The force of attraction between the poles of two magnets is most greatly affected by the distance between the poles. As the distance decreases, the force of attraction increases, and vice versa. Additionally, the strength of the magnets themselves will also influence the force of attraction.
The planets maintain their orbit around the sun because of the gravitational attraction between the sun and the planet. All massive objects have an attraction to each other (the force is proportional to the product of the two masses divided by the square of the distance between them). Planets in orbit are in balance between the law of momentum which makes them tend to go in straight line and the gravitational law which makes then tend to accelerate into the sun.
On both masses, and on the distance.
There is a mechanical force of attraction between all the planets and the Sun, but because the Sun is so much bigger than every other object in the Solar System the attraction between the Sun and each planet is the most significant force. Any two objects attract each other with a gravitational force given by: F = G M1 M2 / R-squared The two objects have mass of M1 and M2 and the distance between them is R. If the gravitational constant G is taken as 6.670 times ten to the power minus eleven, and the masses are in kilograms, and the distance is in metres, then the force comes out in Newtons.
Depending on where Mercury is relative to the Earth as the two planets orbit the sun, the distance from Mercury to Earth varies from 77.3x106km and 221.9x106km.
Mass and distance.
For every doubling of distance, the "force of attraction" is reduced by a factor of four. For every halving of distance, the "force of attraction" is increased by a factor of four.
The attraction between any two heavenly bodies is primarily due to gravity, which is a force of attraction that exists between all objects with mass. Gravity is responsible for keeping planets in orbit around stars, moons orbiting planets, and all other celestial bodies interacting with each other in the universe.
When the distance between the centers of two planets decreases to 1/10th of the original distance,the gravitational force between them increases to 100 times the original force.
Gravitational force is the attraction between two masses due to their mass and distance from each other. It is responsible for keeping planets in orbit around the sun and objects on the Earth's surface. The strength of gravitational force decreases with distance between the masses.
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.
The force of attraction that decreases as distance increases is called the inverse square law. This law states that the force of attraction between two objects is inversely proportional to the square of the distance between them. As the distance increases, the force of attraction decreases rapidly.
Gravity is inversely proportional to the square of the distances between two objects, therefore if the distance was increased by a factor of ten, the gravity would decrease by a factor of one hundred.
Gravitational attraction is the force of attraction between two bodies due to their masses. According to Newton's law of universal gravitation, the force of attraction is directly proportional to the product of their masses and inversely proportional to the square of the distance between their centers. This force is responsible for keeping planets in orbit around the sun and objects on Earth's surface.
Yes, distance does affect the strength of magnetic attraction. The force of attraction between two magnets decreases as the distance between them increases. This is because the magnetic field weakens with distance, resulting in a weaker force of attraction.
The magnetic attraction between two unlike poles increases as the distance between them decreases. This relationship follows an inverse square law, meaning that the force of attraction becomes stronger as the distance is reduced. Conversely, increasing the distance between two unlike poles weakens the magnetic attraction between them.
If two planets are in orbits with radii of R1 and R2, the distance between them varies from R2-R1 to R2+R1.