Variation of acceleration due to gravity (g) with distance `x` from the centre of the Earth is best represented by `(R to` Radius of the Earth)

Find the acceleration due to gravity at a distance of 20000 kg from the centre of the earth.

Find the acceleration due to gravity at a distance of 20000 km from the centre of the earth.

The dependence of acceleration due to gravity g on the distance r from the centre of the earth, assumed to be sphere of radius R of uniform density is a shown in figures along side. The correct figure is

The dependence of acceleration due to gravity g on the distance r from the centre of the earth, assumed to br a sphere of radius R of uniform density is as shoen in Fig. below: The correct figure is

The acceleration due to gravity is g at a point distant r from the centre of earth of radius R . If r lt R , then

Acceleration due to gravity at the centre of the earth is :-

Figure shows variation of acceleration due to gravity with distance from centre of a uniform spherical planet, Radius of planet is R. What is r_(1) - r_(1)

If g denotes the value of acceleration due to gravity at a point distance r from the centre of earth of radius R . If r lt R , then

If acceleration due to gravity at distance d [ < R ] from the centre of earth is beta , then its value at distance d above the surface of earth will be [ where R is radius of earth ]

What is the value of the acceleration due to gravity at the centre of the earth?