Question

Describe Gravitational field strength .......

Answer 1

Explanation:

the strength (intensity) of the gravitational field at a point is the gravitational for experiences by the unit test was placed in the field at that point.

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Answer 2

Answer:

This reduces the strength to the gravitational force acting on a unit mass. There is another definition, where the field strength is found by space and time derivatives of the gravitational field potentials or by the components of the gravitational tensor.

This reduces the strength to the gravitational force acting on a unit mass. There is another definition, where the field strength is found by space and time derivatives of the gravitational field potentials or by the components of the gravitational tensor. Since the gravitational field is a field, its strength {\displaystyle ~\mathbf {\Gamma } } {\displaystyle ~\mathbf {\Gamma } } on the time and the coordinates of the point in space where the field strength is measured:

This reduces the strength to the gravitational force acting on a unit mass. There is another definition, where the field strength is found by space and time derivatives of the gravitational field potentials or by the components of the gravitational tensor. Since the gravitational field is a field, its strength {\displaystyle ~\mathbf {\Gamma } } {\displaystyle ~\mathbf {\Gamma } } on the time and the coordinates of the point in space where the field strength is measured:{\displaystyle ~\mathbf {\Gamma } =\mathbf {\Gamma } (x,y,z,t).} {\displaystyle ~\mathbf {\Gamma } =\mathbf {\Gamma } (x,y,z,t).}

This reduces the strength to the gravitational force acting on a unit mass. There is another definition, where the field strength is found by space and time derivatives of the gravitational field potentials or by the components of the gravitational tensor. Since the gravitational field is a field, its strength {\displaystyle ~\mathbf {\Gamma } } {\displaystyle ~\mathbf {\Gamma } } on the time and the coordinates of the point in space where the field strength is measured:{\displaystyle ~\mathbf {\Gamma } =\mathbf {\Gamma } (x,y,z,t).} {\displaystyle ~\mathbf {\Gamma } =\mathbf {\Gamma } (x,y,z,t).}The gravitational field strength {\displaystyle ~\mathbf {\Gamma } } {\displaystyle ~\mathbf {\Gamma } } and the gravitational torsion field {\displaystyle ~\mathbf {\Omega } } {\displaystyle ~\mathbf {\Omega } } describe gravitational field in the Lorentz-invariant theory of gravitation and obey the Maxwell-like gravitational equations.

This reduces the strength to the gravitational force acting on a unit mass. There is another definition, where the field strength is found by space and time derivatives of the gravitational field potentials or by the components of the gravitational tensor. Since the gravitational field is a field, its strength {\displaystyle ~\mathbf {\Gamma } } {\displaystyle ~\mathbf {\Gamma } } on the time and the coordinates of the point in space where the field strength is measured:{\displaystyle ~\mathbf {\Gamma } =\mathbf {\Gamma } (x,y,z,t).} {\displaystyle ~\mathbf {\Gamma } =\mathbf {\Gamma } (x,y,z,t).}The gravitational field strength {\displaystyle ~\mathbf {\Gamma } } {\displaystyle ~\mathbf {\Gamma } } and the gravitational torsion field {\displaystyle ~\mathbf {\Omega } } {\displaystyle ~\mathbf {\Omega } } describe gravitational field in the Lorentz-invariant theory of gravitation and obey the Maxwell-like gravitational equations.In general relativity, the gravitational field strength is called the strength of gravitoelectric field, and the torsion field corresponds to the gravitomagnetic field. In the weak gravitational field limit the specified quantities are included in the equations of gravitoelectromagnetism.

Explanation:

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