The strength of the gravitational attraction between the Sun and the Earth is proportional to each of their masses and inversely proportional to their distance from each other. The equation for universal gravitation is ...
F = G (Mm/r2)
... where F is the force in newtons, G is the universal gravitational constant 6.674 x 10-11 N m2 kg-2, M and m are the masses of the two objects, and r is the distance in kilometers between them.
For the most part, the enormous mass of the Sun most affects the gravity between the Sun and the Earth.
Its mass.
The greater distance between two objects affects the gravity by making it weak.
Jupiter, because of its mass. But the actual effective gravitational force falls off greatly as you go farther from the planet, so that it only affects smaller objects when they are relatively nearby, like its moons. Otherwise, it exerts the greatest force (co-attraction) on other large planets.
The size of the planet along with the gravitational force within the planet.
Jupiter affects other planets with its immense gravitational pull, a force to the pull of the sun
Its mass.
Its mass.
Mass certainly affects the gravitational attraction between objects; air resistance doesn't.
Gravitational force is a consequence of an object having mass being attracted to all other sources of mass in the universe.Distance affects strength of attraction.
Their masses and the distance separating them affects their mutual gravitational attraction.
The greater distance between two objects affects the gravity by making it weak.
Yes mass affects the gravitational acceleration between objects. But air resistance doesn't affect the gravitational acceleration, it only affects the net acceleration of the objects concerned. According to Newton's Law of Gravitation the gravitational force between two or more objects is directly proportional to the product of their masses and inversely proportional to the square of the distance between them.
Newton said that the gravitational attraction between two objects is directly proportional to the product of the two masses and inversely proportional to distance squared. Gravitational attraction between masses A and B = constant x mass A x mass B / distance2
They affect each other, and all the other planets, due to their gravitational attraction. In particular, Jupiter affects the "Trojan" and "Greek" asteroids, Saturn affects the "centaurs", and Neptune has a large effect on the trans-Neptunian objects.
Well, the equation for calculating the gravitational force between two objects is Fg= GMm/r2. So, G is the universal gravitation constant. Uppercase M is the larger mass and lowercase m is the smaller mass of the two. R is the distance between the centre of the two masses assuming they are spherical masses. So, to answer your question, the mass and distance directly affects the gravitational attraction of two objects. The greater the mass and the less distance, the greater the gravitational attraction. When distance is increased between two objects, the gravitational attraction decreases. This goes the same for mass.
Gravitational force
the product of the masses of the two objects being attracted toward each other;the distance between their centers.