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What happens to the gravitational force when the distance between the 2 objects is trippled?
The force, written as an equation, is:
F = G (m1)(m2) / r2, where
- F is the Force between the masses
- G is the gravitational constant (~= 6.674 x 10-11 N m2/kg2)
- m1 is one of the masses
- m2 is the other mass
- r is the distance between the masses (center to center)
Fold = G (m1)(m2) / r2.
(r2)(Fold)= G (m1)(m2)
(r2)= G (m1)(m2) / (Fold)
r= √ [ G (m1)(m2) / (Fold) ]
Plug the formula into itself, but remember, r = 3r (it tripled).
Fnew= G (m1)(m2) / (3r)2.
Fnew= G (m1)(m2) /(3√ [ G (m1)(m2) / (Fold) ])2.
Fnew=G (m1)(m2)/(
32G (m1)(m2) / (Fold) ) <-- G, m1 and m2 cancel
Fnew= 1/( 9
/ Fold) = Fold/ 9 <-- just rewrote the equation
Fnew = (1/9)Fold, or
The force was reduced by a ninth when the distance between the objects tripled.
Try to do this by hand, because it's sometimes hard to follow equation steps in this form.
What else can I help you with?
What happens to the magnitude of the force of gravitation between two objects if distance between the object is trippled?
As the force due to gravity is inversely proportional to the square of the distance, as the distance is trippled the force would be reduced by 32 times ie 9 times.
What happens to the gravitational force between two objectes if the distance between them is increased?
the gravitational force between them decreases.
What happens to gravitational force between two objects when the distance between the object is cut in half?
When the distance between two objects is halved, the gravitational force between them increases by a factor of four. This is because the gravitational force is inversely proportional to the square of the distance between the objects according to Newton's law of universal gravitation.
What happens to the gravitation force between two objects if the distance between them is dicreased?
The gravitational force between two objects increases as the distance between them decreases. This is governed by the inverse square law, where the force is proportional to the inverse of the square of the distance between the objects. So, decreasing the distance leads to a stronger gravitational force.
What happens to the gravitational force between two objects reduced?
If the distance between two objects is increased, the gravitational force between them is reduced. This is because gravitational force decreases with distance following the inverse square law, which states that the force is inversely proportional to the square of the distance between the objects.
If the distance between 2 objects doudle what happens to the gravitational attraction?
Gravity force will be reduced by a factor of 4.
What happens to the gravitational force between two object when the distance between two bodies of masses m1 and m2 is doubled?
When the distance between two objects of masses m1 and m2 is doubled, the gravitational force between them decreases by a factor of 4. This is because gravitational force is inversely proportional to the square of the distance between two objects, according to Newton's law of universal gravitation.
What happens to gravitational force and electric force as the distance between two charged objects decreases?
As the distance between two charged objects decreases, the gravitational force remains constant since it is not dependent on distance. However, the electric force between the objects increases because it is inversely proportional to the square of the distance between them according to Coulomb's Law.
What happens to the gravitational force if distance increases?
It decreases[:
What happens if the distance between two objects is reduced to half?
If the distance between two objects is reduced to half, the gravitational force between them will increase by a factor of four. This is because the gravitational force is inversely proportional to the square of the distance between the objects according to Newton's law of universal gravitation.
What reduces gravitational force between objects?
Answer The Universal Law of Gravitation states the gravitational force between any two objects of mass can be calculated with the equation F=G*(m_1*m_2)/r^2. As a result, increasing the mass of one or both objects increases the gravitational force. Increasing the distance between the two objects decreases the gravitational force. Notice the distance between them is squared so if you keep the masses the same and double the distance between them the gravitational force will decrease by four times.
What happens to the gravitational force between two objects as the distance between them is quadrupled?
Gravitational force is inversely proportional to the square of the distancebetween the objects.1/42 = 1/16The force becomes 1/16 of what it was originally. That's 93.75% less.
