State the formula for acceleration due to gravity at depth 'd' and altitude 'h'. Hence, show that their ratio in equal to `[frac(R-d)(R-2h)]` by assuming `h<< R rarr` radius of earth.

The value of acceleration due to gravity at the height 'h' from the ground is _______ .

Derive an expression for the acceleration due to gravity at a depth d below the earth'ssurface

Discuss the variation of g with depth and derive the necessary formula. OR Show that the gravitational acceleration due to the earth at a depth d from its surface is g_d= g[1- frac(d)(R)] , where R is the radius of the earth and g is the gravitional acceleration at the earth's surface. OR Discus the variation of acceleration due to gravity with depth 'd' below the surface of the earth OR Derive an expression for acceleration due to gravity at depth 'd' below the surface of earth

Show that acceleration due to gravity at height h above the Earth’s surface is g_h = g ((R )/(R+h))^2

The variation of acceleration due to gravity g with distance d from centre of the earth is best represented by (R=Earth's radius)

What is the variation in acceleration due to gravity with altitude? OR Derive an expression for the gravitational acceleration at an altitude h above the earth. OR Show that the gravitional acceleration at a height h above the surface of the earth is (in usual notations) g_h = g (frac(R)(R + h)^2)

The ratio of acceleration due to gravity at a height 3 R above earth's surface to the acceleration due to gravity on the surface of earth is (R = radius of earth)

The acceleration due to gravity at a height 1km above the earth is the same as at a depth d below the surface of earth. Then :

The density of a newly discovered planet is twice that of earth. The acceleration due to gravity at the surface of the planet is equal to that at the surface of the earth. If the radius of the earth is R , the radius of the planet would be

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