It is approximatly 3.42*10^8 M away from the centre of mass of the earth
Because there is no range limit on the gravitational force, the gravitational force of the earth is only zero in the exact centre of the earth, where it cancels itself out. Realistically, the force is so small outside the immediate vicinity of earth, that it may as well be zero.
The gravitational potential at the center of the Earth is zero because all the mass of the Earth is above this point, exerting gravitational force in all directions and creating a balanced potential field.
Yes, there is a point between the moon and Earth called the Lagrange Point where the gravitational forces between the two bodies cancel out, resulting in a stable point for objects to remain in relative equilibrium.
No. The gravitational force of the earth can be effectively cancelled out by some object, such as the moon, which pulls in the opposite direction, but it does not go to zero just because of the distance at any point.
The gravitational force on you would be slightly less than the gravitational force on the surface of the Earth because you are further away from the Earth's center. The force would decrease with the square of the distance, so it would be calculated using the formula F = G * (m1 * m2) / r^2, where r = distance from the center of the Earth.
Because there is no range limit on the gravitational force, the gravitational force of the earth is only zero in the exact centre of the earth, where it cancels itself out. Realistically, the force is so small outside the immediate vicinity of earth, that it may as well be zero.
At a point between the Earth and the Moon where the gravitational field strength is zero, the gravitational pull from the Earth and the Moon cancels out, resulting in a net force of zero. This point is known as the L1 Lagrange point, where the gravitational forces are balanced due to the interaction between the gravitational pull of the Earth and the Moon.
The gravitational potential at the center of the Earth is zero because all the mass of the Earth is above this point, exerting gravitational force in all directions and creating a balanced potential field.
Yes, there is a point between the moon and Earth called the Lagrange Point where the gravitational forces between the two bodies cancel out, resulting in a stable point for objects to remain in relative equilibrium.
No. The gravitational force of the earth can be effectively cancelled out by some object, such as the moon, which pulls in the opposite direction, but it does not go to zero just because of the distance at any point.
The gravitational force on you would be slightly less than the gravitational force on the surface of the Earth because you are further away from the Earth's center. The force would decrease with the square of the distance, so it would be calculated using the formula F = G * (m1 * m2) / r^2, where r = distance from the center of the Earth.
At the center of the Earth, the centrifugal force is zero because all mass is evenly distributed around that point, resulting in a gravitational force that is balanced. As you move away from the center, both gravitational and centrifugal forces increase. At the surface of the Earth, the centrifugal force is present due to the rotation of the planet.
At the center of the Earth, gravity is at its strongest point because all of the mass of the Earth is pulling towards that point. This creates a gravitational force that keeps everything on the surface of the Earth pulled towards the center.
The term for when the gravitational forces on an object in space are balanced is "gravitational equilibrium." This occurs when the gravitational force pulling inward is exactly counteracted by an outward force, such as pressure from internal fusion reactions in stars.
The Moon's gravitational pull equals the Earth's gravitational pull at a specific point known as the L1 Lagrange point, which is located between the Earth and the Moon. At this point, the gravitational forces from both bodies balance each other out, allowing objects to maintain a stable position relative to the Earth and Moon.
It is very easy to find the direction of net force exerted by Earth and Moon on a Space craft. Suppose Earth is at "0" point of 3-D coordinate system. Now say X1, Y1, Z1 are the coordinate of the Moon and X2, Y2, Z2 are the coordinates of Space craft. Now say M1, M2, and M3 are the mass of Earth, Moon and Space Craft respectively. Now calculate the gravitational force exerted by Earth and Moon separately in X,Y,Z directions. Now Vectorial SUM of the above force is the net force and resultant vector is the direction of net Gravitational force on the Space craft.
Gravitational energy is the potential energy associated with gravitational force. If an object falls from one point to another point inside a gravitational field, the force of gravity will do positive work on the object, and the gravitational potential energy will decrease by the same amount.