an object of twice the mass will feel twice the force of attraction from Earth. However, it will also have twice the inertia - it requires twice the force to give it a certain acceleration.


Near the earths surface the amount of mass an object has does not affect it's acceleration due to gravity?

That is correct. Earth's gravity, often expressed as 9.8 meters per second square, can also be expressed as the equivalent 9.8 Newton per meter. That is, an object of twice the mass will feel twice the force of attraction from Earth. However, it will also have twice the inertia - it requires twice the force to give it a certain acceleration.That is correct. Earth's gravity, often expressed as 9.8 meters per second square, can also be expressed as the equivalent 9.8 Newton per meter. That is, an object of twice the mass will feel twice the force of attraction from Earth. However, it will also have twice the inertia - it requires twice the force to give it a certain acceleration.That is correct. Earth's gravity, often expressed as 9.8 meters per second square, can also be expressed as the equivalent 9.8 Newton per meter. That is, an object of twice the mass will feel twice the force of attraction from Earth. However, it will also have twice the inertia - it requires twice the force to give it a certain acceleration.That is correct. Earth's gravity, often expressed as 9.8 meters per second square, can also be expressed as the equivalent 9.8 Newton per meter. That is, an object of twice the mass will feel twice the force of attraction from Earth. However, it will also have twice the inertia - it requires twice the force to give it a certain acceleration.


How is kinetic energy related to mass?

KE=0.5*m*v^2 Therefore the more massive an object, the greater it's kinetic energy is

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Why light and heavier objects when fall through vacuum move side by side?

Relevant formulae: weight = mass x gravity force = mass x acceleration (Newton's Second Law) Let's say, for the sake of argument, that one object has twice the mass of the other. For example, 2 kg versus 1 kg. The more massive object will be subject to twice the gravitational force - close to Earth's surface, that would be about 20 newton, compared to 10 newton for the less massive object. But the more massive object also has twice as much inertia; that is, twice the force divided by twice the mass will provide the same acceleration.