If the mass of both of the objects is doubled, then the force of gravity between them is quadrupled; and so on. Since gravitational force is inversely proportional to the square of the separation distance between the two interacting objects, more separation distance will result in weaker gravitational forces.
If the masses do not change, but the objects are moved farther apart, the gravitational force becomes weaker, due to the distance between the objects.
Because of the inverse-square law, doubling the distance will change the gravitational force by a factor of 1/4 (calculated as 1 divided by 2 squared).
Answer The Universal Law of Gravitation states the gravitational force between any two objects of mass can be calculated with the equation F=G*(m_1*m_2)/r^2. As a result, increasing the mass of one or both objects increases the gravitational force. Increasing the distance between the two objects decreases the gravitational force. Notice the distance between them is squared so if you keep the masses the same and double the distance between them the gravitational force will decrease by four times.
Nothing. The mass will not change with a gravitational increase, but the weight will.
If the masses of two objects are each halved, and the distance between them doesn't change, then the mutual gravitational forces of attraction between them are reduced to 1/4 of their original magnitude.
distance
It increases
The gravitational forces between two objects are proportional to the productof the two masses. So if either mass decreases and the distance between theobjects doesn't change then the gravitational forces between them also decrease.
If the masses do not change, but the objects are moved farther apart, the gravitational force becomes weaker, due to the distance between the objects.
Because of the inverse-square law, doubling the distance will change the gravitational force by a factor of 1/4 (calculated as 1 divided by 2 squared).
Answer The Universal Law of Gravitation states the gravitational force between any two objects of mass can be calculated with the equation F=G*(m_1*m_2)/r^2. As a result, increasing the mass of one or both objects increases the gravitational force. Increasing the distance between the two objects decreases the gravitational force. Notice the distance between them is squared so if you keep the masses the same and double the distance between them the gravitational force will decrease by four times.
Nothing. The mass will not change with a gravitational increase, but the weight will.
Decreasing the distance between two objects will increase the force of gravity. Gravity is proportional to the mass of the two objects and inversely proportional to the square of the distance between them.
It would also increase fourfold ... as long as the distance between them didn't change.
It helps to look at the formula for gravitational attraction. The force of gravity between two objects depends on:* The gravitational constant (which doesn't change) * The mass of the one object * The mass of the other object * The distance between them
More mass will result in more gravitational force.
If the masses of two objects are each halved, and the distance between them doesn't change, then the mutual gravitational forces of attraction between them are reduced to 1/4 of their original magnitude.