the man was fatter than i could imagine
Astronomers predicted the existence and orbit of Neptune based on discrepancies in the orbit of Uranus. These discrepancies suggested the gravitational influence of another planet beyond Uranus, leading to the discovery of Neptune in 1846.
no. Edit: It depends what you mean by noticeable, of course. Astronomers have very accurate ways of measuring orbits these days and the effect will be measurable, I'm sure. But it probably isn't very important.
Neptune was discovered in 1846 through observations of Uranus. Uranus' orbit was seen to appear to alter slightly through the gravitational effect of another planet, which turned out to be Neptune.
The difference lies in the mass and distance between you and your teacher. Earth is much more massive and closer to you than your teacher, so its gravitational force is much stronger. Additionally, the force is proportional to the mass of the objects involved, therefore Earth's gravitational pull has a more noticeable effect on you compared to your teacher's.
The more gravity a planet has, the more you will weigh on that planet. The amount of gravity that you feel depends on two things: the mass of the planet and the distance you are away from the center. Uranus has about 14 times the mass of earth, but also about 4 times the radius. Because you are some much farther away from the center of the planet, the force of gravity you feel is less. The effect of mass of a planet on the gravity of that planet is equal to the effect of the radius squared. In the case of Uranus, the radius squared is about 16 times that of Earth's radius squared, and the mass is about 14 times that of Earth. An approximation of your weight on Uranus based on these numbers would be: (Weight on Earth)*(14/16) (You can calculate the gravitational pull between two objects using the formula Fg = G(m1m2)/d2 where Fg is the force of gravity, m1 and m2 are the masses of the objects, d is the distance between objects, G is 6.67x10-11, and the units are newtons, kilograms, and meters.)
Astronomers predicted the existence and orbit of Neptune based on discrepancies in the orbit of Uranus. These discrepancies suggested the gravitational influence of another planet beyond Uranus, leading to the discovery of Neptune in 1846.
If the objects are not tied together, and if the gravitational forces between them are negligible in their current environment, then the distance between them has no effect whatsoever on their motion.
no. Edit: It depends what you mean by noticeable, of course. Astronomers have very accurate ways of measuring orbits these days and the effect will be measurable, I'm sure. But it probably isn't very important.
If there is more mass, there will be more gravitational attraction.
Neptune was discovered in 1846 through observations of Uranus. Uranus' orbit was seen to appear to alter slightly through the gravitational effect of another planet, which turned out to be Neptune.
The difference lies in the mass and distance between you and your teacher. Earth is much more massive and closer to you than your teacher, so its gravitational force is much stronger. Additionally, the force is proportional to the mass of the objects involved, therefore Earth's gravitational pull has a more noticeable effect on you compared to your teacher's.
Methane
The two factors that affect the gravitational force between two objects are the mass of the objects and the distance between them. The greater the mass of the objects, the stronger the gravitational force, and the closer the objects are, the stronger the gravitational force.
No, the strength of the gravitational force on an object depends on the masses of the objects and the distance between them, not the object's velocity. The velocity affects the object's motion in the gravitational field, but not the strength of the gravitational force acting on it.
since gravitational force is inversely propostional to the sq. Root of distance between them. When distance increases the gravitational force decreasses and it is vice versa.
The gravitational force between two objects is directly proportional to their masses. The greater the mass of the objects, the stronger the gravitational force between them. This relationship is described by Newton's law of universal gravitation.
-- the masses of both objects -- the distance between their centers