You're fishing for the answer "mass", but your bait-statement is misleading.
The force doesn't really depend on "each" mass. It depends on the product
of the two masses. There are a huge number of individual masses that they
could have and still multiply to the same product, and have the same force
between them.
... distance.
Yes. At a greater distance, the gravitational attraction between two objects is less.
The distance between their centres of mass.
The strength of the gravitation force between two objects depends upon the distance between the two objects and their masses.F = (M1*M2*G)/R2 (Newton's Law of Gravitation)Here M1 and M2 are the masses of the two objects, G is the universal gravitational constant, and R is the distance between the two objects.If the masses of the two objects are large the attraction between them will also be large.However, as the radius increases the gravitational force between the two decreases by the square of the distance.So, the gravitational force depends mainly upon the distance between the two objects, but also significantly upon the masses of the two objects.
The gravitational attraction between two objects depends on both their masses and the distance between them. It is proportional to the product of the masses of the two objects divided by the distance between them (mass1 x mass2)/ distance between.
Mass
Mass
The gravitational force between two objects depends on their masses and the distance beween them. f = G m1 m2 / d2 where m1 and m2 are the masses, d is the distance between them and G is the universal gravitational constant.
... distance.
Gravitational force depends on the masses of both objects and the distance between them. The formula is Gravitational Force = 6.67428 * 10^-11 * Mass of First Object * Mass of Second Object / Distance^2.
The strength of the gravitation force between two objects depends upon the distance between the two objects and their masses. F = (M1*M2*G)/R2 (Newton's Law of Gravitation) Here M1 and M2 are the masses of the two objects, G is the universal gravitational constant, and R is the distance between the two objects. If the masses of the two objects are large the attraction between them will also be large. However, as the radius increases the gravitational force between the two decreases by the square of the distance. So, the gravitational force depends mainly upon the distance between the two objects, but also significantly upon the masses of the two objects.
Their masses and distance b/w them
Yes. At a greater distance, the gravitational attraction between two objects is less.
both of their masses and the distance between them
The strength of the gravitation force between two objects depends upon the distance between the two objects and their masses. F = (M1*M2*G)/R2 (Newton's Law of Gravitation) Here M1 and M2 are the masses of the two objects, G is the universal gravitational constant, and R is the distance between the two objects. If the masses of the two objects are large the attraction between them will also be large. However, as the radius increases the gravitational force between the two decreases by the square of the distance. So, the gravitational force depends mainly upon the distance between the two objects, but also significantly upon the masses of the two objects.
The distance between their centres of mass.
The strength of the gravitation force between two objects depends upon the distance between the two objects and their masses.F = (M1*M2*G)/R2 (Newton's Law of Gravitation)Here M1 and M2 are the masses of the two objects, G is the universal gravitational constant, and R is the distance between the two objects.If the masses of the two objects are large the attraction between them will also be large.However, as the radius increases the gravitational force between the two decreases by the square of the distance.So, the gravitational force depends mainly upon the distance between the two objects, but also significantly upon the masses of the two objects.