There is no distance from Earth where the force of gravitational attraction toward it is 'inactive'.
The formula for the forces of gravity gives the magnitude of the force at any distance.
Note: Any distance.
The potential energy of an object at a height is due to its position relative to the ground. This type of potential energy is called gravitational potential energy, and it increases as the object's height above the ground increases. The formula to calculate gravitational potential energy is PE = mgh, where m is the mass of the object, g is the acceleration due to gravity, and h is the height of the object.
The potential energy of an object is at a maximum when it is at its highest point in a gravitational field, such as when it is lifted to its maximum height or at the peak of a motion like a swing. At this point, all of its energy is in the form of potential energy due to its position relative to the Earth's surface.
The height of the lands surface above sea level
For example, for gravitational potential energy, the relationship is: PE = weight x height Or the equivalent: PE = mass x gravity x height
The Longfellow Bridge has a height of about 70 feet (21 meters) from the surface of the water to the apex of the arch at its highest point.
At what height in kilometers above the surface of the Earth is there a 4% difference between the approximate gravitational force mg and the actual gravitational force on an object
You can change the gravitational potential energy of an object by changing its height relative to the surface of the Earth. Increasing the height will increase the gravitational potential energy, while decreasing the height will decrease it.
Gravitational potential energy - it depends on the distance from the centre of gravity, so on Earth it depends on the height above the Earth's surface
The gravitational potential energy of an object increases with both its mass and height. As the mass of an object increases, so does its gravitational attraction to the Earth, resulting in higher potential energy. Similarly, as the height of an object increases, it has more gravitational potential energy due to being further from the Earth's surface.
The weight and height of an object on Earth give it gravitational potential energy. This type of potential energy is based on the object's position in a gravitational field relative to the surface of the Earth.
The variables that affect gravitational potential energy are the object's mass, the height at which the object is lifted, and the strength of the gravitational field (usually constant near the surface of the Earth).
The gravitational potential energy of an object is determined by the mass of the object, the acceleration due to gravity, and the height. The Moon has a lower mass and weaker gravitational pull compared to Earth, resulting in less gravitational potential energy for an object at the same height above their surfaces.
Gravitational potential energy = mgh, where m is mass, g is the acceleration due to gravity, and h is the height above earth's surface. For objects far away from the surface, GPE = GMm/r, where G is a constant, M is the mass of one body, m is the mass of the other, and r is the distance between their centers of mass.
Weight, height above the ground level (or other reference level), the strength of the gravitational field.Weight, height above the ground level (or other reference level), the strength of the gravitational field.Weight, height above the ground level (or other reference level), the strength of the gravitational field.Weight, height above the ground level (or other reference level), the strength of the gravitational field.
Energy related to the height of an object is gravitational potential energy.Energy related to the height of an object is gravitational potential energy.Energy related to the height of an object is gravitational potential energy.Energy related to the height of an object is gravitational potential energy.
The two variables that determine gravitational potential energy are height above earths surface mass (also air resistance may come into play but in physics friction and air resistance are usually ignored and)
Gravitational energy depends on the masses involved and their distances. For a small (relative to planet-sized masses) mass in a gravitational field, the gravitational potential energy is equal to mgh, where m is the mass of the small mass, g is the gravitational acceleration in the gravitational field, and h is the height of the small mass above the reference surface. This is exactly analogous to the above situation except that the distance has been changed to height above a reference surface in the large (planetary) mass' gravitational field.