Cavendish measured the gravitational constant "G".
The gravitational constant was found by Newton, not Einstein.
g, the force of the Earth's gravitational attraction, is not a constant.
The gravitational constant was derived experimentally. Until recently, it was believed that it was a universal constant. However, developments in cosmological theories suggest the possibility that it is not a constant.
what is dimnsion of gravitational constant
The gravitational force that the Sun exerts on Mercury is not constant because the distance between the two objects changes as Mercury orbits around the Sun. According to Newton's law of universal gravitation, gravitational force decreases with distance. As Mercury moves closer or farther from the Sun in its elliptical orbit, the gravitational force it experiences changes accordingly.
Cavendish measured the gravitational constant "G".
The gravitational constant was found by Newton, not Einstein.
g, the force of the Earth's gravitational attraction, is not a constant.
It would drift out into space at a constant speed along the tangent to its orbit when gravity stopped.
No.
The gravitational field strength on Mercury is approximately 3.7 m/s^2. This means that objects on the surface of Mercury experience a gravitational force that is 3.7 times that of Earth's gravitational force.
The gravitational constant was derived experimentally. Until recently, it was believed that it was a universal constant. However, developments in cosmological theories suggest the possibility that it is not a constant.
Sir. Isaac Newton discovered the formula with the universal gravitational constant.
what is dimnsion of gravitational constant
Force gravitational = (mass of the object)(the gravitational constant) F=mg "g" is the gravitational constant, it is equal to 9.8 m/s^2
Mercury's gravitational field strength is approximately 3.7 m/s^2, which is about 38% of Earth's gravitational field strength. This means that objects on the surface of Mercury would weigh less compared to Earth due to the lower gravitational pull.