If we assume the "planet" is Earth, we can calculate the gravitational force at roughly 196 N (20x9.8 = 196). This assumes that the object is close enough to the surface that the change in distance between now and when it impacts the planet surface is negligible (which, if it is already falling at 10 m/sec it probably would be) so that we can use standard gravitational acceleration as a reasonable estimate in calculating the force. Note that the velocity at which it is falling is irrelevant in calculating the gravitational attraction.
As noted in the expert answer though, the question is posed with too many undefined important variables to give a definitive answer without making a lot of assumptions.
F = G M1M2/R2
G = 6.67384 x 10-11 newton-meter2 / kilogram2
Force = (6.67384 x 10-11) (20)(20)/25 = 1.0678 x 10-9 newton = 0.000 000 003 84 ounce
Gravitational force =
(G) (mass-1) (mass-2) / (distance squared)
G = 6.67 x 10^-11 newton meter-squared/kg-squared
Force = (6.67 x 10^-11) (1) (1) / 1
Force = 6.67 x 10^-11 newton
That's about 0.000 000 000 24 ounce, which is why
we're never aware of it..
There's not enough information here to derive an answer to the question ...
at least not a meaningful answer.
-- The force between the planet and the mass depends fundamentally on both
of their masses and on the distance between their centers. We only know one
of these three numbers, so we need another way to find the force.
-- The force on any object is (its mass) x (its acceleration). We know the mass
of the mass . . . it's 20 kilograms. If we can find its acceleration, we can calculate
the force on it.
-- A "freely falling" body is accelerating downward. The mass in this question is
falling at [constant] 10 meters per second. It's not freely falling, and its acceleration
is zero.
-- Since its acceleration is zero, the sum of all the forces on it is zero. There are
two ways this could happen, and we don't have enough information to figure
out which it is (except that one of them is ridiculous):
. . . The planet could have an atmosphere, and 10 meters per second might be
the object's terminal velocity, at which the force of air resistance is equal to the
force of gravity, and acceleration stops.
. . . The planet might have no atmosphere and zero mass. That would explain why
a freely falling object is not accelerating ... the gravitational force on it is zero.
F = G M1M2/R2 = (6.67 x 10-11) (1)(1)/(1)2
= 6.67 x 10-11 newton
= 0.00000000024 ounce (rounded)
Just plug the numbers into the formula for gravitational attraction. The answer should be in newton, by the way.
5.9 x 10^-10 N
F = 59.31 newtons.
40.9876x200
The gravitational force between a mass of 20kg and a mass of 100kg that are 15 meters apart is:F = 5.9326933333333E-10
The force is less as they move farther apart, f=k/r2
If they are farther apart, there is less gravitational pull. Opposite if they are closer together.
It will be larger between the large objects. This force is equal to the universal gravitational constant times the two masses of the objects, all divided by the square of the distance apart the objects are.
True
The gravitational force between a mass of 20kg and a mass of 100kg that are 15 meters apart is:F = 5.9326933333333E-10
The gravitational force between the two 100kg masses is 16,681.511N
f=gm1m2/r2 f=1002009.8/6*6 f=5444.444
As the objects move farther apart, the gravitational force between them decreases. Every time the distance between them doubles, the force between them drops 75%.
As the objects move farther apart, the gravitational force between them decreases. Every time the distance between them doubles, the force between them drops 75%.
As the objects move farther apart, the gravitational force between them decreases. Every time the distance between them doubles, the force between them drops 75%.
The gravitational force would then be 100F, by manipulating the formula.
The force is less as they move farther apart, f=k/r2
The force is less as they move farther apart, f=k/r2
The gravitational force will get less if you move the objects further apart.
The gravitational force is 2.6711 newtons.
If they are farther apart, there is less gravitational pull. Opposite if they are closer together.