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Which of the following most closely depicts the correct variation of the gravitation potential, V(r) with distance r due to a large planet of radius R and uniform mass density? (figures are not drawn to scale)

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Important Questions on Gravitation

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A body of mass m is moving in a circular orbit of radius R about a planet of mass M. At some instant, it splits into two equal masses. The first mass moves in a circular orbit of radius R2 . And the other mass, in a circular orbit of radius 3R2. The difference between the final and the initial total energies is
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The mass density of a planet of radius R varies with the distance r from its centre as ρ(r)=ρ01-r2R2, then the gravitational field is maximum at:
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A satellite is moving with a constant speed v in circular orbit around the earth. An object of mass 'm' is ejected from the satellite such that it just escapes from the gravitational pull of the earth. At the time of ejection, the kinetic energy of the object is:
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A body is projected vertically upwards from earth's surface with velocity 2ve, where ve is escape velocity from earth's surface. The velocity when body escapes the gravitational pull is
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If a projectile has a velocity greater than the escape velocity, which trajectory will it follow?
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A satellite is launched into a circular orbit of radius R around the earth. A second satellite is launched into an orbit of radius 1.02R. The period of second satellite is larger than the first one by approximately,
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A body is dropped by a satellite in its geostationary orbit:
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A rocket is fired with a speed u=3gR from the earth surface. What will be its speed at interstellar space?