If an Earth-like planet was orbiting at the same distance from its double solar mass star as the Earth is from the Sun (1 astronomical unit, written 1 AU), then the force would be double that experienced by the Earth. The force at constant distance is just proportional to the product of stellar and planetary masses. We don't know of any reason why an Earth mass planet should not form at 1 AU from a star of 2X Solar mass, though we as yet have few observational measurements of such low mass extra-solar planets.
Because of the higher the gravitational, such a planet would be centripetally accelerated more strongly, and its constant orbital speed would have to be higher than the Earth's. Thus its year would be shorter, 1/(square root 2) of an Earth year or about 258 days.
The gravitational force between the two heavenly bodies will become 9 times more as the gravitation force between any two bodies in the universe is inversely proportional to the square of distance between them.
If the distance between Sun and Earth were doubled, then
-- the mutual forces of gravitation between them would reduce to 25% of what
those forces are now.
-- Earth's period of revolution would increase from 365.25 days to 1,033.1 days.
(2.83 present-size years)
Basically most animals would die from the sudden increase in weight, and others, that managed to survive, would evolve through the generations to become more efficent in their new environment.
Strictly in terms of the inverse-square relationships that are easy to calculate, the intensity of solar radiation on Earth at all wavelengths would be 4 times what it is now, and the Earth would orbit the Sun every 129 days.
The current lifeforms on Earth would not survive, as this would increase both the heat and other radiation received from the Sun. Half of the orbital distance would be about 47 million miles, just outside the aphelion of Mercury and much closer than Venus.
As occurred on Venus, the Earth's water would photodissociate into hydrogen and oxygen, and much of the hydrogen could be lost to space. The remaining oxygen would combine to form carbon dioxide and other oxides. If the temperature became too high, the Earth might not retain clouds, as on Venus, but have its atmosphere totally stripped away by the solar wind, as on Mercury. Either way, the average equatorial temperatures would be more than 300°C and the UV radiation would likely kill off whatever bacterial life survived.
If the Earth and moon were three times as far apart as they are now, then the
mutual gravitational force between them would be 1/9 of its present value. Note
that the force of attraction is equal in both directions, that is, on both bodies.
if the sun was doubled in size it wouldn't make a differne but if it was doubled it mass then the year would be much smaller
1/4 of the current force, as gravitational force is inversely proportional to the square of the distance between two bodies
It would be doubled.
The Gravity would Double.
distance
its inversely proportional to the square of the distance between objects.
At a greater distance, the gravitational force becomes less.
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.
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.
Yes. At a greater distance, the gravitational attraction between two objects is less.
The gravitational force between the Earth and sun certainly depends on the distance between the Earth and sun. But the gravitational force between, for example, the Earth and me does not.
the gravitational force between them decreases.
Distance decreases the gravitational force, F=k/r2.
If you increase the mass, you increase the gravitational force proportionally. If you increase the distance between two masses, you decrease the gravitational force between them by and amount proportional to the square of the distance.
The gravitational force that one object exerts on another will decrease in magnitude. In the formula for gravitational force, the force is inversely proportional to the square of distance. This means that reducing the distance between the objects will increase the magnitude of gravitational force.
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 inverseley proportional to the square ofthe distance between them.If the distance is doubled, then the force falls to [ 1/22 = 1/4 ] of the original force.If the original force was 16 units, then the new force is (16/4) = 4 units after the distance doubles.
the gravitational force will decrease
distance
The gravitational force varies directly as the mass and inversely as the square of the distance.
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.