Two spheres of masses (m) and (M - m) are prepared from a sphere of mass M. They are kept at a distance x. For what ratio of `(m)/(M)` will the gravitational attraction between them be maximum ?

Two spheres of masses (m) and (M-m) are prepared from a sphere of mass M. They are kept at a distance x. For what ratio of m/M the gravitational attraction between them will be maximum

A body of mass M is divided into two parts -one of mass m and another of mass (M-m) . The two pieces are kept at a distance . What should be the value of the ratio m/M , so that the gravitational force of attraction between the two piece will be the maximum ?

Mass M is divided into two parts m_1 , and m_2 , For a given separation the ratio of m_1/M for which the gravitational attraction between the two parts becomes maximum is

Mass M is divided into two parts m_1 , and m_2 , For a given separation the ratio of m_1/M for which the gravitational attraction between the two parts becomes maximum is

A uniform ring of mass M and radius R is placed directly above a uniform sphere of mass 8M and of same radius R. The centre of the ring is at a distance of d = sqrt(3)R from the centre of the sphere. The gravitational attraction between the sphere and the ring is

Two spheres of masses M_(1) and M_(2) and separated by a distance d are situated in air and the gravitational force of attraction between them is F. If the two spheres are kept in a liquid of specific gravity 5 then the gravitational force between them will be

The masses of two bodies are m_1 and m_2 the distance between them is d. What is the gravitational force between them?

A mass M is broken into two parts of masses m_1 and m_2 . How are m_1 and m_2 related so that force of gravitational attraction between the two parts is maximum ?

A particle of mass m is located inside a spherical shell of mass M and radius R. The gravitational force of attraction between them is